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DEPARTMENT OF INTERIOR
GEOLOGICAL SURVEY
ANALYSES OF STREAM-SEDIMENT, ROCK, AND SOIL SAMPLES FROM A
PART OF THE SEVENTYMILE RIVER AREA, EAGLE QUADRANGLE, ALASKA
By
Sandra H. B. Clark and Helen L. Foster
1969
This report is preliminary and has not been edited or reviewed for conformity with U.S. Geological Survey standards and nomenclature,
Analyses of stream-sediment, rock, and soil samples from a part of the Seventymile River area, Eagle quadrangle, Alaska
By Sandra H. B. Clark and Helen L. Foster
Introduction
Analytical data for 322 stream-sediment samples, 207 rock samples, and 76 soil samples from the Seventymile River area, Eagle quadrangle, and rock samples from a locality in the Charley River quadrangle, are presented in this report together with a statistical treatment of the data. The samples were collected in 1968 as part of the Heavy Metals program of the U.S. Geological Survey.
The most comprehensive discussion of the geology of the Seventymile area is a report by J. B. Mertie, Jr. (1937), and additional data, particularly on placer mining areas, is given in later reports by Mertie (1938, 1942). Open-file maps by Brabb and Churkin (1964, 1965) of the Eagle D-l quadrangle and the Charley River quadrangle, by Foster and Keith (1967) of the Eagle B-l and C-l quadrangles, and by Clark and Foster (1969^) of the Eagle D-2 and D-3 quadrangles cover much of the area. Reports giving results of geochemical reconnaissance and a tabulation of mineral occurrences done under the auspices of the Division of Mines and Minerals, State of Alaska (Saunders, 1966; 1967) can be used to supplement the data presented here.
Procedures and Treatment of Data
Standard procedures were followed in the collection and preparation of the stream-sediment samples. The samples were generally collected from the active stream channel; where this was not possible, the samples were collected from stream deposits adjacent to the active channel. Rock samples are mostly grab samples from prospects and outcrops. They were chosen for analysis to provide data on background, because they were in the vicinity of prospects, or because they contain abundant visible sulfides. Soil samples were collected in only a few selected localities where outcrops are rare. Most of the soil samples are loose weathered material obtained from 2 to 8 inches below the surface. The minus 80 mesh fractions of the samples were analyzed for 30 elements by the six-step semiquantitative spectrographic method and for gold by the atomic absorption method._!/ The spectrographic analyses were reported in percentage (pet) or parts per million (ppm) to the nearest number in the series 1.0, 0.7, 0.5, 0.3, 0.2, 0.15, 0.1, etc. The precision of a reported value is approximately plus 100 percent or minus 50 percent. Minimum limits of determination for each element are given on page 4. Semiquantitative spectrographic analyses were done by K. J. Curry and E. E. Martinez; atomic absorption analyses were done by R. L. Miller, A. L. Meier, W. R. Vaughn, and M. S. Rickard.
Analyses for 28 elements by semiquantitative analyses and for gold by atomic absorption are given in the tables. Semiquantitative analyses for cadmium and gold are omitted.
Location of the stream-sediment samples is shown on figures 1, 3, and 5 of the rock samples on figures 2, 4, 5, and 6, and of soil samples on figures 1, 4, and 5. The Eagle D-2 and D-3 quadrangles were divided into five smaller areas, and within most of these areas, sample numbers are roughly from north to south or from west to east.
The results of the analyses of the stream-sediment, rock, and soil samples have been processed by means of a computer program known as GEOSUM and are presented in tables 1, 2, and 3. The GEOSUM program is designed primarily for summarizing and tabulating geochemical data especially data from semiquantitative spectrographic analyses (commonly referred to as six-step spectrographic analyses) by the laboratories of the U.S. Geological Survey. The computer output consists of: (a) a listing of the analytical data, (b) histograms and cumulative frequency distributions for all elements on which there is sufficient data2_/, (c) and a statistical summary which includes geometric means and geometric deviations.
Results
Examination of the histograms of the various elements for the stream- sediment samples indicates that most of the elements for which sufficient data is available have roughly log-normal distribution. Boron and nickel (table 1) are examples of this type of distribution. A few elements such as chromium and manganese (table 1) have a bi-modal type of distribution.
On the basis of these histograms, anomalous values in stream-sediment samples for several elements of possible economic interest are suggested: silver (AG), 0.5 ppm; boron (B), 200 ppm; barium (Ba), 500 ppm; chromium (Cr), 500 ppm; copper (Cu), 150 ppm; molybdenum (Mo), 5.0 ppm; nickel (Ni), 150 ppm; lead (Pb), 100 ppm; zinc (Zn), 200 ppm; and any reported value of gold, arsenic, and tin. The selection of these concentrations as anomalous values is subjective and interpretive and for application to any given part of the Seventymile River area, drainage basin geology must be considered. It must be emphasized that the sampling was of a reconnaissance nature and the geology of the area is extremely varied. In some areas the background for one or more of these metals may be considerably higher or lower than in other areas.
Anomalous Areas
Geochemical sampling in the Seventymile River area did not detect any new mineral deposits, although several geochemical anomalies are found in localities not previously known to be mineralized. These localities include the upper parts of the drainage areas of Flume, Alder, and Deep Creeks and the headwater areas of Sutter, Deer, and Sonickson Creeks. Gold is found in
21 The frequency table and histogram for gold have been omitted because theclasses used in calculating these tables are those used in the semiquantita tive spectrographic method and the gold was analyzed by the quantitative atomic absorption method. Gold is found in only 6 of 322 stream-sediment samples (2 percent). The frequency tables and histograms for bismuth, antimony, and tungsten in tables 1, 2, and 3, and for arsenic in table 1 are omitted because no values were reported for these elements. The frequency tables and histograms are omitted for tin in table 1 and for zinc and arsenic in table 3 because these were only one, two, and three values, respectively.
2
two rock samples collected near North Peak. Most chromium and nickel anomalies can probably be attributed to ultramafic rocks, some of which are unmapped.
Geochemical sampling and geologic investigations indicate that placer gold in Flume, Alder, and Bonanza Creeks is associated with altered ultramafic rocks in a fault zone. Gold and other anomalous elements in sediments, rocks, and soils on the north side of the Seventymile River areas probably have a different origin because the rocks are Tertiary (?) conglomerate, shale, and sandstone cut by dikes and faults. Analyses of geochemical samples in the American Creek and Eagle Bluff areas adds general information on the distribution of metallic elements in these areas but does not define any new specific mineralized localities.
Explanation of Tables 1, 2, and 3
The results of the analyses of the stream-sediment, rock, and soil samples are given in tables 1, 2, and 3 as analytical values such as 7.0000 ppm, 10.000 percent, etc., or as qualified values expressed as a letter. These letter codes are N = not detected, L = less than specified limit of detection, G = greater than value shown to the left of G, B = no data, H = interference, or T = trace. Note that the right-most zero digits for each analytical value may or may not be significant. The specified limits of determination are as follows:
FE PCT (Iron) 0.05000
AS PPM(Arsenic)200.00000
CO PPM(Cobalt)5.00000
NI PPM(Nickel)5.00000
Specified limits of determination
MG PCT (Magnesium) 0.02000
AU PPM (Gold) 0.02000
CR PPM(Chromium)5.00000
PB PPM (Lead) 10.00000
CA PCT(Calcium)0.05000
B PPM(Boron)10.00000
CU PPM(Copper)5.00000
SB PPM(Antimony)100.00000
TI PCT(Titanium)0.00100
BA PPM(Barium)5.00000
LA PPM(Lanthanum)20.00000
SC PPM(Scandium)5.00000
MN PPM (Manganese) 10.00000
BE PPM(Beryllium)1.00000
MO PPM (Molybdenum) 5.00000
SN PPM(Tin)10.00000
AG PPM(Silver)0.50000
BI PPM(Bismuth)10.00000
NB PPM(Niobium)2.00000
SR PPM(Strontium)50.00000
V PPM(Vanadium)10.00000
W PPM(Tungsten)50.00000
Y PPM(Yttrium)10.00000
ZN PPM (Zinc) 200.00000
ZR PPM(Zirconium)20.00000
As has been mentioned, semiquantitative spectrographic analyses by the U.S. Geological Survey are reported as geometric midpoints (1.0, 0.7, 0.5, 0.3, 0.2, 0.15, 0.1, etc.) of geometric brackets having the boundaries 1.2, 0.83, 0.56, 0.38, 0.26, 0.18, 0.12, 0.083, etc. The frequency distributions and histograms are on logarithmic scales and are computed using these brackets as class intervals, for example:
Reported value (ppm) Limits
1.0 .83 1.21.5 1.2 1.82.0 1.8 2.63.0 2.6 3.85.0 3.8 5.67.0 5.6 8.3
10.0 8.3 12.0
The geometrical mean and deviation given below the histograms are derived only from data values within the ranges of analytical determination (analytical values), and are, therefore, biased if data values qualified with N, L, G, T, or H codes are present. Statistical estimates that are unbiased in this regard are given at the end of each table. The geometric mean is the antilogarithim of the arithmetic mean of the logs of the analyses and an estimate of "central tendency," or a characteristic value, of a frequency distribution that is approximately symmetrical on a log scale, and is therefore useful for characterizing many geochemical distributions. The geometric mean is not an estimate of geochemical abundance and is of no value in estimating reserves or total amounts of elements present. The geometric deviation is the antilogarithim of the standard deviation of the logs of the analyses. See USGS Professional Paper 574-B (Miesch, 1967) for further discussion and USGS Bulletin 1147E, p. 20-23 (Miesch, 1963) for further discussion and explanation of geometric deviation.
In the computations performed to produce the statistical summary at the end of each table, all elements are ignored where one or more of the unqualified data values is less than the analytical limit of detection specified on input or where any data values are qualified with the G (greater than) code. Data values qualified with B or H are not used in the computa tions. Where none of the data values for an element are qualified the mean and deviation should be the same as those given in the preceding section. Where data are qualified with the codes N, L, or T, the estimates of geometric mean and deviation are based on a method by A. J. Cohen for treating censored distributions. The application of this method to geochemical problems is described in USGS Professional Paper 574-B (Miesch, 1967). The estimates are unbiased in a strict sense only where the data are derived from a lognormal parent population, but experiments have shown that large departures from this requirement may not greatly invalidate the results. Acceptance and use of the estimates, however, is the responsibility of the individual.
In table 2 (rock samples) the kind of rock in the sample is indicated by a code consisting of one or two letters or a number in two columns to the left of the sample numbers. The explanation of the code follows:
Left-hand column
A Granitic rockB Fine-grained felsic rockC Diorite or quartz-dioriteD Intermediate fine-grained igneous rockE Mafic rockF Ultramafic rockG ArgilliteH PhylliteI SchistJ GneissK AmphiboliteL GreenschistM GreenstoneN Quartzite0 MarbleP HornfelsQ ChertR ClayS SiltstoneT SandstoneU ConglomerateV CoalW Quartz veinX Carbonate veinY Quartz-carbonate rockZ Gossan material
Right-hand column
A Pegmatite, alaskiteB Quartz monzonite or granodioriteC AndesiteD GabbroE BasaltF PorphyriticG ChloriteH MicaI BiotiteJ Sericite or muscovite-quartzK GraphiteL MetamorphosedM Metamorphosed igneous rockN Altered0 SerpentinizedP SilicifiedQ Limonite-stainedR Copper-oxide stainedS Visible sulfidesT Calcareous or containing carbonateU Brecciated and(or) sheared veinletsV Vein
X DikeY Quartz
1 Gouge2 Stibnite3 Galena
References cited
Brabb, E. E., and Churkin, Michael, Jr., 1964, Preliminary geologic map of the Charley River quadrangle, east-central Alaska: U.S. Geol. Survey open-file map.
____, 1965, Preliminary geologic map of the Eagle D-l quadrangle, east-central Alaska: U.S. Geol. Survey open-file map.
____, 1969 , Preliminary geologic map of the Eagle D-2 and D-3 quadrangles, Alaska: U.S. Geol. Survey open-file map.
Foster, H. L., and Keith, T. C., 1968, Preliminary geologic map of theEagle B-l and C-l quadrangles, Alaska: U.S. Geol. Survey open-file map.
Mertie, J. B., Jr., 1937, The Yukon-Tanana region, Alaska: U.S. Geol. Survey Bull. 872, 276 p.
_____ , 1938, Gold placers of the Fortymile, Eagle, and Circle districts,Alaska: U.S. Geol. Survey Bull. 897-C, p. 133-261.
______ » 1942, Tertiary deposits of the Eagle-Circle district, Alaska:U.S. Geol. Survey Bull. 917-D, p. 213-264.
Miesch, A. T., 1963, Distribution of elements in Colorado Plateauuranium deposits A preliminary report: U.S. Geol. Survey Bull. 1147-E, 57 p.
____, 1967, Methods of computation for estimating geochemical abundance:U.S. Geol. Survey Prof. Paper 574-B, 15 p.
Saunders, R. H.., 1966, A geochemical investigation along the Taylor Highway, east-central Alaska: Alaska Div. Mines and Minerals Geochemical Rept. 9, 20 p. 13 figs-
____, 1967, Mineral occurrences in the Yukon-Tanana region, Alaska: Alaska Div. Mines and Minerals Rept., 59 p.
FOfi SAU BY I) S GtCH-OGJCAl. SURVIV K.S ALASKA DENVER 24 COlOHAOO WASHING ION 25 D C
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3. Location o^ stream-a«dime.ni camples, American Creek area
MR s*U*ru.i.«touwc«. SURVEYFMR4MMS AMM OCMSt I& COUMUOO
Location of rock and ft'oiL sampUft, American Crc«Karea. t Ea^te C-l quadrangle, AJasKa.
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Explanation0 32o
Location of si r« arn -sediment bamp\e. A\na\^56S in Table 1.
A
Location o-f rock sample Cs). Analyses and sample, description m"Tae>le 2.
Loca-tion o-f Soil Sampled). in -Tab\e 3.
Contour irrtervaL' 500 feet
Hi* 10'
Figure 5- Location of stream- sedi merit, rock ; and soil samples,
Bluff area, E.a^le.""D-l quadranale, A.laska.
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15.0000
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20.0000
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Z N
P P M
2 00. OOOOL
POO. OOOOL
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100. 0000
150.0000
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150. 0000
150.0000
150.0000
300 .0000
500. 0000
300 .0000
300.0000
300.0000
300.0000
300.0000
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300.0000
700.0000
500.0000
500.0000
300.0000
300.0000
500.0000
700.0000
300.0000
500.0000
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700. 0000
1000.0000
1000. 0000
1000.0000
300.0000
500 .0000
500. 0000
300.0000
70. 0000
300.0000
70.0000
100.0000
300. 0000
150.0000
FO. OOOM
POO .0000
TAB
LE
1S
H>
SA
">P
hA
Gl>
Li- 51 6? 63
64 66
66 67
5869
60 6] 6? 6^
64 66
66 67
6869 70
71 77 73 74 76
76 77 78 79
80 81
8? 83
84 86
86 87
88 89
90 91 97 93
94 95
96 97
98 99
1 oo
r- e-
P c T
1 0 .0000
7 . OOOO
6 .0000
7.0000
6 .!>0
006
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6 .0000
7 . OOOO
7 .0000
6 . OOOO
6 .0000
6 . OOOO
3.0000
3 . OOOO
1 6.0000
7.0000
7.0000
10. OOOO
7 .0000
10.0000
7 .0000
7 . OOOO
7.0000
10. OOOO
7.0000
7.0000
7.0000
7 . OOOO
6 .0000
7 .0000
3.0000
3. OOOO
3.0000
3.0000
3.0000
3.0000
3.0000
10 .0000
10.0000
10. OOOO
10 .0000
10.0000
7 .0000
10. OOOO
1 6 .0000
1 0
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1 6 .0000
16 .0000
1 6 .0000
16.0000
MG PC T
7 .0000
3. OOOO
? .0000
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1 .0000
1.6000
1 .6000
1. 5000
3 .0000
7.0000
? .0000
1 . 6000
1 .6000
1. 5000
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1. 5000
7 .0000
3.0000
1.6000
1. 6000
7 .0000
7.00 0 0
1 .6000
7.0000
1 .5000
3.0000
3.0000
7.0000
1.6000
1. 5000
1 .0000
1.5000
1 .6000
1. 5000
1 .6000
1.0000
1.0000
2.0000
7.0000
3.0000
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3.0000
3.0000
6 .0000
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3 .0000
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1 . 6000
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1 .5000
1.5000
5.0000
1 .5000
1.5000
7 .0000
3.0000
3.0000
3.0000
5 .0000
7 . OOOO
5.0000
3.0000
1.5000
7.0000
1.5000
1 .6000
0.7000
0.7000
1 .0000
1.0000
2.0000
2.0000
1 .5000
1.5000
3.0000
1 .6000
3.0000
3.0000
5. 000
(17 .0000
1 . OOOO
5.0000
0.7000
6.0000
3.0000
7 .0000
] 0.0000
F i
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0 . 7000
0.7000
0 . 7000
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0 . 7000
0. 7000
0 . 7000
1 .0000
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0. 7000
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0 . 6000
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0. 5000
0 .7000
0. 7000
1 .0000
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0.7000
0. 7000
0 . 7000
0.7000
1 .0000
1 .0000
1 .0000
0. 7000
0.7000
0.7000
0.3000
0.5000
0 . 5000
0.7000
0.5000
0.5000
0.7000
1.0000
0.7000
1.0000
1 .0000
1 .0000
0. 7000
1.0000
1 .0000
1 .OOOOG
1 .OOOOG
1 .OOOOG
1 .0000
1.0000
M N
P P l-
i
1500.0000
700.0000
700.0000
700.0000
700.0000
500.0000
500.0000
1500.0000
1600.0000
1 000.0000
1000.0000
1 500. OOOO
1 600.0000
700.0000
1500.0000
700.0000
/on.
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o1 600.0000
600.0000
5000.0000
1600.0000
1 6 00. 00 Of)
700.0000
2000.0000
1500.0000
1500. OOOO
2000.0000
7000.0000
1000.0000
1600.0000
1500.0000
1000.0000
700.0000
1000.0000
1000.0000
700.0000
500.0000
1500.0000
1500.0000
700.0000
1500.0000
1500. OOOO
1500.0000
2000.0000
1500.0000
1500.0000
1500.0000
1000. OOOO
1500.0000
7000.0000
A Q
p p
|V,0.0
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0.5000
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0.5000L
0.5000L
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0.0
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0.0
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0.5000L
0.0
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AS
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPMN IM N N N N N IM N N N N Kl N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
AU
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 . 0
0.0
0.0
0.0
0.0
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0.0
0.0
0.0
0.0
PPM i\l N N N N N N N N IN) N N N N N N N i\l N N N N N N N IM N N N N N N N N N N N N N N N N N N N N N N N N
H PPi"l
20.0000
70.0000
100.0000
70.0000
70.0000
100.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
30.0000
70.0000
500.0000
70.0000
170.0000
70.0000
30.0000
50.0000
20.0000
30.0000
30.0000
70.0000
70.0000
100.0000
100.0000
70.0000
100.0000
50.0000
70.0000
70.0000
50.0000
30.0000
70.0000
70.0000
100.0000
100.0000
50.0000
150.0000
30. OOOO
30.0000
30.0000
10.0000
100.0000
70.0000
100.0000
30.0000
70. OOOO
B A
PPM
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
2000.0000
2000.0000
1500.0000
1500.0000
1 600. OOOO
1500.0000
2000.0000
1500.0000
1 000.0000
2000.0000
700.0000
1500.0000
1500.0000
1500.0000
1000.0000
1500.0000
] 600.0000
1500.0000
2000.0000
1500.0000
3000.0000
1500.0000
2000.0000
1500.0000
7000.0000
1500.0000
1500.0000
1500.0000
1000.0000
700.0000
700.0000
700.0000
1500.0000
1500.0000
1500.0000
1500.0000
1 500.0000
1 600.0000
1 DOO.OOOO
700.0000
7000.0000
2000.0000
2000.0000
1500.0000
1600.0000
TAB
LE 1
S A N1 P L F SI 52
S 3
54
SS 56
S7 58
59 60
(SI
62
63 64
65 MS
67 68
69 70 n 7? M 74
75 76
77 7H
79 HO
81 ft?
83
84
8S
86
87 8H
84
40
41 92
4^44
95 96
47 98
99
ion
HF PPM
1 .SOOO
1 .'
soon
] .soon
l .nnoo
1 . 0000
1 .0000
1 .0000
1 .5000
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0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
M M N N M !M M !M M IM N N N N IM N N N N iM N N N N N IM N N N N N N N N N N N N N N M N N N N N N N M M
AU0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM N M IM N N N Nl N M N IM N N N IM M N IM M N N IM N N Nl Nl M N N IM N N IM N N N N N .N N N N N IM !M M N N N N
K PPKl
15.0000
20.0000
15.0000
0.0
N20.0000
30.0000
50.0000
30.0000
70.0000
20.0000
15.0000
15.0000
30.0000
20.0000
20.0000
20.0000
20.0000
70.0000
10.0000
100.0000
150.0000
200.0000
300.0000
10.0000L
150.0000
70,0000
70.0000
70.0000
100.0000
70.0000
70.0000
70.0000
0.0
N70.0000
70.0000
70.0000
20.0000
50.0000
100.0000
50. OOOO
70.0000
100. OOOO
70.0000
70.0000
70.0000
70,0000
30.0000
100.0000
70.0000
100. OOOO
HA PPM
700.0000
700.0000
10CO. OOOO
700. OOOO
700.0000
1000.0000
1500.0000
700.0000
1500.0000
1 t>
UO .
OOOO
1500.0000
1000.0000
1000.0000
1000.0000
1000.0000
1500.0000
1500.0000
3000.0000
3000.0000
3000.0000
2000.0000
2000.0000
1500.0000
1500.0000
1500.0000
2000.0000
2000.0000
3000.0000
1500.0000
1500.0000
1500.0000
1500.0000
150.0000
2000.0000
1500.0000
2000.0000
1500.0000
2000.0000
2000.0000
] 600.0000
1 500 .0000
3000.0000
3000.0000
2000.0000
2000.0000
1500.0000
1500.0000
1500.0000
1600.0000
1 500. OOOO
TAB
LE
1. S
ikh
SH
>
SAM
P
LF
1 51
1 S?
1 5
-(IS
A-
1 55
1S(S
1 57
158
1 59
160
161
16?
163
] 64
1 65
166
167
1 6R
169
170
1 71
1 72
1 74
174
1 75
176
1 77
178
1 79
IHO
181
18?
1 H3
1 84
1H5
1 86
187
] 88
1 89
1 90
191
19?
1 93
194
195
196
1 9
J1 98
199
POO
H [
- ppM
1 .0000
1 .0000
1 . 5000
1 .OOOOL
1 . 50
0(1
1 .0000
1 .0000
1 .5000
1. OOOOL
1.5000
1.5000
1.5000
1.5000
1 .5000
1 .5000
1 .5000
1.5000
1 .00001
1. OOOOL
] .00001
1 . 5000
1 .0000
1.5000
1 .OOOOL
1 .0000
1 .0000
1. OOOOL
1.0000
1.5000
1 .5000
1.0000
1.0000
1 .OOOOL
1.5000
1. OOOOL
1.5000
1 .0000
1.0000
1 . 5000
] .0000
1 . OOOOL
1 .0000
1.0000
1.0000
1 . 0000
1 .(1000
1 .OOOOL
1 .5000
] .5000
1 .0000
hi0. 0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
(1.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
().()
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0. 0
0.0
0. 0
0 .0
0.0
0.0
P P M
N M M N N N N M M N IM N IV M N N N M N N IM N N N N M N M N M N N N N N N N M M N N M N M N M M hi N N
C ( i
P P
fv<10.0000
1 0.0(100
1 0. 0000
1 0
. 0000
15.0000
10.0000
15.0000
10.0000
15.0000
s.oooo
1 5.0000
10.0000
15.0000
15.0000
10.0000
] 5.0000
15.0000
30.0000
30.0000
50. 0000
50.0000
30.0000
70.0000
PO.OOOO
50.0000
30.0000
1 5.0000
PO.OOOO
50.0000
PO.OOOO
] 5.0000
15.0000
5. OOOOL
20.0000
15.0000
30.0000
20.0000
15.0000
20. 0000
15.0000
1 0.0000
30.0000
PO.OOOO
30.0000
50.0000
15.0000
PO.OOOO
1 ">.0000
PO.OOOO
PO.OOOO
CM PPM
70.0000
50.0000
30.0000
100 .0000
100.0000
70.0000
70.0000
50.0000
100.0000
5. OOOOL
70.0000
70.0000
30.0000
70.0000
70.0000
30 .0000
100.0000
300.0000
70.0000
300.00 0 0
500.0000
150.0000
300.0000
70 .0000
POO. 0000
300.0000
POO. 0000
POO. 0000
300.0000
100.0000
150.0000
150.0000
PO.OOOO
150.0000
150.0000
150.0000
70.0000
70.0000
300.0000
300.0000
1 50.0000
300.0000
150.0000
150.0000
300.0000
150.0000
100. 0 0 0 0
] 50 .0000
POO. 0000
300 .0000
c u PPM
70.0000
50.0000
50.0000
50.0000
50.0000
50.0000
70.0000
30.0000
70.0000
20.0000
30.0000
15.0000
50.0000
50.0000
20.0000
30.0000
70.0000
70.0000
PO.OOOO
150.0000
100.0000
70.0000
70.0000
50.0000
70.0000
150.0000
70.0000
70 .0000
100.0000
70.0000
70.0000
50.0000
10.0000
70.0000
70.0000
70.0000
50.0000
70.0000
70.0000
70.0000
70.0000
70.0000
100.0000
70.0000
70.0000
70.0000
70.0000
50.0000
50.0000
70.0000
LA PPM
20.0000
20. OOOOL
20.0000
20. OOOOL
30.0000
30.0000
30.0000
20.0000
30.0000
20.0000
^0. 0000
20.0000
20.0000
20.0000
20.0000
50.0000
20.0000
30.0000
20. OOOOL
20.0000
20.0000
30.0000
30.0000
30.0000
20.0000
20.0000
PO.OOOO
30.0000
20.0000
20.0000
30.0000
20.0000
20. OOOOL
20.0000
20.0000
30.0000
20. OOOOL
30.0000
20.0000
po.oouo
20.0000
30.0000
70.0000
20.0000
20.0000
20.0000
20. OOOOL
30.0000
30.0000
30.0000
MO PPM
0.0
N0.0
IM0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
No.o
IM0.0
N0
. 0
M0.0
N0.0
N0.0
N0.0
N0.0
N0
. 0
M0.0
N0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
h40.0
N0.0
N0.0
N0.0
IM0.0
N0.0
IM0.0
IM5. OOOOL
7.0000
0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N5. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0
. 0
IM
NB PPM
10.0000
2. OOOOL
10.0000
10.0000
15.0000
15.0000
10.0000
10.0000
10.0000
10.0000
15.0000
2. OOOOL
10.0000
10.0000
10.0000
2. OOOOL
10.0000
20.0000
15.0000
20.0000
15.0000
20.0000
15.0000
15.0000
20.0000
20.0000
15.0000
15.0000
20.0000
20.0000
15.0000
2. OOOOL
2. OOOOL
15.0000
10.0000
15.0000
15.0000
15.0000
15.0000
10.0000
15.0000
15.0000
20.0000
10.0000
15.0000
15.0000
10.0000
15.0000
15. 0000
15.0000
N I
P P M
70.0000
50.0000
50.0000
70.0000
50.0000
30.0000
50.0000
30.0000
70.0000
7.0000
70.0000
50.0000
30.0000
50.0000
30.0000
10.0000
70.0000
70.0000
20.0000
100.0000
70.0000
70.0000
100.0000
30.0000
70.0000
70.0000
70.0000
70.0000
100. 0000
70.0000
70.0000
70.0000
5. OOOOL
70.0000
70.0000
70.0000
30.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
100.0000
100.0000
70.0000
70.0000
70.0000
70.0000
Ph PPM
30.0000
PO.OOOO
30.0000
20.0000
20.0000
20.0000
70.0000
50.0000
15.0000
15.0000
20.0000
20.0000
50.0000
20.0000
30.0000
70.0000
50.0000
70.0000
150.0000
70.0000
15.0.000
15.0000
30.0000
10.0000
15.0000
50.0000
15.0000
20.0000
50.0000
20.0000
20.0000
15.0000
10. OOOOL
15.0000
PO.OOOO
20.0000
30.0000
10.0000
30.0000
15.0000
15.0000
30.0000
50.0000
30.0000
15.0000
30.0000
DO. 0000
30.0000
PO.OOOO
30.0000
TAB
LES
FI)
S
AM
P
|-M
,t>
M> 1 5
11 5?
1 53
154
1 55
1 56
157
158
159
1 60
161
1 62
163
164
165
1 66
167
1 68
1 69
1 70
171
17?
173
1 74
175
176
1 77
1 78
179
] 80
181
182
1 83
1 84
1 85
1 86
1 87
188
1 89
1 90
191
19?
1 93
1 94
195
196
197
1 98
199
?no
SH
0 .0
0.0
0.0
0 . 0
0 .0
0.0
o .0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0 . 0
0.0
0 . 0
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
o . o
0.0
0.0
0.0
0.0
PPN'
N M M M M K< M IM M M M M M N N N N M M M M M M N M M M M N M M M N N N M M M M M M M M M M M M M N N
S C
PPM
?0 .0000
15.0000
1 5.0000
15. (1000
30.0000
30.0000
PO.OOOO
15.0000
PO.OOOO
15.0000
30.0000
?0. 0000
1 5 .0000
PO.OOOO
PO.OOOO
20.0000
] 5.0000
30.0000
70.0000
30. 0000
30.0000
30.0000
30.0000
30. 0000
30.0000
30.0000
30 .0000
20.0000
30.0000
15. 0000
15.0000
20. 0000
5. OOOOL
30. 0000
30.0000
30.0000
50 .0000
20. 0000
30.0000
20. 0000
20 .0000
30. 0000
50 .0000
30. 0000
50 .0000
20. 0000
30 .0000
15.0000
3f) .0000
20. 0000
SM
0.0
0.0
0. 0
0. I
I0 .0
0.0
0 . 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 . 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
M l\) M M M M N M M M N1 N N M N N M N N N M M M M N i\l M M M N N N N N N M M N N M N M IV N N M M N KI M
SK PPM
100 .0000
5d. OOOOL
300.0000
50. OOOOL
POO .0000
300.0000
300 .0000
POO. 0000
POO .0000
300.0000
300.0000
300.
0000
300.0000
poo.
ooo
o300.0000
300.0000
300 .0000
300.0000
500.0000
1 00.0000
300 .0000
700.0000
300.0000
700.0000
700 .0000
POO. 0000
POO. 0000
150. 0000
100.0000
1 00.0000
100.0000
POO. 0000
50 .OOOOL
300.0000
100 .0000
300.0000
700.0000
POO. 0000
200.0000
150.0000
POO .0000
150.
0000
150.0000
POO. 0000
300.0000
100.0000
POO .0000
150.0000
poo .0000
POO. 0000
V P P M
POO. 0000
100.0000
150.0000
150.0000
150.0000
150.0000
POO. 0000
150.0000
300.0000
1 50.0000
1 50 .1)000
150.0000
1 50 .0000
150.0000
150.0000
150.0000
150.0000
500. 0000
700 .0000
500.0000
300.0000
POO. 0000
200.0000
200.0000
200.0000
300.0000
300.0000
200. 0000
300.0000
150.0000
150.0000
300.0000
30.0000
300.0000
300.0000
300.0000
300.0000
200.0000
500.0000
300.0000
300.0000
500.0000
700.0000
300.0000
500.0000
300.0000
300.0000
150.0000
300.0000
200.0000
w0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
I) .
0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
o.o
0.0
o.o
0.0
0.0
0.0
PPM N N N N N N N N M M M N M N N N N N N N N N N N N N N N N N N N
50 .OOOOL
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
N N N N M N N M M N N N N N N N N
Y PPM
30.0000
30.0000
30.0000
20.0000
30.0000
30.0000
30.0000
20.0000
50.0000
30.0000
50.0000
30.0000
20.0000
30.0000
30.0000
30.0000
30.0000
70.0000
100.0000
200.0000
30.0000
50.0000
50.0000
30.0000
50.0000
30.0000
200.0000
30.0000
30.0000
30.0000
30.0000
30.0000
20.0000
50.0000
30. -0
0 00
30.0000
50.0000
30.0000
70.0000
30.0000
50.0000
30.0000
100.0000
50.0000
50.0000
50.0000
30.0000
30.0000
50.0000
50.0000
ZN PPM
200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N0.0
M0.0
N200. OOOOL
200. OOOOL
0.0
N200. OOOOL
200. OOOOL
2 00. OOOOL
200. OOOOL
200. OOOOL
0.0
N200. OOOOL
200. OOOOL
0.0
N0.0
M2 00. OOOOL
0.0
N200. OOOOL
0.0
N200. OOOOL
0.0
N2 00. OOOOL
2 00. OOOOL
2 00. OOOOL
ZR PPM
150.0000
150.0000
150.0000
100.0000
200.0000
300.0000
300.0000
150.0000
1000. OOOOG
100.0000
300.0000
100.0000
300.0000
70.0000
200.0000
150.0000
700.0000
500. 0000
300.0000
300.0000
500.0000
200.0000
200.0000
150.0000
500.0000
300.0000
200.0000
500.0000
500.0000
500.0000
500.0000
200.0000
20. OOOOL
300.0000
200.0000
300.0000
500.0000
150.0000
300.0000
500.0000
700 .0000
200.0000
700.0000
150.0000
500.0000
200.0000
300.0000
1000.0000
500 .0000
500.0000
TAB
LE
1. S
Tt<
'vl
Sen
SA
i'iP
F
AU
Lt
M_F
201
202
203
?04
205
206
20 7
208
209
210
21 1
212
213
214
215
216
217
218
219
220
221
222
223
224
225
226
227
228
229
230
231
232
233
234
235
236
237
238
239
240
241
242
243
2^4
245
246
247
2^8
249
250
FF PCT
7 . 0000
7.0000
7.0000
1 0.0000
10.0000
5 .0000
7 . 0000
] 0.0000
10.0000
10.0000
10.0000
7.0000
15.0000
7.0000
15.0000
3.0000
7.0000
7.0000
10.0000
5.0000
7.0000
5.0000
5 . 0000
5.0000
5.0000
5.0000
10.0000
5.0000
3. 0000
7.0000
5,0000
3.0000
3.0000
3.0000
5.0000
5.0000
3.0000
3.0000
3.0000
3.0000
3.0000
3.00OO
3.0000
5.0000
3.0000
3.0000
5 . 0000
5.0000
3.0000
3.0000
MC-,
PCT
2. Oooo
1 .5000
1 . 5000
2 .0000
2. 0000
] .5000
3. 00 (Hi
2.0000
2.00 0 0
2 .0000
2.0000
1 . 5 0 0 0
3.0000
1.5000
] .5000
1 .0000
2.0000
2.0000
3.0000
0.7000
2.0000
1.5000
1.0000
0.7000
1.5000
0.7000
2.0000
0.7000
0. 5000
1 .5000
1.0000
1 .0000
0.7000
0.7000
0.7000
1 .0000
1. 5000
0.7000
0.7000
1 .5000
1. 5000
0 .7000
1.0000
1 .5000
1. 5000
1.5000
2. 0000
0.5000
1 .0000
1 . 5000
C A
P C
11
. OOOO
1 . 5000
1 . "3000
2 . 0000
1 . 5000
o. /ooo
] . 5000
1.5000
1 .0000
1 .0000
1 .5000
] .0000
1 .5000
0.7000
5.0000
0.3000
2.0000
2.0000
3 .0000
0.7000
2.0000
1.5000
1.5000
1.0000
1.5000
0.7000
2.0000
0.5000
0.2000
] .0000
0.7000
1.0000
0.7000
0.7000
0.3000
1.5000
1.5000
1.0000
1 .5000
2 .0000
2.0000
] .5000
1 .5000
L.5000
2.0000
2 .0000
2.0000
0. 7000
1.5000
2 . 0000
T I
PCT
0. 7000
1 .0000
] .0000
1 .0000
1 . 0000
0. 7000
1 .0000
1 .0000
1.0000
1.0000
1 .0000
1 .0000
0.7000
0.7000
l.OOOOG
0.3000
0.7000
0.7000
1.0000
0.7000
1 .0000
0.5000
0.7000
0.7000
0.5000
0.7000
0.7000
0.5000
0.5000
0.7000
0.7000
0.5000
0.5000
0.5000
0.7000
0.5000
0.3000
0.5000
0.5000
0.7000
0. 5000
0.3000
0.5000
0.7000
0.7000
0.5000
0.5000
0.5000
0. 5000
0.5000
MM PPM
700.0000
700.0000
700.0000
1000.0000
700.0000
500.0000
1 000.0000
700.0000
700.0000
700 .0000
1000.0000
700.0000
1500.0000
500.0000
1500.0000
300.0000
700.0000
700.0000
1000.0000
300.0000
2000.0000
700.0000
500.0000
700.0000
700.0000
300.0000
700.0000
500.0000
200.0000
700.0000
700.0000
300.0000
300.0000
300.0000
300.0000
700.0000
500.0000
300.0000
500.0000
500.0000
300.0000
300.0000
300.0000
700.0000
300.0000
300.0000
500.0000
300.0000
300.0000
500.0000
A(i
PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0
. 0
M0.0
N0
. 0
N0.0
M0.0
M0.0
N0.0
N0.0
N0.5000L
0.7000
0.5000L
0.5000L
0.5000L
1.5000
0.5000L
0.5000L
0.5000L
0.5000L
0.5000
1.5000
0.5000L
0.0
N0.5000L
0.5000L
0.5000L
0.5000L
0.5000L
0.5000L
0.0
N0.0
N0.0
N0.5000L
0.0
N0.5000L
0.0
N0.5000L
0.5000L
0.5000L
0.5000L
0.0
N0.5000L
0.5000L
0.5000L
0.5000L
AS PPM
0.0
N0.0
N0.0
N0.0
M0.0
N200.0000L
0.0
N0.0
W0.0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0.0
N200.0000L
0.0
N0.0
N0.0
N200.0000L
0.0
N200.0000L
200.0000L
0.0
N200.0000L
200.0000L
0.0
N200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
0.0
N200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
2 0 0.00 00 L
200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
200.0000L
2 00. 0000 L
200 .
OOOOL
AD PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
1.6000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.2000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0400
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N N N N f\i N M N N N N N N 'M N N N N M N N N N N N N N N N N N N N N N N N N N t\l N N N N
H PPM
70.0000
70.0000
70.0000
100.0000
70.0000
70.0000
100.0000
100.0000
70.0000
200.0000
100.0000
100.0000
300.0000
150.0000
200.0000
70.0000
100.0000
100.0000
70.0000
100.0000
150.0000
50.0000
50.0000
50.0000
100.0000
100.0000
150.0000
70.0000
30.0000
100.0000
100.0000
70.0000
70.0000
50.0000
150.0000
70.0000
70.0000
50.0000
70.0000
50.0000
50.0000
50.0000
70.0000
70.0000
70.0000
50.0000
70.0000
50.0000
70.0000
70.0000
HA
PPI»
1500.0000
1500.0000
1500.0000
1500.0000
1000.0000
1000.0000
1000.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
2000.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
3000.0000
2000.0000
1500.0000
1500.0000
1500.0000
1500.0000
2000.0000
1500.0000
1500.0000
2000.0000
1500.0000
1500.0000
1500.0000
1500.0000
2000.0000
1500.0000
2000.0000
1500.0000
1500.0000
1500.0000
1500.0000
TAB
LE
1.-
-MU
M
Stn
SA
MP
f-A
(U>
L F
201
202
2M4
204
205
20ft
207
20rt
209
21 0
21]
21 2
21 3
214
21 5
2 1
ft217
218
219
220
221
222
223
224
225
22ft
227
228
229
230
231
232
233
234
235
23ft
237
238
2^9
240
241
242
24^
244
245
24ft
247
24H
244
25(1
K f-
PPM
1.000(1
1 .5000
1 .0000
1 . 5000
1 .0000
1 . OOOOL
1 .0000
] .OOOOL
1 .OOOOL
1 .OOOOL
1 .0000
1 . OOOOL
1 .0000
] .0000
1 .0000
1.0000
1 .0000
1 . 5000
1 .OOOOL
2 . OOOO
1 .0000
] .5000
1.5000
1.0000
1.5000
2.0000
1 .0000
1.5000
1 .5000
2.0000
3.0000
2.0000
2.0000
1 .5000
1.0000
] .5000
1 .5000
1 .5000
2.0000
1.5000
1 .5000
1.5000
1 .5000
1 .5000
1 .5000
1.5000
1 .5000
1 . 5000
] .500(1
1 . 5000
HI0
. 0
0. 0
0 .(
,0.0
0.0
0.0
0 .0
o. o
0.0
0.0
(1 .0
0. 0
(1 . 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0 .0
0.0
0.0
0 . 0
0 .0
0.0
0.0
(1. 0
PPM
IV l\l K> 'M M N M M N N N M M N l\l M N M N N N N M N M N N N N N N N N N N N N M M M M M M N M N M hi W M
C 1
1 PPM
20. OOOO
1 5
. OOOO
20 .
(K'fin
15 .0000
20 .
OOOO
1 5
. OOOO
1 5.0000
] 5 .0000
1 5.0000
15.0000
20. OOOO
] 5.0000
30.0000
1 5. OOOO
HO. OOOO
15.0000
] 5.0000
15.0000
10.0000
15.00 00
15.0000
1 5.0000
15.0000
15.0000
15.0000
15.0000
1 5.0000
15.0000
15.0000
15.0000
15.0000
10.0000
10.0000
15.0000
10.0000
15.0000
1 5.0000
10.0000
15.0000
1 5.0000
1 5.0000
15.0000
10.0000
15 .0000
1 5 .0000
1 5.0000
] 5.0000
1 0 .0000
] 5
. OOOO
1 5 .0000
CK PPM
1 5(1 .0000
1 50.0000
1 5(1 .0000
150.0000
150 .0000
1 00. OOOO
150.0000
100.0000
100.0000
70.0000
100.0000
100. OOOO
150 .0000
1 50.0000
200.0000
15.0000
150.0000
200.0000
300 .0000
150.0000
200 .0000
1 50.0000
150.0000
200.0000
15() .0000
150.0000
300.0000
1 50.0000
150.0000
150.0000
150.0000
150. OOOO
150.0000
150.0000
150.0000
100.0000
150.0000
100.0000
100.0000
200.0000
150.0000
100.0000
100.0000
150.0000
150.0000
150.0000
100 .0000
1 50.0000
1 50 .0000
100.0000
CU PPM
70.0000
70.0000
100.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
50.0000
50.0000
/o.oooo
70.0000
100.0000
70.0000
70.0000
70.0000
50.0000
100.0000
70.0000
50.0000
50.0000
15.0000
70.0000
100.0000
100.0000
50.0000
7.0000
50.0000
70.0000
30.0000
50.0000
30.0000
70.0000
70.0000
50.0000
70.0000
30.0000
15.0000
30.0000
20.0000
15.0000
30.0000
50.0000
20.0000
30.0000
30.0000
30.0000
15.0000
LA PPM
30.0000
20.0000
20.0000
30.0000
20.0000
20. OOOOL
30.0000
30.0000
20.0000
20.0000
20.0000
20.0000
20.0000
20.0000
30. OOOO
20.0000
30.0000
70.0000
20.0000
50.0000
50.0000
30.0000
30.0000
30.0000
30.0000
50.0000
30.0000
30.0000
30.0000
30.0000
30.0000
50.0000
30.0000
50.0000
30.0000
50.0000
50.0000
50.0000
50.0000
50.0000
50.0000
30.0000
70.0000
50.0000
50.0000
50.0000
50.0000
50.0000
50.0000
50.0000
Ml)
PPM
0 . 0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0
. 0
N0.0
N0.0
M0.0
N0.0
N0.0
N0
. 0
M0.0
N0
. 0
N0 . 0
N5. OOOOL
0.0
N0.0
N5.0000
0.0
N0.0
N0.0
N5. OOOOL
0.0
N5.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N5. OOOOL
5. OOOOL
0.0
M0.0
N5. OOOOL
5. OOOOL
0.0
N0.0
N5. OOOOL
5. OOOOL
0.0
N0.0
N0.0
N5. OOOOL
5. OOOOL
NH PPM
15.0000
10.0000
10.0000
10.0000
2. OOOOL
10.0000
10.0000
15.0000
10.0000
2. OOOOL
15.0000
10.0000
15.0000
15.0000
15.0000
10.0000
2. OOOOL
10.0000
2. OOOOL
30.0000
10.0000
15.0000
15.0000
30.0000
10.0000
30.0000
10.0000
10.0000
10.0000
lo.odoo
10.0000
15.0000
10.0000
15.0000
10.0000
20.0000
10.0000
15.0000
15.0000
15.0000
10.0000
10.0000
10.0000
15.0000
15.0000
10.0000
15.0000
15.0000
15.0000
20.0000
NI PPM
70.0000
70.0000
70.0000
70.0000
100.0000
70.0000
100.0000
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
100.0000
150.0000
100.0000
100.0000
150.0000
100.0000
70.0000
100.0000
70.0000
70.0000
70,0000
70.0000
70.0000
150.0000
70.0000
50.0000
70.0000
70.0000
50.0000
50.0000
70.0000
70.0000
70.0000
70.0000
30.0000
70.0000
70.0000
50.0000
50.0000
50.0000
70.0000
50.0000
50.0000
50.0000
50.0000
70.0000
50. OOOO
PB PPM
15.0000
15.0000
30.0000
15.0000
15.0000
20.0000
20.0000
10.0000
10.0000
10.0000
15.0000
15.0000
70.0000
100.0000
30.0000
30.0000
20.0000
30.0000
10.0000
70.0000
20.0000
30.0000
30.0000
15.0000
30.0000
70.0000
30.0000
100.0000
30.0000
150.0000
150.00'00
100.0000
100.0000
30.0000
100.0000
50.0000
30.0000
30.0000
30.0000
30.0000
50.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
-PLP 201
202
204
205
211
21 2
214
21 5
216
21 7
218
219
220
221
222
223
224
226
227
22H
2?9
230
231
232
23^
2^4
235
236
237
23H
234
240
24?
244
245
246
247
24K
249
250
0 0 0 0 0 0 0 0 0 0 0 0 0 (1 0 0 0 0 0 0
100
100
100
100
100 0 0 0 0 0 0 0 0 0 0 0 O 0 0 0
OOOOL
.OOOOL
OOOOL
,OOOOL
OOOOL
,0
N0
M , 0
M0
M
, 0
N'
0
M
, 0
M
0
N
,0
M0
M
, 0
M
0
M
,0
N
0
M
, 0
N
SC
Pt
15. (
)()(
)(!
20 .0000
20.OOOO
20 .000(1
20.0000
15 .0000
15.0000
15.0000
15.OOOO
15.0000
20.0000
15.0000
15.0000
15.0000
30.0000
10.0000
15.0000
20.0000
20.0000
20.0000
20.OOOO
15 .0000
15.OOOO
15.0000
20.0000
20.0000
20.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.0000
15.OOOO
20 .0000
15.0000
15.0000
15.0000
20.0000
15.OOOO
15.0000
15.0000
15 .0000
15.0000
15.0000
SM
0.0
0. 0
0.0
0. 0
o.O
0. 0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
0 . 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
TABLE
PPM
IM \i l\l M N M M N M N l\l M M M l\i N N N N N N N N N N N IM N N M N N !\l IM M M N N M N M M N N N N IM N N N
1. SI
'-iM
SI-0
\ u
H p ̂
1 OO. OOOO
loo. oooo
] Of
) . OOOO
1 00 .0000
50. OOOOL
50 .OOOOL
100.0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50 .OOOOL
1 00. OOOO
100 .0000
150.0000
100.0000
200.0000
200.0000
1 50.0000
300.0000
300.0000
300 .0000
300.0000
200 .0000
200.0000
300.0000
200.0000
200 .0000
300.0000
300.0000
200.0000
300.0000
1 00.0000
100.0000
50.00001
300 .0000
300.0000
300.0000
300.0000
500 .0000
300.0000
300 .0000
300.0000
300.0000
300.0000
300.0000
300.0000
200 .0000
300.0000
300 .0000
SAMP
|-A(-
V P
200.0000
200.0000
200.0000
300.0000
200.0000
150.0000
200.0000
200.0000
200.0000
200.0000
300.0000
300.0000
30O. OOOO
500.0000
500.0000
300.0000
300.0000
300.0000
300.0000
300.0000
300.0000
150.0000
200.0000
300.0000
300.0000
300.0000
500.0000
200.0000
150.0000
300.0000
200.0000
150.0000
150.0000
150.0000
500.0000
200.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
150.0000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N M N N N M N N M IM N N N M N N N N N N N N IM N N IM N N N N N IM N M N N N N IM N N N N N N N N N N
Y PPM
20.OOOO
30.0000
30.0000
30.0000
70.0000
20.0000
30.0000
20.0000
20.0000
20.0000
30.0000
30.0000
20.0000
20.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
20.0000
20.0000
20.0000
30.0000
30.0000
30.0000
30.0000
20.0000
50.0000
30.0000
30.0000
30.0000
30.0000
20.0000
30.0000
30.0000
30.0000
20.0000
30.0000
30.0000
20.0000
30.0000
30.0000
30.0000
30.0000
30.0000
20.0000
30.0000
30.0000
0 0 0 0 0 0 0 0 O 0 0700 0
200 0
200
200.
200.
200.
200.
200.
200.
200.
200,
200.
200.
200.
300.
300.
300.
300.
300.
300.
200.
200.
200.
200.
200.
300.
200.
200.
200.
200.
200.
200.
200.
200.
200.
200.
200.
ZN'
PPM
. 0
N .0
N . 0
N
. 0
N . 0
N
.0
N . 0
N
.0
N . 0
N
. 0
N . 0
N
.0000
.0
N .OOOOL
.0
N .OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.OOOOL
.0000
.0000
.0000
.0000
.0000
.0000
.OOOOL
.0000
.OOOOL
OOOOL
OOOOL
OOOO
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
OOOOL
300
500
300
300
300
300
300
700
500
500
500
700
500
300
300
200
300
1000
500
300
700
200
300
300
300
300
700.
200,
200.
300.
300.
200.
300.
300.
300.
300.
200.
200.
200.
300.
200.
150.
300.
300.
200.
300.
200.
200.
300.
300.
Z R
PPM
.0000
.000
0.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
. OOOO
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
. OOOO
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
.0000
OOOO
OOOO
TAB
LE 1. S
f«H
S
H>
SA
MP
FA
GIF
S A |v
. P |_
F 751
7S?
753
754
755
7S6
?S7
75*
75V
760
761
767
763
764
765
766
767
768
769
770
771
77?
77^
774
775
776
777
778
779
780
781
787
783
7«4
785
786
787
288
789
790
791
797
793
794
795
796
797
798
799
300
FF PCT
7 .0000
S . 0000
7.000')
IS .
0000
1 0.0000
IS. 0000
1 5 .0000
70. 0000
1 S .0000
IS .
0000
15 .0000
70.0000
15.0000
15.0000
70.0000
15.0000
70.0000
10. 0000
5 .0000
5.0000
1 5.0000
15.0000
S.OOOO
3.0000
10.0
000
15.0000
3.0000
5 .0000
5 .0000
5.0000
5.0000
10.0000
15.0000
15.0000
10.0000
7.0000
5.0000
5 .0000
15.0000
15.0000
1 S.OOOO
3.0000
1 .5000
15.0000
1 0.0000
1 0.0000
7 .0000
3.0000
5.0000
3.0000
MG ^CT
1 .0000
0. 7000
1 .50(10
"}. 0000
1 . S()()0
7.0000
2 .0000
^.0000
3 .0000
3.0000
3 .0000
3.0000
3.0000
7.0000
7.0000
3.0000
7.0000
1 .0000
1 .5000
1.5000
3.0000
3.0000
] .5000
7.0000
3 .0000
5.0000
7.00 0 0
3.0000
7.0000
3.0000
7 .0000
5.0000
S.OOOO
7.0000
10.0000
3.0000
3.0000
1 .0000
5 .0000
5.0000
7 .0000
1.5000
10.0000
7.0000
3.0000
5. 0000
7 .0000
7.0000
7 .0000
1.0000
C A
PCI
1 . 0000
(). 5000
0 . 5
('OO
1 . noon
1 . 5000
1 . 5000
1 . 5000
1 .5000
7 . 0000
1 . 0000
1 .5000
1 .5000
1 .5000
1 . 5000
1 .0000
1.5000
1 .5000
1 .0000
1 .5000
0. 7000
1 .5000
7.0000
7 .0000
7.0000
3.0000
5.0000
1.0000
1 .5000
7.0000
7.0000
1 .0000
3.0000
5.0(100
( . 0000
7.0000
7.0000
7 .0000
7.0000
7.0000
3 . 0000
3 .0000
0 . 7000
5. 0000
5.0000
3 . 0000
s . n
o oo
] . 5000
7 .0000
7 . 0000
1 . 0000
TI PCT
0 .
fOOO
0. 5000
0 .7000
1 .0000
0.7000
1 .0000
1 .0000
1.0000
1 .0000
1. OOOOG
1 .OOOOG
1 .OOOOG
1 .OOOOG
1 .0000
1 .OOOOG
1.0000
1 .OOOOG
1 .0000
0 . 7000
0. 7000
1 .0000
0.7000
0 . 5OOO
0.3000
0.7000
1 .0000
0.7000
0.7000
0 .5000
0. 5000
0.7000
1 .0000
1 .OOOOG
1.0000
0.7000
0.7000
0.5000
0.5000
1 .0000
1. OOOOG
1 .OOOOG
0. /
'OOO
1 .OOOOG
1.0000
1 .0000
1.0000
0.5000
0.3000
0.2000
0. 1500
MM PPM
700.0000
/O 0.00 00
700.0000
1500.0000
700.0000
700.0000
1500.0000
7000. 0000
1500 .0000
1500.0000
1500 .0000
2000.0000
1500.0000
3000.0000
1500.0000
1500.0000
2000.0000
700.0000
700 .0000
700.0000
1500.0000
1 500.0000
500.0000
700.0000
2000.0000
1500.0000
500.0000
700.0000
700.0000
700.0000
700.0000
1500.0000
1500.0000
1500.0000
1000.0000
1500.0000
700.0000
700.0000
1000.0000
1500.0000
1500.0000
1000.0000
1500.0000
1500.0000
3000.0000
2000.0000
1500.0000
500.0000
700.0000
500.0000
A G
P P
i-i0.5000L
0.5000L
0.5000L
0.5000L
0.5000L
0.0
N0.0
N0.0
N0
. 0
M0.5000L
0. 5000L
0.0
N0.0
N0.0
N0. 5000L
0.5000L
0.5000L
0.5000L
0.0
N0.5000L
0.0
N0.5000L
0.0
N0.0
N0.0
N0.5000L
0.5000L
0.5000L
0.5000L
0.0
N0.0
N0.5000L
0.5000L
0.5000L
0.0
N0.0
N0.0
M0.0
N0.5000L
0.5000L
0 . 0
N0
. 0
M0.5000L
0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N
AS PPM
7 00. 00 00 L
200.0000L
0.0
N0.0
IM0.0
N0.0
N0.0
N0.0
N700 .00001.
0.0
N0
. 0
No.o
IM0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N700.0000L
200.0000L
0.0
M
0.0
N0.0
N200.0000L
0 . 0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0
. 0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N700.0000L
700.0000L
AU PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0600
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0800
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N N N N N N N IM N M N N N N N N N N N B N IM M N N N N N N N N N M N N N N N N N N N N N N
H PPM
100.0000
70.0000
100.0000
100.0000
200.0000
200.0000
200.0000
300.0000
100.0000
100.0000
150.0000
150.0000
200.0000
200.0000
300.0000
200.0000
300.0000
200.0000
70.0000
150.0000
150.0000
150.0000
30.0000
30.0000
150.0000
70.0000
30.0000
70.0000
50.0000
50.0000
70.0000
70.0000
70.0000
70.0000
30.0000
50.0000
50.0000
100.0000
70.0000
70.0000
50.0000
70.0000
20.0000
70.0000
30.0000
70.0000
70.0000
30.0000
50.0000
30.0000
BA PPM
1500.0000
1500.0000
2000.0000
3000.0000
3000.0000
2000.0000
3000.0000
5000. OOOOG
5000. OOOOG
5000.0000
5000.0000
5000.0000
3000.0000
5000.0000
5000. OOOOG
2000.0000
5000. OOOOG
5000.1)000
5000.0000
3000.0000
2000.0000
1500.0000
1000.0000
1000.0000
1500.0000
1500.0000
1000.0000
700.0000
1000.0000
700.0000
1500.0000
1500.0000
3000.0000
3000.0000
300.0000
1500.0000
1500.0000
1000.0000
3000.0000
3000.0000
1000.0000
7000.0000
] 500.0000
1500.0000
3000.0000
1000.0000
5000.0000
1500.0000
1000.0000
1500.0000
^t\>
PI
1 I-
2M
?h?
^ K
.<
2S4
?^ 5
2^6
257
25*
2^9
260
261
262
?(S
-i
264
?65
26(S
267
268
269
270
271
272
? 73
274
275
2 76
277
2 7H
7 / <
-)2HO
281
2H2
2ft 3
2*4
2Hh
?HiS
2* 7
2 KM
2^4
2<-»
0291
292
294
294
295
296
297
29H
299
300
u h
P P
I*1
. MMlO
1 .OOOO
] . OOOO
1 .0000
1 .0000
1 .0000
1 . 5000
1 .5000
2.0000
1 .5000
1 . 5000
1 .0000
1 . OOOO
I .0000
1 .0000
1. OOOOL
i .OOOOL
1 .5000
2.0(100
1 .5000
1 . M)00
1 .5000
i . OOOOL
1 .5000
1 .OOOOL
1 .000
01.
1 . OOOO
1 .0000
1 .00001
1 .0000
1 . OOOO
1 .00001
3.0000
1 .OOOOL
1 . OOOOL
1 .OOOOL
1. OOOOL
0.0
N1 .5000
1 .OOOOL
1 .OOOOL
1. OOOOL
1. .OOOOL
1 .0000
1 .OOOOL
1 .o
ooo
1 .0000
1 .0000
1 .5000
1 .0000
HI).
o' .0
''. 0
1 . 0
1.0
0 .0
0. 0
0 .
0o.O
0 .
0
0.0
0.0
0. 0
0 . 0
0.0
0.0
0.0
0 .0
0.0
0 .0
0. 0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0. 0
0 .
0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 .0
0. 0
0.0
0. 0
0.0
o.o
O .0
O. 0
0 .0
0.0
0.0
PHI- iv. IX'
!>l 1 [\ M M fv l\l M M iM M ixi iM N M IM IM IM M i\i M M N NI M M IV M M |x' N N N N M IM IV IM M N M IM IV fxi M r . i\i M
r j i
p H
i
1 0 .
OOOO
1 i
. OOOO
] 'T
. 01.00
sO
. MOOO
1 5
. 0 (
, 0 0
1 "i
. ( )
0 0 0
1 S
. OOOO
1 ')
. OOOO
l ! .
oooo
3d .
OOOO
3 0 .
( )
( i 0 O
20.0000
15.0000
1 5.0000
1 (I .000(1
1 5.0000
1 5
. 0(100
1 S
. OOOO
1 5. OOOO
15 .0000
20 .
OOOO
1 5 .0000
1 5.0000
15.0000
20.0000
50.0000
1 5 .0000
1 5 .0000
10.0000
20 .0000
20.0000
30.0(100
30.0000
50.0000
100.0000
20 .0000
15.0000
1 0.0000
1 5 .0000
30 .
(HUH)
70 .
OOOO
1 0.0000
70.0000
30 .
OOOO
1 ^.0000
-(0.0000
1 T
. 00 00
1 0
. OOOO
1 0. OOOO
1 0.0000
f~
H H i
ISO. OOOO
;oo .oooo
'/ I )
() .
Ol I'lO
3OO .0000
2'H). OoOO
20O .OOOO
400. OOOO
300 .0000
5OO .OOOO
300 .00(1(1
30O.OOOO
300 .
00(10
300. OOOO
300 .0000
300.0000
500 .0000
300 .()
()()
()
150 .0000
1 50.0000
150 .0000
500 .0000
30(1
.0000
100 .0000
70.0000
200.0000
500.0000
1 50.0000
200 .0000
300.0000
300 .0000
200.0000
500 .0000
300.0000
300 .0000
1000.0000
200 .0000
150.0000
100.0000
1 50.0000
300 .0000
1000.0000
30.0000
700.0000
500.0000
300.0000
300 .0000
150.0000
70 .0000
100.0000
50.0000
CD
P P M
70. OOOO
70.0 0 0 0
70.0000
100.0000
50.0000
100.0000
7o. oo
oo/o
o.oo
oo150. OOOO
1 00 .0000
1 00 .
OOOO
150.0000
LOO. OOOO
100.0000
150. OOOO
70.0000
150. 00(
1070
.0000
50.0000
30 .0000
70. OOOO
70 .0000
1 5
. OOOO
20 .0000
100.0000
100.0000
70. OOOO
70 .0000
50.0000
50.0000
50.0000
70.0000
100.0000
100.0000
50.0000
70.0000
50.0000
30.0000
70.0000
70.0000
70 .
OOOO
15.0000
100. OOOO
70 .0000
70.0000
70.0000
150.0000
15.0000
20.0000
5. OOOOL
LA PPM
oo.oooo
0.0
N20.0000
20.0000
20.0000
20.0000
30.0000
30.0000
50.0000
20. OOOO
20.0000
30. OOOO
50.0000
30.0000
50.0000
30.0000
30.0000
>0.
OOOO
50 .0000
50 .
OOOO
30.0000
2O. OOOO
30.0000
30.0000
50.0000
20.0000
30.0000
30.0000
-50.0000
30.0000
50.0000
20.0000
50.0000
20. OOOOL
20.0000
50.0000
50.0000
20. OOOOL
20.0000
20. OOOOL
20. OOOOL
20.0000
20. OOOOL
20.0000
20.0000
20.0000
30.0000
30.0000
50.0000
50.0000
I'l II
P P M
0 . 0
IMo.
o IM
0 . 0
iM0
. 0
IM0
. 0
N0.0
N0.0
N0.0
MO.O
MO.O
\i0.0
N0
. 0
lv0.0
M0
. 0
l\l0.0
IM0.0
M0.0
N5.0000
5.0000
5. OOOOL
0.0
iM0.0
IM0.0
IM0.0
IM0.0
IM0
. 0
N5. OOOOL
0.0
N0.0
N0.0
IM0.0
N0.0
N0
. 0
IMo.o
M0.0
IM0.0
N0.0
N0
. 0
N0.0
N0.0
M0
. 0
i\|0.0
N
0.0
N7.0000
0.0
N0.0
M5. OOOOL
0.0
N0.0
IM0
. 0
IV
ixi h
HP i'1
10. OOOO
10.0000
2. OOOOL
20.0000
2. OOOOL
2. OOOOL
1 5.
OOOO
15.0000
15.0000
20.0000
20. OOOO
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
10.0000
10.0000
20.00(10
20.0000
20.0000
15.0000
15.0000
10.0000
15.0000
10.0000
1 0.0000
10. OOOO
10.0000
10.0000
2. OOOOL
10.0000
10.0000
15.0000
10.0000
15.0000
10.0000
15.0000
2. OOOOL
15.000Q
10.0000
10.0000
10.0000
10.0000
15.0000
2. OOOOL
15.0000
15.0000
15.0000
15.0000
15.0000
N I
HP iv
i70. OOOO
70.0000
100.0000
100.0000
150.0000
150.0000
150.0000
150.0000
1 00. OOOO
100.0000
100. OOOO
150.0000
150.0000
150.0000
150.0000
150.0000
150,0000
100.0000
70.0000
100.0000
100.0000
70.0000
70.0000
50.0000
150.0000
200.0000
100.0000
150.0000
100.0000
150.0000
100.0000
200.0000
150.0000
150.0000
1500.0000
150.0000
100. OOOO
100.0000
70.0000
200.0000
300.0000
10.0000
700.0000
200.0000
150.0000
200.0000
70.0000
50.0000
50.0000
20.0000
HH PPM
1 5.0000
20.0000
20.0000
70.0000
15.0000
20.0000
20.0000
30.0000
70.0000
1 50.0000
30.0000
30.0000
20.OOOO
15.0000
30.0000
15.0000
30.0000
30. OOOO
50.0000
30.0000
70.0000
15.0000
20.0000
30.0000
20.0000
15.0000
30 .0000
15.0000
30.0000
15.0000
30.0000
10.0000
10.0000
10.0000
10.0000
20.0000
30.0000
30.0000
50.0000
10.0000
1 0.0000
15.0(100
10. OOOOL
15.0000
15.0000
10.0000
20.0000
20.0000
30.0000
20.0000
TAB
LE
1. S
TI-T
-' S
H>
S
Af-
P
I-A M
.I-
S A ̂
P L I- PS1
psp
2^1
?S4
P^S
?^6
PS7
P58
259
P60
P61
26?
263
P64
265
P66
267
268
269
? 70
? n
27?
273
274
275
276
277
278
P79
280
2H1
28?
?83
P84
285
P86
287
28H
2«9
P90
?9 ]
P9P
?^3
P94
2^5
P96
29 7
298
299
300
SH
0.0
0 . 0
O.O
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
PPI-1
M M IV M M IV M M M M M M N M N N M N N M N N M M M M N N M IV IV r\i N N N M M M N M M M M W (V IM M M M M
S C
PPM
1 5 .0000
10. 0000
1 S .(1(100
30. 0000
l s .0000
IS. 0000
20 .0000
20. 0000
1 S .0000
30.0000
30.0 0 0 0
20.0000
1 S .0000
15.0000
1 5.0000
15.0000
1 5.0000
1 5.0000
1 S .0000
15.0000
30.0000
PO.OOOO
1 5 .0000
15.0000
30 .0000
30.0000
20.0000
20.0000
15.0000
15.0000
20 .0000
30.0000
50 .0000
30.0000
PO.OOOO
30.0000
PO.OOOO
7.0000
50 .0000
50.0000
30 .0000
10.0000
50 .0000
50.0000
1 5 ,OOO()
50. 0000
1 5 .0000
1 5.
0000
1 5 .OOOO
10. 0000
SNi
0 . 0
0.0
0.0
0 . 0
0 .0
o.o
0 .0
(I. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 . 0
"'.(
In .0
0.0
PPM M l\l N. i\i i\! M M N IM M M M M N M N N N N M IV M K| N M N N M N N M l\l Iv N N N M IV N M N N IV M M iv M M N N
S k
PPM
POO .0000
POO. 0000
100.0000
50. OOOOL
100.0000
100.
no oo
100.0000
100.0000
500 .0000
150.0000
100 .0000
1 00.0000
1 00 .0000
100.0000
100 .0000
100.0000
1 00.0000
300.0000
300 .0000
? 0 0
. 0 0 0 0
100 .0000
150.0000
200 .0000
300.0000
1 00 .0000
100.0000
200 .0000
1 50.0000
1 SO. 0000
200.0000
100 .0000
100.0000
1 00 .0000
100.0000
100.0000
150.0000
200.0000
100.0000
100.0000
100.0000
50. OOOOL
100.0000
100 .0000
150.0000
100 .0000
200.0000
200.0000
500.0000
300 .0000
100.0000
V PPM
300.0000
200.0000
300.0000
700. 0000
300.0000
500.0000
300 .0000
500.0000
200. 0000
700.0000
700.0000
500.0000
500.0000
500.0000
500.0000
500.0000
700.0000
200.0000
200.0000
200.0000
500.0000
500.0000
150.0000
150.0000
300 .0000
300.0000
150.0000
200.0000
150.0000
15O.OOOO
200.0000
300. 0000
300.0000
200.0000
150.0000
200.0000
150.0000
300.0000
150.0000
300.0000
300 .0000
70.0000
300.0000
300.0000
500.0000
200.0000
150.0000
1.00.0000
150.0000
100.0000
W0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 . 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM N M N N N N N N N N N M N N N N N N N N N N N N M N N M N N N M N N N N N N N N N M N N N N N M N N
Y PPM
30.0000
20.0000
15.0000
30.0000
30.0000
30.0000
50.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
30.0000
20.0000
50.0000
30.0000
15.0000
30.0000
30.0000
30.0000
30.0000
30.0000
20.0000
20.0000
30.0000
30.0000
50.0000
30.0000
30.0000
30.0000
30.0000
15.0000
30.0000
30.0000
20.0000
20.0000
30.0000
30.0000
20.0000
30.0000
30.0000
20.0000
20.0000
30.0000
/.N
PPM
200.0000
POO. 0000
200.0000
200. OOOOL
20O. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
POO. OOOOL
POO. OOOOL
POO. OOOOL
500.0000
200. OOOOL
200. OOOOL
300.0000
200. OOOOL
200. OOOOL
300.0000
200. OOOOL
200.0000
200. OOOOL
200. OOOOL
0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N200. OOOOL
2 00. OOOOL
0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N200. OOOOL
200. OOOOL
0.0
M200. OOOOL
ZK PPM
500.0000
150.0000
300.0000
500.0000
700.0000
700.0000
500.0000
700.0000
300.0000
300.0000
700.0000
700.0000
700.0000
700.0000
1000.0000
1000.0000
1000.0000
500.0000
300.0000
300.0000
500.0000
700.0000
150.0000
200.0000
500.0000
200.0000
150.0000
200.0000
200.0000
150.0000
200.0000
150.0000
100.0000
100.0000
100.0000
300.0000
200.0000
300.0000
300.0000
150.0000
100.0000
300.0000
70.0000
300.0000
700.0000
300.0000
300.0000
150.0000
100.0000
100.0000
TA
BL
E
1. S
TU
M
<;i-
l)
SA
'-iP
h
/\h
l h
'LF
301
302
3 0 3
304
-(05
305
307
30 M
304
31 0
31 1
31 2
31 3
314
3 1 S
31fS
31 7
3] H
314
320
321
3??
HI-
PCT
2 . OOOO
3.0000
3 . OOOO
3 .0000
i. OOOO
3.0000
5 . OOOO
3 ,OO()0
5.0000
7.00 0 0
5 . OOOO
5 .0000
7.0000
3.00 0 0
5.0000
5.0000
5.0000
5.00 0 0
5 .0000
5.00 0 0
10.0000
10.0000
MG PCT
] . oooo
1 .0000
1 . OOOO
1 .0000
0. 7000
1 .0000
] . 5000
] .0000
] . 5000
3 .0000
3. OOOO
3 .0000
3. OOOO
3 .0000
2. OOOO
1 .0000
1.5000
1 .5000
1.5000
] .0000
3. OOOO
1 .5000
(.A
PCT
0 . 50
(10
0 . 5000
O .
/OOO
0 . 7000
0. 5000
0 . 3OOO
2 .0000
0. -SO
OO0. 5000
1 . 5000
2 .0000
2 .OOOO
3 .0000
2.0000
2.0000
1 .0000
1.0000
2 .0000
2.0000
1 .5000
3.0000
2 .0000
1 1
PCT
0.2000
0.2000
0.2000
0.2000
0.2000
0.3000
0. 5000
0 .3000
0.3000
1 .0000
0. 3000
0 .3000
0 . 7 0 0 0
0.5000
0.3000
0.7000
0.5000
C) .5000
0.7000
0 . 5000
0.7000
0.5000
MM
P P M
300.0000
200.0000
200.0000
200.0000
300.0000
300.0000
1 500.0000
300 .0000
300. OOOO
/OO.OOOO
/Of)
. OOOO
700 .
OOOO
700. OOOO
700.0000
700.0000
300.0000
3(H)
.()(
)00
300.0000
500.0000
500.0000
1000.0000
/oo.oooo
AG
PPt'
i0.5000L
0.0
N0.0
N0.5000L
0.5000L
0.0
N0.0
M0.0
N0.0
N0.0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.5000L
0.0
N0.0
N
AS P P M
2 00. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N0 . 0
N0
. 0
!\!0.0
N0
. 0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N
AD PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0200
0.0
N N N N N N N N N M M M N N N N N M N N N
K PPM
15.0000
20.0000
20.0000
20.0000
30.0000
0.0
N100.0000
30.0000
0 . 0
N70.0000
15.0000
30.0000
30.0000
30.0000
100.0000
100.0000
70.0000
100.0000
70.0000
50.0000
70.0000
100.0000
HA PPM
1000.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1000.0000
1000.0000
1 500.0000
1000.0000
700.0000
1000.0000
1000.0000
700.0000
1500.0000
1500.0000
2000.0000
5000. OOOOG
5 000. OOOOG
2000.0000
1500.0000
1000.0000
TAB
LE
1.
l> 301
302
^ 0 3
XO-i
3 OS
30ft
307
30K
304
3 1 0
31 1
31 2
31 3
31 ^
31 S
'M f
t
317
31H
31 4
320
^2 1
422
B t-
P P M
1 .00(10
1 . OOOO
1 .0000
1 .000(1 L
1 .OOOOL
1 . OOOOL
1 .5000
1 . OOOOL
1 .00001
1 . OOOOL
S .0000
2 .0000
0 . 0
N1
. OOOO
i .00001
1 .5000
1 .OOOOL
2 . OOOO
2.0000
1 . OOOO
0 . 0
N1 .5000
HI0
. 0
0.0
o .0
0.0
0.0
0 . O
0 . O
0. 0
0 .0
0. 0
0 .0
O. 0
0 .0
o.O
0 .0
0.0
0.0
0.0
o . o
0.0
0 .0
0. f
)
P P
vl|M Nl K [\l l\ Ivl (>l N IM N M N M M M N M M M N INl M
C 1 1
M P
/ . (1000
/ . oooo
/ . oooo
Y . 00(H)
1 0.0000
0 .
O
M
1 ">
. OOOO
5 . OOOOL
5 . OOOOL
15 .
OOOO
20 . oooo
1 5.0000
20.0000
20 .
OOOO
1 5.0000
10.0000
1 0 .0000
10.0000
1 5 .0000
1 5.0000
20.0000
1 5.0000
CU PPM
1 s.OOOO
5. OOOOL
5. OOOOL
5. OOOOL
30.0000
7.0000
70 .0000
70. OOOO
20.0000
30 . OOOO
50 .0000
JO. OOOO
50 .0000
20.0000
50.0000
20.0000
100.0000
70.0000
30.0000
SO. OOOO
50.0000
1 5. OOOO
LA
P P
,vi50.0000
50.0000
30.0000
50.0000
30.0000
20. OOOOL
30. oo
oo20.0000
20.0
0001
20 .0000
20.00001
100.0000
20.00001.
20. OOOOL
50.0000
30.0000
30.0000
50.0000
30.0000
50.0000
50.0000
30.0000
Ml)
PPM
0.0
iM0
. 0
N5. OOOOL
0.0
N5. OOOOL
0.0
N0
. 0
lv0
. 0
IV0.0
N0.0
NS .OOOOL
0 . 0
N5. OOOOL
0.0
N0.0
N5. OOOOL
5. OOOOL
5.0000
5. OOOOL
5.0000
0.0
M0.0
N
MB
PPi"
1
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
10.0000
2. OOOOL
15.0000
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
10.0000
10.0000
10.0000
15.0000
2. OOOOL
2. OOOOL
10.0000
10.0000
10.0000
10.0000
10.0000
NI PPM
15.0000
20. OOOO
20.0000
15.0000
15.0000
5. OOOOL
70.0000
10.0000
7.0000
100.0000
150.0000
100.0000
150.0000
100.0000
100.0000
70.0000
70.0000
70. OOOO
70.0000
70.0000
200.0000
100.0000
P M
P P
1 5.0000
10. oo
on10.0000
15.0000
20.0000
10. OOOOL
20.0000
10.0000
15.0000
10. OOOOL
15.0000
10.0000
10. OOOOL
10. OOOOL
30.0000
20.0000
50.0000
30.0000
20.0000
15.0000
10.0000
30.0000
TABL
E 1.
S C
P P M
7.0000
1 5 .0000
1 0.0000
f .0000
10.0000
5 .0000
?o. 0000
5 .0000
7 . OOOf)
70 .0000
30.0000
30 .(m
oo50.0000
?0.0000
20.0000
15.0000
15.0000
15.0000
15.0000
15 .0000
20.0000
20.0000
SP PpM
SO. OOOOI.
SO. OOOOL
5(1.
OOOO!
50 .
OOOOI
50.0HOOL
50 .OOOOL
10(1.0000
50. OOOOL
50. OOOOL
150 .0000
700.0000
700 .0000
200.000(1
100 .0000
700.0000
100.0000
50. OOOOL
150.0000
150.0000
200.0000
150.0000
100.0000
V P P K
10. 0000
to .00
0070 .0000
70.0000
70.0000
30.0000
700.0000
30.0000
50.0000
1 50.0000
100.0000
100.0000
150.0000
100.0000
150.0000
200.0000
700.0000
700.0000
700.0000
150.0000
700.0000
150.0000
|
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 . 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
Y PPM
20.0000
20.0000
20.0000
20.0000
30.0000
15.0000
30.0000
10.0000
15.0000
30.0000
30.0000
30.0000
30.0000
20.0000
30.0000
20.0000
20.0000
30.0000
50.0000
30.0000
30.0000
20.0000
ZN PPM
0.0
N0.0
N200. OOOOL
0.0
N0.0
N0
. 0
M0
. 0
M0
. 0
M0
. 0
N0.0
N2 00
. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N200. OOOOL
500.0000
300.0000
500.0000
500.0000
0.0
N0.0
N
Z K
PPM
Ib 0.0000
150.0000
150.0000
200.0000
200.0000
100.0000
300.0000
150.0000
300.0000
300.0000
100.0000
150.0000
100.0000
150.0000
200.0000
200.0000
150.0000
300 .0000
300.0000
100.0000
200.0000
150.0000
1 (
hh PL!)
1 I ^ 11S
l-^Fn
I O u|
F k -
1 1 P H
1 F R
3 h K 1 1 x> 3 h H 1 1 ? 3 S h 1 1 ? 3
,8F
.6F
. 3F
. 2F
,KF
. 6F
-02 -
-0? -
-02 -
-01
--01 -
-01 -
h H 1 1 2 3.HF-01
-
5. 6F
.3F
. 2h
. H F
. 6F
.8F
.6F
.3F
.2F
.8F
.6F
.8F
-01
--01
-00 -
00 -
no -
no -
00 -
00 -
01 -
01 -
01
-
01
-
K 1 1 2 3 5 H I 1 2 3 5
.61--
. 3F-
.2F-
.8F-
02
02 01
01
.6F-01
.8F-
.6F-01 01
.3F-01
.2F
.8h
.6F
.8F
.6F
. 3F
.2F
.8F
.6F
.81-
.6F
no 0000
00 on 0001
01 01 01 01
0 0 0 n 0 0 0 0 0 1 ?5168
69 56
60 14 0 1
F W Fl>
C 1
1 M 0 O 0 0 0 n 0 n n 1 354122
191
247
307
321
321
322
uhKC
F M T
FKHi
0 0 0 () n 0 n 0 n 0 015 21 21 17
184 0 0
.(>
. 0 .0 . 0 .O . 0 ,o .0 .0 .31
.62
. 84
. 12
.43
.39
.63
.35
.0 .31
F- F K C F
i' T
F H F
( I CUM
0 D 0 0 0 0 0 0 0 0 016 37
b9 76
95 99
99
100
.0
. l) .0
. 0 .0 . o .0
. o .0
.31
.93
. n .89
.32
.71
.34
.69
.69
.00
Ex
pla
nat
ion
S«m
iquanti
tati
ve sp
ectr
ogra
phic
analy
ses
by
the U
.S.
Geo
log
ical
S
urv
ey are
re
port
ed
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ckets
hav
ing
the
boundar
ies
1.2
, 0
.83
, 0
.56
, 0
.38
, 0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
these
bra
ckets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e st
ands
for
dec
imal
ex
po
nen
t an
d is
fo
llo
wed
by
a
signed
or
unsi
gned
, one-
or
two-d
igit
in
teg
er
const
ant.
In
th
is case
, |
valu
e
l.O
E-0
1 m
eans
1
.0
X 10
~ or
0.1
, a
?valu
e
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e
l.O
E-0
2
mea
ns
1.0
X
10~
or
.01,
a v
alu
e
l.O
E
02 m
eans
1
.0 X
10
2 or
10
0,
etc
.
His
togra
ms
rep
rese
nt
perc
ent
freq
uen
cy dis
trib
uti
on
whe
re
each
X
equal
s one
perc
en
t.
HIS
Tfir,
RA
M
FO
R
CO
LU
MN
]
( F
h
PC
T)
2.O
F
On
X
3.O
F
00
X
XX
XX
XX
XX
XX
XX
XX
X
5.O
F
00
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
7.0
E
00
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
l.O
F
01
XX
XX
XX
XX
XX
XX
XX
XX
X
l.S
F
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
2.0
E
01
XX
XX
3.O
F
01
5.0
F
01
L 0 0
.0
MAXIMUM
= 5.00000F 01
MINIMUM =
1.500001- 00
OFOMFTR1C MFAW
= 7.27054F 00
f-,FDMFT»IC DFVIATION
= 1.79K93F 00
T 00.0
ANALYTICAL
G
VALUES
0
3??
0.0
H-iF'MlFhC.Y TA«I.F FOR
f.Ol
1i_ n w F k
i .HP
-OP
2 . 61
- -02
'4 . HF-02
5.6F--02
H . 3F-02
1 .2F-01
1 .fiF-ni
2.6F
-oi
^.HF-0]
S.6F-01
H.3F-01
1 .2F 00
1 ,8F 00
2.6F 00
X . 8 F
O 0
5.6F 00
H . 3 F
00
IMITS
- IIPPFR 2.6F-02
3.HF-0?
5.6F-02
8.3F-02
1.2F
--0]
l.RF
-oi
2.6F-01
3.8F-01
5.6F-01
8.3F-01
1 . ? F
0 0
l.HF 00
?.6F 00
3. HE 00
5.6E 00
8.3F 00
1 ,?F 01
FRFO
0 f) 0 0 0 0 n 0 31725
K662
71 43 132
f-kF
O
CUM 0 0 (i 0 0 0 0 0 3
?04b
131
193
264
307
3?0
3??
MFRCFN1
FKFO
0 .0
0.0
0.0
0.0
0 .0
0. 0
0 .0
0.0
0.93
5.?H
7.76
26.71
19. ?5
22.05
13.35
4.04
0.62
PFKfFNl
FkFO CUM
0 .0
0.0
0 . 0
0. O
0 .0
0.0
0 .0
0.0
0.93
6.21
13.98
40.68
59.94
81 .99
95.34
99.38
100.00
Expl
anat
ion
Semi
quan
tita
tive
spectrographic analyses by th
e U.S. Geological
Survey are
repo
rted
as geometric mi
dpoi
nts
(1,
0.7, 0.
5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
the
boun
dari
es 1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, etc.
The
freq
uenc
y distributions
are
computed using
these
brackets as class
intervals.
The
lett
er E
after
a va
lue
stands fo
r decimal
expo
nent
and
is
foll
owed
by a
signed or
unsigned,
one-
or tw
o-di
git
inte
ger
constant.
In this ca
se,
a value
l.OE-01
means
1.0
X 10
or 0.1, a,value
l.OE
01
____
_ ,
«
-~
alue
i.QE-02 me
ans
1.0 X
10
or .01, a
2 or
100, et
c.m
eans
1
.0 X
10
" o
r 10
. v
alu
e l.
OE
02
mea
ns
1.0
X
10
Histograms re
pres
ent
percent
frequency di
stri
buti
on where ea
ch X
equals one
perc
ent.
AM FUR
COLU
MN
2 (
MG HT
,T )
5.0F-01
X
7.0E-01 XXXXX
l.OE 00 XXXXXXXX
] ,5F 00 XXXXXXXXXXXXXXXXXXXXXXXXXXX
2.0E 00 XXXXXXXXXXXXXXXXXXX
3.OF 00 XXXXXXXXXXXXXXXXXXXXXX
5.0E 00 XXXXXXXXXXXXX
1. OF 00 XXXX
].OF 01
X
L 0 o.o
MAXIMUM
= I.
OOOO
OF 01
5.00000F-01
C MFAM
= 2.1S218F 00
GFR^FTRIC DEVIATION
- 1.82066F 00
T 00.0
AN
ALY
TIC
AL
G
VA
LU
ES
0
32
?
0.0
nil EMC, Y
1LOWER
3 .8F-02
K. M--02
* . ^E-02
1 .2F-01
1 .HE-01
2.6F-01
3.BF-01
5. 6F-01
W.3F-01
1 .2F 00
1 .HF 00
2.6E 00
3 . 8 F
00
5 . 6 F
00
8 . 3 E
00
TAHLF FOR COLUMN
I M
I T S
- UPPER 5.6F-0?
8.3E-02
1.2E-01
1.8F-01
2.6F-01
3.8E-01
5.6F-01
8.3F-01
1.2E 00
1.8F 00
2.6F 00
3.8E 00
5.6F 00
8.3E 00
1 . ? F
0 1
E R E 0
0 0 0 0 1 8 918 26
65 68
64 40
212
3 (
CA
E R E 0
CUM 0 0 0 0 1 9
18
3662
127
195
259
299
320
322
PCT)
PERCENT
FRHJ
0.0
0.0
0 .0
0.0
0.31
2.48
2.80
5.59
8.07
20. 19
21.12
19.88
1?.4?
6.5?
0.6?
H E R C E M T
EKEO CUM
0.0
0. 0
0 . 0
0. 0
0.31
2. 80
5.59
11.18
19.25
39.44
60 .56
80.43
9?. 86
99.38
100.00
HISTOGRAM FHR COLUMN
3 (
CA PCT)
3.OF-01 XX
5.0F-01 XXX
7.OF-01 XXXXXX
1.OF 00 XXXXXXXX
I.SE oo xx
xxxx
xxxx
xxxx
xxxx
xx
2.OF 00 XXXXXXXXXXXXXXXXXXXXX
3.0E 00 XXXXXXXXXXXXXXXXXXXX
5.OF 00 XXXXXXXXXXXX
7.0E 00 XXXXXXX
1 .OB
ni
x L 0 0.0
T 00.0
MAXIMUM =
l.OOOOOF 01
MINIMUM =
2.00000F-01
GEOMETRIC MEAN
= 2.04110E 00
GEOMETRIC DEVIATION
= 2.07572E 00
Explanation
Semiquantitative spectrographic analyses by the U.S. Geological
Survey are reported as geometric midpoints (1
, 0.
7, 0.
5, 0.
3, 0.
2,
0.15
, 0.1, etc.)
of geometric brackets having the boundaries 1.
2,
0.83
, 0.
56,
0.38
, 0.26,
0.18,
0.083, etc.
The frequency
distributions are computed using these brackets as
class intervals.
The letter E
after a value stands fo
r decimal exponent and is
followed by a
signed or unsigned, one- or twos-digit integer constant.
In th
is ca
se,
a. value l.OE-01 means 1.0 X 10~
or 0.1, a,value l.OE 01
means 1.0 X 10
or 10
.0,
a value l.OE-02 means 1.0
X 10
or
.01, a
value l.OE 02 means 1.0 X 10
2 or
100, etc.
Histograms represent percent frequency distribution where each X
equals one percent.
ANALYTICAL
G
VALUES
0
322
0.0
4
(II
1L n w F K
H . 3F-04
1 . ?
1- - 0 3
1 . 8F-P-3
7.6P-03
3.&F-03
5 . 6 F - rr-s
K . 3
F-o'
^1
. ?F-0?
1 .HP-0?
V . 6F-0?
^.8F
-o?
S.6F-0?
8.3F-0?
i .?F-OI
1 .8F-01
?.6F-01
3.8F-01
5.6F-01
H.3P-01
I MI TS
- IJPPFK l.?F-03
1.8F-03
2.6F-03
3.8F-03
5.6F-03
8.3F-03
1 .?F-0?
1.8F-0?
2.6F-0?
3.8F-0?
5.6F-0?
8.3F-0?
l.?F-01
1.8F-01
2.6E-01
3.8F-01
5.6F-01
8.3F-01
l.?F
(^0
FKt-
(i 0 f) 0 0 0 ri f) f) n 1 0 (1 f) 2 10
?1 54
93 87
t-Kt
OC
1 1 M
0 O 0 0 f) 0 0 n 0 1 1 1 1 313
34 88
181
?68
k F R C MM T
FRFO
0 . 0
0.0
0 .0
0.0
0 .0
0.0
0.0
0.0
0 .0
0.31
0.0
0.0
0.0
0.6?
3.11
6.52
16.77
2H.88
? 7
. 0 ?
H F K C F N T
F R P U
f, 1 1
N'<0 .0
0. 0
0 .0
0. 0
0 .0
0.0
0.0
0.0
0.0
0.31
0.31
0.31
0.31
0.93
4.04
10.56
P7.33
56. ?1
83. ?3
Ex
pla
na
tio
n
Sem
iqu
an
tita
tive
spec
tro
gra
ph
ic
an
aly
ses
by
the
U.S
. G
eolo
gic
al
Su
rvey
are
rep
ort
ed
aa
geom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0
.15
, 0
.1,
etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e b
oun
dar
ies
1.2
, 0
.83
, 0
.56
, 0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
co
mpu
ted
usi
ng
th
ese
bra
cket
s as
cla
ss
inte
rv
als
.
The
le
tter
E aft
er
a valu
e st
an
ds
for
dec
imal
ex
pon
ent
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, on
e-
or
two=
-dig
it
inte
ger
co
nst
an
t.
In th
is
case
, a
va
lue
l.O
E-0
1 m
eans
1.0
X
10~
or
0.1
, a
,va
lue
l.OE
01
m
eans
1.0
X
10
or
10.0
, a
valu
e l.
OE
-02
mea
ns
1.0
X 1
0~
or
.01,
a v
alu
e l.O
E
02
mea
ns
1.0
X
102
or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
dis
trib
uti
on
wh
ere
each
X
equ
als
on
e p
erce
nt.
HIS
TO
GR
AM
F
OR
C
nU
JM
N
4
( T
I P
CT
)
l.^F
-0
1
X
?.O
F-0
1
XX
X
3.0
F-0
1
XX
XX
XX
X
5.0
E-0
1
XX
XX
XX
XX
XX
XX
XX
XX
X
7.
OF
-01
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
1 .
0 F
00
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
L 00.0
ANALYTICAL
T G
VALUES
0 54
268
0.0
16.77
MAXIMUM
= I.OOOOOF oo
MINIMUM
= 3.
oooo
oF-o
?
r,P
OM
FT
Rir,
MF
AM
=
6.4
0783F
-01
GP
OM
FT
RIC
D
FV
IAT
inw
=
1.6
09
RJF
0
0
TA
RLF
F
OR
C
OLU
MN
5 (
hi
P P
M )
LIMI TS
F R F 0
LHWFR -
UPPFR
« 1 1 V 3 H H 1 1 2 ^ "S 8 1 1 2 }
.3F
.2F
.HF
.6F
.HF
.6F
.3F
. ?F
.8F
.6F
.8F
.6F
.3F
.2F
.8F
.6F
.8F
00 -
01
-01
-
01
-01
-01
-01
-
02 -
02 -
02
-02 -
02 -
02 -
03 -
03 -
03 -
0? -
1 1 2 3 5 H 1 1 2 3 5 8 1 1 2 3 5
.2F
.HF
.6F
.HF
.6F
. 3F
.2F
.8F
.6F
.8E
.6F
.3E
.2F
.8F
.6E
.8F
.6F
01 01 HI 01 01
01 02
02 02
02 02
02 03
03 03
03 03
0 0 0 0 0 0 0 0 525 25
73 47
102 25
16 3
F R F
(0
CUM 0 0 0 0 0 0 0 0 5
30 55
128
175
277
302
318
321
H F R C F N T
FRFM
0 0. 0 0. 0 0. 0 0, 1 7. 722
,14 ,
31. 7, 4. 0,
. 0
, 0 . 0 , 0 .0 .0 .0 , 0 .55
,76
.76
.67
.60
,68
.76
,97
.93
P F R C F N
TF R F 00 0 0 0 0 0 0 0 1 9 17 39 54
86 93
98 99
CUM
.0 .0 .0 . 0 .0 . 0 .0 . 0 .55
.32
.08
.75
.35
.02
.79
.76
.69
Exp
lan
atio
n
Sem
iqu
an
tita
tiv
e sp
ectr
og
rap
hic
an
aly
ses
by
the
U.S
. G
eolo
gic
al
Su
rvey
a
re
rep
ort
ed
as
geo
met
ric
mid
poi
nts
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e b
oun
dar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
com
pute
d u
sin
g
thes
e b
rack
ets
as
cla
ss
inte
rvals
.
The
le
tter
E a
fter
a valu
e st
an
ds
for
dec
imal
ex
pon
ent
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sign
ed,
on
e-
or
two
-dig
it
inte
ger
co
nst
an
t.
In th
is
case
, a
va
lue
l.O
E-0
1 m
eans
1
.0 X
10
~ or
0.1
, a^
valu
e l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10~
or
.01,
a valu
e l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
dis
trib
uti
on
wh
ere
each
X
equ
als
on
e p
erce
nt.
HIS
TO
GK
AM
F
OR
C
DL
UM
N
5 (
MIM
P
PM
)
2.O
F
02
XX
3.O
F
02
XX
XX
XX
XX
5.0
E
02
XX
XX
XX
XX
7.0
E
02
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
l.O
E
03
X
XX
XX
XX
XX
XX
XX
XX
1.5
E
03
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
2.O
F
03
X
XX
XX
XX
X
3.0
E
03
X
XX
XX
5.O
F
03
X
N 00.0
L 00
.0
T 0
0.0
MAXIMUM =
5.00000F 03
MINIMUM -
2.00000F 02
GFMMFTRIC MFAN
= 9.98543F 02
GFDMFTRIC DEVIATION =
l.H7689b 00
ANALYTICAL
G
VALUES
1 321
0.31
TABLF FOR COLUMN
I I M IT S
LHWFK -
UPPFR
'F 5 H 1 1
R .6F-01
.3F-01
. ?F 00
.HF 00
FRFO 7 4 1 2
FRFU
CUM 7
11 1? 14
P F R C F M
1FRFO
? .
I f
1 . ?4
0.31
0.6?
H I- k f F N T
FRPU CUM
? .
1 7
3.4?
1.7
34.35
HISTOGRAM FOR COLUMN
5.0E-01
XX
y.oF-oi
x
] .OF 00
l.SE 00
X
L115
35.71
6 (
Ad PPM)
M
59. 94
MAXIMUM =
1.50000F 00
MINIMUM =
5.00000F-01
r;F
riN'F
TR
ic
MEA
N =
6.7
6>
6R
iE-o
i
GFOMFTRIC DEVIATION =
1.4H97?E 00
T 00.0
ANALYTICAL
G VALUES
0 14
0.0
Expl
anat
ion
Semiquantitative sp
ectr
ogra
phic
analyses by th
e U.S. Geological
Surv
ey ar
e reported as ge
omet
ric
midpoints
(1,
0.7, 0.5, 0.
3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets having the
boun
dari
es 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.18,
0.083, etc.
The
freq
uenc
y di
stri
buti
ons
are
computed using
these brackets as class
inte
rval
s.
The
letter E
afte
r a va
lue
stands for
deci
mal
expo
nent
an
d is
fo
llow
ed by
a
signed or un
sign
ed,
one-
or two-digit
inte
ger
cons
tant
. In this case,
a value
l.OE-01
means
1.0
X 10~
or 0.1, a~
valu
e l.
OE 01
means
1.0
X 10
or 10
.0,
a va
lue
l.OE-02
means
1.0
X 10~
or .01, a
valu
e l.OE 02 me
ans
1.0
X 10
2 or
10
0, etc.
Histograms represent
perc
ent
freq
uenc
y di
stri
buti
on where ea
ch X
equa
ls on
e pe
rcen
t.
9 (
LIMITS
F * F 0
| owEk
- "PPFR
-SF
2F
HF 6F
8F 6F
3F
,?E
HF
6E
8F 6F
3F ?F
Of1
-01
-01
-
01
-01
-01 -
01 -
o? -
0? -
0? -
0? -
02 -
02 -
03 -
1 1 ? 3 5 8 1 1 ? 3 5 8 1 1
. ?F
.HE
.6F
.8F
.6F
.3F
.2F
.HF
.6F
.HE
.6F
,3F
.2F
,8E
01 01 01 01
01 01
02 02
0? 02
0? 02
03 03
4 13 ?8 37
35
103
44 ?6
16 5 I C) 0 1
FRFO
CUM
4 17 4b 82
11 7
220
264
290
306
311
312
312
312
313
P t W C F
iM T
FKMi
1 .
4 ,
8,
1 1,
10.
31,
13. 8
,4. 1
,0. 0, 0. 0,
,24
.04
, 70
.49
,8 7
.99
,66
.07
,97
.55
,31
.0 , 0 .31
P F R C F N
"1
EREu C
1 .
5.1 3.
25.
36.
68.
81.
90.
95.
96.
96.
96.
96.
97.
UN.
24 28
98 47
34 32
99 06
03 58
89 89
89 20
HISTOGRAM FOR COLUMN
9 <
R PPM)
Explanation
Semiquantitative sp
ectr
ogra
phlc
analyses by th
e U.S. Geological
Survey are
reported as geometric midpoints
(1,
0.7, 0.
5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18,
0.08
3, etc.
The
frequency
dist
ribu
tion
s are
comp
uted
using
these brackets as class
inte
rval
s.
The
letter E
after
a value
stands for
decimal
exponent and
is
followed by a
sign
ed or
unsigned,
one-
or tw
o-di
git
integer
cons
tant
. In this ca
se,
a value
l.OE-01 means
1.0
X 10
or 0.1, g.value
l.OE
01
means
1.0
X 10
or 10
.0,
a value
l.OE-02 me
ans
1.0
X 10
or .01, a
value
l.OE
02
means
1.0
X 10
2 or 10
0, et
c.
Histograms represent
percent
frequency
distribution where each X
equa
ls one
perc
ent.
1 1 ? 3 s 7 I 1 2 3 5 7 1 1
N
4
.OF
.5E
.OE
.OF
.OF
.OE
.OE
.5E
.OE
.OF
.OE
.OE
.OF
.5E
4
01
01
01
01
01
01
02
02
02
02
02
0?
03
03
X XX
XX
xxxx
xxxx
x
xxxx
xxxx
xxx
:xxx
xxxx
xxxx
xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx
xxxx
xxxx
xxxx
xx
xxxx
xxxx
xxxx
x
XX L
H
H T
5000
1.5
5
0.0
MAXIMUM =
1.50000F 03
MIMI MUM
= ] .OOOOOF 01
GEUMETKIC -M
EAN
- 6.13447F 01
TKIC DEVIATION
= ?.12665h 00
ANALYTICAL
G VALUES
0 313
0.0
Fi
>lli
-Mr.
Y
TA
rtLF
F
Ok
r.O
LM
MM
1 IMITS
F k F
(.1
l_ 0 w F K
- 1 1 P P F k
» . H p
5. 6F
H ,3F
1 .2P
1 .HF
?. 6F
3 .HF
S.hF
« ,'-<F
1 . 2F
1 .HF
? . 6P
3.8F
6 . 6F
H.3F
1 .2F
1 .8F
2.6F
3.8F
00 -
00 -
00 -
0]
-01
-
0]
-01
-01
-
01
-02 -
02 -
0? -
02 -
02 -
02 -
03 -
03 -
03 -
03 -
5 8 1 1 2 3 5 8 1 1 2 3 5 8 1 1 2 3 5
.6F
. 4F
.2F
.8F
,6F
.HF
.6F
.3F
.2F
.8F
.6F
. HF
.6F
.3F
.2F
.8F
.6F
.8F
.6E
00
00 01
01 01
01 01
01 02
02 02
02 02
0203
0303
0303
0 0 0 0 0 0 0 0 0 1 0 1 021 39
166 38
34 15
FKF(-
cm- 0 0 0 0 0 0 0 0 (1 1 1 2 2
2362
228
266
300
315
P F k C F
IV 1
FRFO
0 ,
0. 0 ,
0 .
0 ,
0. 0 ,
0. 0, 0 .
0, 0. 0 6,12,
51,
11,
10. 4
.0
.0 .(1 , o .0
,0 .0 , 0 . 0 ,31
. 0
,31
.0 ,52
.11
,55
.80
,56
.66
p ,-k
r. (-
NIF
-( F U C
1 1 to
0.0
().()
0 .
I)0.0
0 .0
0.0
0 .0
0.0
0 .0
0.31
0.31
0.62
0.62
7. 14
19.25
70.81
82.61
93.17
97.83
Expla
nat
ion
Sem
iqu
anti
tati
ve
spec
trogra
phic
an
alyse
s by
th
e U
.S.
Geo
log
ical
S
urve
y are
rep
ort
ed
as
geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s ha
ving
th
e b
ou
nd
arie
s 1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s ar
e co
mpu
ted
usi
ng
th
ese
bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
unsi
gned
, o
ne-
o
r tw
o-d
igit
in
teg
er
const
ant.
In
th
is
case
, a
val
ue
l.O
E-0
1 m
eans
1
.0
X 10
~ or
0.1
, a-
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
val
ue
l.O
E-0
2 m
eans
1.0
X
10~
or
.01,
a val
ue
l.O
E
02 m
eans
1
.0
X 10
2 or
10
0,
etc
.
His
togr
ams
repre
sent
per
cent
freq
uen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e per
cent.
AM
F
UR
C
OL
UM
N
10
(
BA
P
PK
)
7.O
F
02
XX
XX
XX
X
1.HE 03 XXXXXXXXXXXX
1 ,5E 03 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
?. .OF 03 XXXXXXXXXXXX
3.0E 03 XXXXXXXXXXX
5.0E 03 XXXXX
M 00.0
L 0 0.0
T 00.0
ANALYTICAL
G
VALUES
7 315
2.17
5.oooo
oF 03
MINIMUM
= 1.50000F O2
GFOMFTKIC MFAN
= 1.5H214F 03
GFOMFTRIC DEVIATION =
1.5H807F 00
FR
FO
IIF
NC
Y
TA
rtL
E
FO
R
CO
LU
MN
11
( K F
P H
i
F R F 0
102
12? 16 ? 1
FRF-
0
CUM
] 0?
??4
240
24?
243
PFRCFNT
FKFO
31.68
37.89
4.97
0.6?
0.31
PbRCbNT
FRFO CUM
31 .68
69. b 7
7 4
. b 3
7b. 16
7b.47
LIMITS
LOWFR
- UPPER
H.3F-01 -
l.?F 00
1,?F 00 -
I,8F 00
1 . 8 F
00 -
2.6 F 00
?.6F 00 -
3.8F 00
3.8F 00 -
b.6F 00
HISTOGRAM FOR COLUMN
11
( Hf
c PPM)
l.OF 00 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
l.SE 00 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
?.oe
oo xx
xxx
3.0E 00 X
5.OF 00
L75
?3.29
T 00.0
MAXIMUM =
5.00000E 00
MINIMUM =
l.OOOOOE 00
GEOMETRIC MEAN =
1.30326F 00
GEOMETRIC DEVIATION
= l.?9009E 00
G 0 0.0
ANALYTICAL
VALUES
243
Expl
anat
ion
Semiquantitative sp
cctr
ogra
phic
analyses by
th
e U.S. Geological
Surv
ey ar
c reported as ge
omet
ric midpoints
(1,
0.7,
0.5, 0.
3, 0.2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
th
e boundaries 1.
2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18,
0.08
3, etc.
The frequency
dist
ribu
tion
s are
computed using
these
brackets as
class
intervals.
The
lett
er E af
ter
a value
stands fo
r decimal
expo
nent
and
is
foll
owed
by
a
signed or un
sign
ed,
one- or
two-digit
inte
ger
constant.
In this ca
se,
a value
l.OE-01 means
1.0 X 10
or 0.1, j-
valu
e l.
OE 01
means
1.0
X 10
or 10
.0,
a value
l.OE-02 means
1.0 X
10*
or .01, a
value
l.OE 02 means 1.0 X
102
or 10
0, etc.
Hist
ogra
ms represent
percent
frequency
distribution where each X
equa
ls one
percent.
f-k F
nljF
iMf
Y T
AB
IF
FO
R13
( CM
P
PM
)
LL 0 W
1- P
4 S H 1 1 ? 3 ^ 8
,8h
.61-
. 3h
.?(-
.8F
.6F
.81-
.6F
.3F
OdOO
Of)
0] 01 01 01 01 01
IMtTS
- IIPPFR
5. 8 .
1. 1. ? .
3 .
5 .
8 .
1.
6F 3F
?l-
8F
6F 8F
6F 3F
?(-
0000
01 01
01 01
01 01
0?
FRFO ? 4
50
136
45 35
?6 181
FRH
CU ? 6
56
19?
?37
?'(?
298
316
317
RON' (
FRFU
0.6?
1 ,?4
1^. 5 -4
4? .?4
13.98
10.8 f
8.07
5 .59
0.31
P h K C
t- M
TFkFd COW
0.6?
1.86
17.39
59.63
73.60
w u
. 4 7
92.55
98 .
14
98.45
HIS
TO
GR
AM
F
flK
C
OLU
MN
13
( C
O
PP
M)
5.
OF
00
X
7.
HE
0
0
X
l.OF 01 XXXXXXXXXXXXXXXX
l.SF 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
?.0 E 01 XXXXXXXXXXXXXX
3.OF 01 XXXXXXXXXXX
5.OF 01 XXXXXXXX
7.OF 01 XXXXXX
l.OE 0?
M 10.31
L 41.24
T 00.0
G 00.0
MA
X 1
MII
M
= 1
.OO
OO
OF
02
MIM
FM
UM
-
5.O
OO
OO
F
00
(.hO
MF
TR
TC
M
FA
M
= 1
.8R
59
7E
01
GF
OM
FT
RIC
D
EV
IAT
ION
=
1.7
S9
61
E
00
Ex
pla
na
tio
n
Sem
iqu
an
tita
tive
spec
tro
gra
ph
ic a
na
lyse
s by
th
e U
.S.
Geo
logic
al
Su
rvey
a
re
rep
ort
ed
as
geom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0
.15
, 0
.1,
etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e b
oun
dar
ies
1.2
, 0
.83
, 0
.56
, 0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s a
re
com
pute
d u
sin
g
thes
e b
rack
ets
as
cla
ss
inte
rvals
.
The
le
tter
E a
fter
a v
alu
e st
an
ds
for
dec
imal
ex
pon
ent
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sign
ed,
on
e-
or
twor
-dig
it
inte
ger
co
nst
an
t.
In th
is
case
, a
va
lue
l.O
E-0
1 m
eans
1.0
X
10~
or
0.1
, g^
valu
e l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10
or
.01,
a valu
e l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
d
istr
ibu
tio
n w
her
e ea
ch X
eq
uals
on
e p
erce
nt.
AN
AL
YT
ICA
L
VA
LU
ES
3
17
14
(
LIMITS
3 b H 1 1 2 3 s H 1 1 2 3 S fc 1 1 2
1 0'
. HH
.6F
. 3F
.2h
. HF
.6F
. HF
,6F
. 3F
.2F
. HF
.6F
. 8F
.6F
. 3F
.2F
.HF
.6F
F K F 0
.If-lJ
- (IpppR
On -
00 -
On -
01
-01
-
0 1
-01
-
01
-01
-
02 -
02 -
02 -
02 -
02 -
02 -
03 -
03 -
03 -
b * 1 1 2 3 b 8 1 1 ? .3 b 8 1 1 2 3
. 6F
. 3F
.2F
.HF
.6F
.HF
.6F
-3F
.2F
.HF
.6F
,«F
.6F
.3F
.2F
.8F
.6F
.HE
0000
01 01
01 01 01 01
02 0?
02 02
0? 0?
03 03
0303
0 1 1 /t 2lb 1 3
bO
41 H3
23 58
13 113 1 0 1
F K F 0
CUM
O 1 2 h 823
36 86
127
210
233
291
304
31b
318
319
319
3?0
H F R G F N T
F N F
(.)
0 n t> 1 0 4 41 b
1 ?
2b /
1 H 4. 3 0 0 0 0
. 0 .31
. 3
1,2b
.62
.6 I
.Ob
.bK
.77
.86
.17
.07
.05
.43
.93
.31
.0 .31
P F K G F N
1FkF'i0 O o 1 2 7
1 1
26
39 6b
72 90
94 98
99 99
99 99
GUI"
'
. 0.31
. 62
.87
.49
.17
. 21 . f~>
.b6
.42
.b9
.6b
. 70
. 13
.07
.38
.38
.69
Explanation
Semiquantitative sp
ectr
ogra
phic
analyses by th
e U.S. Geological
Surv
ey are
repo
rted
as ge
omet
ric
midp
oint
s (1,
0.7, 0.5, 0.3, 0.
2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.
083,
etc.
The
frequency
distributions
are
comp
uted
using
these
brackets as class
inte
rval
s.
The
lett
er E
after
a value
stan
ds fo
r de
cima
l ex
pone
nt an
d is
foll
owed
by a
sign
ed or unsigned,
one- or
two=-digit in
tege
r co
nsta
nt.
In this ca
se,
a va
lue
l.OE-01 means
1.0
X 10~
or 0.
1, a^
valu
e l.
OE 01
means
1.0 X
10
or 10
.0,
a va
lue
l.OE-02 means
1.0
X 10~
or .01, a
value
l.OE 02 means 1.0
X 10
2 or 10
0, etc.
Hist
ogra
ms represent
perc
ent
freq
uenc
y di
stri
buti
on w
here
ea
ch X
equa
ls one
perc
ent.
HISTOGRAM
FOR
COLU
MN
14
( CR PP
M)
l.bE 01
X
?.OE 01
X
3.OF 0] XXXXX
5.0E 01 XXXX
7.0E 01 XXXXXXXXXXXXXXXX
l.OE 0? XXXXXXXXXXXXX
l.bF 0? XXXXXXXXXXXXXXXXXXXXXXXXXX
?.OF 02 XXXXXXX
3.OF 0? XXXXXXXXXXXXXXXXXX
b.OF 0? XXXX
7.OF
o? xxx
l.OF 03
X
l.bF 03
?.OF
03
3. OF
03
l\l
10.31
H
ANALYTICAL
V A LIIF S
3 2 0
MAXIMUM
= S.
OOOO
OF 03
MINIMUM
= 7.00000F 00
GFOMFTRIC MEAN
= 1.40121F 02
Gt-OMFTRir DFVIATinM =
2.3b
c)ObF 00
F-x'
Fi'l
li-iM
f Y
TA
i-M
.F(
f 11
PH
i<
)
i H H 1 1 >> 3 s 8 1 1
MIL
,.H
F.
61
. 3
P
. ?\-
. K
l-
. 6F
; . 8
F.
6F
.HF
. ?F
.8F
1 I
M 1
T
S
-\ F
R -
1 1 P
1
on -
on
-
00
-
01
-
01
-01
-
01
-0
1
-01
-
0?
-0?
-
JFl
-
6 8 , 1 1 ,
? 3, h H
, 1 1.
?
) .6F
. 3F
.?H
, HF
.6F
, H F
.6F
, 3F
.?F
.HF
.6F
00
00
('1
01
01
01
01
01 0?
02
0?
FR
I-O 0 6 H
?S 19
?4 c>3
1 ?8
44
11 ?
FR
FO
d H
"'
0 h
1 X
3 1
S6
HO
1 33
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130">
31
631H
PI-
KC
Fw() 1 1 I 5 /
16
39 13 3 0
FM
T
FO . 0
. h6
. *6
. 7
6
.90
. 4S
.46
.Yb
.66
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K(,
F
FW
I-0
0 1 311 1
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HI
94
98 48
IM
|
( .
1 1
< '
. o . H
6
. ^3
.44
.39
. H
4.3
0.0
6.Y
?.
14
.Y6
AM
F
OR
C
DIJ
IMN
1
b (
CU
P
PM
)
7. OF 00 XX
l.OE 01
XX
1 .^E 01
XXXXXXXX
2.0E 01 XXXXXX
3.0E 01 XXXXXXX
S.OE 01 XXXXXXXXXXXXXXXX
Y.OE 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
l.OE 02 XXXXXXXXXXXXXX
l.S
E
0?
XX
X
?.O
F
0?
X
T 00.0
G 00
.0
MA
XIM
UM
=
2.0
0000F
0
?
hlN
JM
jM
= Y
.OO
OO
OF
00
(;F
O^F
TR
ir,
MF
AK
i -
S.1
13
Y9
F.
01
GF
OM
FT
RIC
D
FV
IAT
IDN
=
Expl
anat
ion
Semiquantitative sp
ectr
ogra
phic
analyses by
the
U.S. Ge
olog
ical
Survey are
repo
rted
as ge
omet
ric
midpoints
(1,
0.7, 0.
5, 0.
3, 0.
2,
0.15,
0.1, et
c.)
of geometric
brackets ha
ving
the
boun
dari
es 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
frequency
dist
ribu
tion
s are
comp
uted
using
thes
e br
acke
ts as class
intervals.
The
letter E after
a va
lue
stan
ds for
deci
mal
expo
nent
an
d is
fo
llow
ed by
a
signed or unsigned,
one- or tw
o-di
git
integer
cons
tant
. In this ca
se,
a value
l.OE-01 means
1.0
X 10~
or 0.1, a^
valu
e l.
OE 01
means
1.0
X 10
or 10
.0,
a va
lue
l.OE-02
mean
s 1.
0 X
10~
or .01, a
value
l.OE
02 means 1.0 X
102
or 10
0, et
c.
Hist
ogra
ms represent
percent
frequency
distribution where each X
equa
ls one
perc
ent.
ANALYTICAL
VALUFS
318
00
TA
BLP
H
it-'
C0|
] ft
( I
A P
P 4
)
PFi F
d
LOWFK
- (IPPFR
1 ? 3 S 8 1 1 ? 3 S
.RF
.ftp
.HP
.ftF
.3F
,2F
.RF
.ftF
.RF
.ftF
01 -
01
-01
-01
-01
-0? -
0?
-0? -
0? -
0? -
? ,
3 .
s ,
R .
1, 1 .
? 3 ,
S ,
H .
.ftp
,HP
.ftp
, IP
. ?F
.HP
.ftp
.RF
.ftp
,3F
01
01 0] 01 02
02 02
02 02
02
2 V
t
2 1
t
28
ft
28
9
2.
17
O.A
?
0.9
3
0.6
2
0.0
0.3
1
HIS
TO
GR
AM
F
f)R
C
HLD
MM
1ft
( LA
P
PM
)
?.O
E
01
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
3.0
E
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
5.0
E
01
XX
XX
XX
XX
XX
XX
X
7.
OF
01
XX
1 .
0 F
0 ?
X
l.^E
02
X
?.O
F
0?
X
3.0
E
0?
5.0
E
0?
7.0
E
0?
N 10
.31
L 2
99
.01
T 0
0.0
G 0
0.0
MA
XIM
UM
=
7.0
00
00
F
0?
MIN
IMU
M
= ?.O
OO
OO
F
01
GP
DM
FT
RIC
M
FA
M
= ?
.93
?R
5>
F
01
GF
DM
FT
RIC
D
EV
IAT
iriM
=
1.5
97
15
F
00
Ex
pla
nat
ion
Sem
iquanti
tati
ve sp
ectr
og
rap
hic
analy
ses
by
the U
.S.
Geo
logic
al
Su
rvey
are
re
po
rted
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0
.15
, 0
.1,
etc
.)
of
geo
met
ric
bra
ckets
hav
ing th
e b
ou
nd
arie
s 1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
these
bra
ck
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a valu
e
stan
ds
for
dec
imal
ex
po
nen
t an
d is
fo
llow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
or
two-d
igit
in
teg
er
const
ant.
In
th
is
case
, a
valu
e
l.O
E-0
1
mea
ns
1.0
X
10~
or
0.1
, a^
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a valu
e
l.O
E-0
2 m
eans
1.0
X
10
or
.01,
a valu
e
l.O
E
02
mea
ns
1.0
X
102
or
100,
etc
.
His
tog
ram
s re
pre
sent
perc
ent
freq
uen
cy d
istr
ibu
tio
n w
her
e ea
ch X
eq
ual
s on
e p
erc
en
t.
AN
AL
YT
ICA
L
VA
LU
ES
29
2
TAHI F
FOR COLUMt^
I. I M
I T S
H.HF 00 -
s ,/SP no
-
HI STOP-RAM FOR COLUMN
'J.OF
0(1
XX
7. OF
on xx
FRK)
t-KF
O
CUM 7
I -5
17
( MO PPM)
?78
L31
9.63
MAXI
MUM
= 7.
oonn
oF on
MINI
MUM
= S.OOOOOF nn
GFOMFTRIC MFAM =
5.84000E 00
GhOMFTRIC DFVIATION =
1.19075E 00
M h W
(. F N
T
F k
\- U
?.l t
I .Kh
T n n.o
PFRCFNT
FKHU CUM
A.
ANALYTICAL
G
VALUES
0
13
0.0
Expl
anat
ion
Seai
qtut
mtit
ativ
e sp
cctr
ogra
phic
analyses by the
U.S. Ge
olog
ical
Survey arc
reported as ge
omet
ric midpoints
(1,
0.7,
0.
5, 0.3, 0.2,
0.15,
0.1, et
c.)
of ge
omet
ric
brackets having the bo
unda
ries
1.2,
0.83,
0.56
, 0.38,
0.26
, 0.
18,
0.08
3, etc.
The fr
eque
ncy
distributions
are
comp
uted
using
these brackets as
class
inte
rval
s.
The
letter E
after
a valu
e st
ands
for
deci
mal
exponent an
d is
followed by
a
sign
ed or unsigned,
one- or tw
o-di
git
integer
constant.
In th
is ca
se,
a value
l.OE
-01 means 1.
0 X 10
~ or 0.1, a,
valu
e I.
OE 01
means
1.0 X
10
or 10
.0,
a va
lue
l.OE-02 means
1.0 X
10
or .01, a
value I.OE 02 means 1.0 X 10
2 or 10
0, etc.
Hist
ogra
ms re
pres
ent
perc
ent
freq
uenc
y di
stri
buti
on where each X
equals one
percent.
nill
-NCY
TAKLF FOR COLUMN
18
( Mh
LIMITS
LOWFR
1 .
?. "4.
K f 8 .
1 .
] .
?.
8F
6F HF
6F '-IF
?F 8F
6F
00
00
00
00 on 01 01 01
- UPPER ?.
3. 5 .
8. 1. 1. 2.
3.
6F
HF 6F
3F ?F
HF 6F
HF
00
00
00
00
01
01 01
01
FRR.)
0 0 0 0136
1 13?5 4
F R F 0
CUM
0 0 0 0136
?49
274
278
PPM)
PFRCbMT
FRFO
0 0 0 04?
35 7 1
.0
. 0 .0
.0 .?4
.09
.76
.?4
P h R C k N 1
HISTOGRAM FOR COLUMN
IH
( NK PPM)
l.OF 01
XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
l.BE 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
?.OE 01 XXXXXXXX
3. OF 01
X
L 4413.66
T 00.0
G 00.0
MA
XIM
UM
=
3.0
0000F
01
MIN
IMU
M
= l.O
OO
OO
F
01
GF
OM
FT
RIC
M
FA
N
= 1.2
7490E
01
GF
RM
FT
RIC
D
EV
IAT
ION
=
1.2
9978F
. 0
0
AN
AL
YT
ICA
L
VA
LU
ES
?
78
Expla
nat
ion
Sem
iqu
anti
tati
ve
spec
tro
gra
ph
ic an
alyse
s by
th
e U
.S.
Geo
logic
al
Sur
vey
are
rep
ort
ed as
g
eom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e bo
unda
ri.e
e 1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
com
pute
d usi
ng th
ese
bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e st
and
s fo
r dec
imal
ex
pone
nt
and
is
foll
ow
ed b
y a
sig
ned
o
r u
nsi
gn
ed,
one-
or
two
-dig
it
inte
ger
const
ant.
In
th
is ca
se,
a val
ue
l.O
E-0
1 m
eans
1
.0 X
10
~ o
r 0.1
, j.
valu
e
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, m
val
ue
l.O
E-0
2 m
eans
1
.0 X
10
~ o
r .0
1,
a val
ue
l.O
E 0
2 m
eans
1
.0 X
10
2 or
100,
etc
.
His
togr
ams
repre
sent
per
cent
freq
uen
cy dis
trib
uti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
PKFOllFNCY TAHLF FOR COLUMN
]9
(
LIMITS
F R E 0
LOWER -
HPPFR
3 ^ 8 1 1 2 3 S « 1 1 2 3 5 8 1
. HF
,6F
. 3F
.2F
. 8F
.6F
.HE
.6F
.3F
.2F
.HF
.6F
. HF
.6F
.3F
.2F
00 -
00 -
00 -
01
-01
-
01
-01
-
01
-01
-
02 -
02 -
02 -
02 -
02 -
02 -
03 -
5 8 1 1 2 3 5 8 1 1 2 3 5 8 1 1
.6F
.3F
.2F
.8F
.6F
.8F
.6F
.3F
.2F
.8F
.6F
.8F
.6F
.3F
.2E
.HF
0000
01 01 01 01 01 01
02 02
02 02
02 02
03 03
0 5 5 513 18 41
130
54 33
10 2 1 1 1 1
FRFO
CUM
0 510 15 2846
87
217
271
304
314
316
317
318
319
320
PFRCF.NT
F R F 0
0 1 1 1 4 512 40
16 10 3 0 0 0 0 0
.0 .55
.55
.55
.04
.59
.73
.37
.77
.25
.11
.62
.31
.31
.31
.31
P t R C F M T
t-RF
O0 1 3 4 8 14
27 67
84-
94
97 98
98 98
99 99
CUM
. 0 .55
. 11.66
. 70
.29
.02
.39
. 16
.41
. 52
.14
.45
.76
.07
.38
HISTOGRAM FOR COLUMN
19
( NI PPM)
7.0E 00 XX
l.OE 01
XX
1.5F 01
XX
2.OF 01 XXXX
3. OF 01 XXXXXX
5.0E 01 XXXXXXXXXXXXX
7.0E 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
l.OE 02 XXXXXXXXXXXXXXXXX
1.5F 02 XXXXXXXXXX
2.OF 02 XXX
3.OF 02
X
5.OF 02
7.0E 02
l.OE 03
1.5E 03
M 00
.0
L 20.6
2
T 00.0
G 0O
.O
Exp
lan
atio
n
Scm
iqu
an
tita
tiv
e sp
ectr
og
rap
hic
an
aly
ses
by
the
U.S
. G
eolo
gic
al
Su
rvey
a
re
rep
ort
ed
as
geom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geom
etri
c b
rack
ets
hav
ing
the
bou
nd
arie
s 1.2
, 0
.83
, 0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s a
re
com
pute
d u
sin
g
thes
e b
rack
ets
as cla
ss
inte
rv
als
.
The
le
tter
E aft
er
a v
alu
e st
an
ds
for
dec
imal
ex
pon
ent
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sign
ed,
on
e-
or
two-d
igit
in
teger
co
nst
an
t.
In th
is
case
, a
va
lue
l.O
E-0
1 m
eans
1
.0 X
10
~ or
0.1
, »
.v«
lue
l.OE
01
m
eans
1.0
X
10
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10~
or
.01,
a v
alu
e l.O
E
02 m
eans
1
.0 X
10
2 or
10
0,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
d
istr
ibu
tion
wh
ere
each
X
equ
als
on
e p
erce
nt.
AN
AL
YT
ICA
L
VA
LU
ES
3
20
MIN
IMU
M
=
7.0
0000E
0
0
GE
OM
ET
RIC
M
EA
N
= A
.85
90
5E
01
GE
OM
ET
RIC
D
EV
IAT
ION
=
2.0
4095E
0
0M
AXIM
UM
=
i.sooooF
03
FRFO
IIF.NCY
TABLE FOR COLUMN
2 0
( P K
P V
tf )
LIMITS
FRFO
LO'^FR -
UPPFR
« 1 1 2 3 S H 1
. 3F
. 2F
.8F
.6F
.HE
.6F
.3F
.2F
00 -
01
-01
-01
-
01
-01 -
01 -
0? -
1 .
1. 2.
3. 5.
8. 1 .
1.
2F
8F 6F
8F 6F
3F 2F
8F
01
01 01
01 01
01 02
02
35
7860
75 27
22 610
F R E 0
CUM
35
113
173
248
275
297
303
313
PFRCFNT
FRFO
10.87
24.22
18.63
23.29
8 .39
6.83
1.86
3.11
PERCENT
FRFO 10
35 53
77 85
92 94
97
CUM
.87
.09
.73
.02
.40
.24
.10
.20
HISTOGRAM FOR COLUMN
20
( PH PPM)
l.OF 01
XXXXXXXXXXX
1.5F 01
XXXXXXXXXXXXXXXXXXXXXXXX
2.OF 01
XXXXXXXXXXXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXXXXXXXXX
5.OF 01
XXXXXXXX
7.0E 01
XXXXXXX
l.OE 02 XX
1.5F 02 XXX
N 00.0
L 92.80
MAXIMUM =
1.50000E 02
MINIMUM
= l.OOOOOE 01
GFDMFTRIC MFAN =
2.46780E 01
GFOMFTRIC DEVIATION =
1.93153E 00
T 00.0
G 0
o.o
Expl
anat
ion
SoBiquantitative sp
ectr
ogra
phic
analyses by
the U.S. Ge
olog
ical
Su
rvey
are
reported as ge
omet
ric mi
dpoi
nts
(1,
0.7, 0.5, 0.
3, 0.
2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
the boundaries 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
freq
uenc
y di
stri
buti
ons
are
computed us
ing
these
brackets as class
intervals.
The
letter E after
a value
stands for
deci
mal
expo
nent
an
d is
followed by
a
sign
ed or unsigned,
one- or
tw
o-di
git
integer
constant.
In this ca
se,
a value l.OE-01 means
1.0 X
10~
or 0.1, a2val
ue l.
OE 01
means
1.0 X
10
or 10
.0,
a value
l.OE-02 means
1.0 X
10"
or .01, a
value l.OE 02 means 1.0 X
102
or 10
0, etc.
Hist
ogra
ms represent
percent
freq
uenc
y distribution whe
re each X
equa
ls one
perc
ent.
ANALYTICAL
VALUES
313
FRFMUFNCY TARLF FOR COLUMN
LIMITS
FKFO
LUWFK -
UPPER
3 s R 1 1 ? 3 s
.RF
.6^
.3F
. ?F
.RF
. 6F
,8F
. 6F
00 -
00 -
00 -
01 -
01
-01
-
01 -
01 -
5 8 ] 1 2 3 «S R
. . . . . . *
6F
3F ?F
8F 6F
RF 6F
3E
00
00
01
01 01 01 01
01
2 5 710? 80
9? 30 3
FRFU
CUM ? 7
14
116
196
?R8
318
32]
PFRCFNT
F R F 0
0.6?
l.bb
? . 17
31. 6H
?4 .84
? H
. b 7
9.3?
0,93
HFKCFNT
FKFO0 ? 4
H6 60
H9 98
99
CUM
.62
.17
.35
.02
.87
.44
.76
.69
HISTOGRAM FUR COLUMN
??
{ SC HPM)
5. OF 00
X
7.0E 00 XX
l.OF 01 XX
1.5E 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
?.OE 01 XXXXXXXXXXXXXXXXXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXX
5.OF. 01 XXXXXXXXX
7.0E 01
X
N 0
0.0
L 10.31
T 00.0
MAXIMUM =
7.00000E 01
MINIMUM =
5.00000F 00
GFOhFTRIC MFAN =
2.17079E 01
GFflMFTRIC OF VI AT I
ON =
1.56448E 00
G 00.0
Explanation
Seaiquantitatlve spectrographic analyses by th
e U.S. Geological
Surv
ey are
repo
rted
as geometric
midpoints
(1,
0.7,
0.5, 0.
3, 0.2,
0.15,
0.1,
et
c.)
of geometric
brac
kets
having
the boundaries 1.
2,
0.83,
0.56,
0.38
, 0.
26,
0.18
, 0.
083,
etc.
The
frequency
distributions
are
comp
uted
us
ing
thes
e brackets as
class
intervals.
The
letter E
after
a va
lue
stands for
deci
mal
expo
nent
and
is
foll
owed
by
a
sign
ed or unsigned,
one- or two-digit
inte
ger
constant.
In this ca
se,
a value
l.OE-01 means
1.0
X 10~
or 0.1, a^
valu
e l.OE 01
means
1.0 X
10
or 10
.0,
a va
lue
l.OE
-02
mean
s 1.0 X
10~
or .01, a
value
l.OE
02 means 1.0 X 10
2 or 10
0, etc.
Hist
ogra
ms re
pres
ent
percent
frequency
distribution where ea
ch X
equa
ls on
e percent.
ANALYTICAL
VALUES
321
FKKMiFNCY TARLF FOk
^ h M 1 1 2 3 S M 1
i.m
. 8F
.6t-
. 3F .21-
.81-
.6F
.8F
.6F
. 3F
. ?F
1..J
FR 01 01 01 02
02 02
02 02
02 0^
I M
I T S
- IIPPFR b. 8
.
1. 1 .
2. 3.
^
__
0 1. 1 .6F 3F
2F 8F
6F8F
6F 3F
2F 8F
01 01 02 02
02 02
02 02
03 03
F « F 0
0 073 62
67 78 9 7 0 1
F R F 0
CUM
0 (173
12S
192
270
279
286
286
28 f
PFRC
FlMl
FRHi
0 022 16
20 24 2 2 0 (1
.0 .0 .67
.IS
.81
.22
.80
.17
.0 .31
P f- R C F N T
F K F 00 (i
22 38
S9 83
86 88
88 89
r.l!
f".
(I .0 .67
.82
.63
.85
.65
.82
.82
.13
HISTOGRAM FOR CRLUMM
2A-
( SR PPM)
1 .OF 02 XXXXXXXXXXXXXXXXXXXXXXX
l.^E 0? XXXXXXXXXXXXXXXX
2.OF 02 XXXXXXXXXXXXXXXXXXXXX
3.OF 02 XXXXXXXXXXXXXXXXXXXXXXXX
S.OF 02 XXX
7.0E 0? XX
l.OF 03
l.SE 03
M 0
0.0
L35
10.87
MAXIMUM =
l.SOOOOF 03
MINI MUM =
1 .00000F 0?
GFOMFTRIC MFAM =
1.89868E 0?
GFCIMFTRJC DFVIATIOM =
1.66387F 00
T 0 0.0
t; 00.0
Explanation
Semiquantitatlve spectrographic analyses by the
U.S. Ge
olog
ical
Su
rvey
ar
e re
port
ed as geometric
midpoints
(1,
0.7, 0.
5, 0.
3, 0.2,
0.15,
0.1, etc.)
of geometric
brackets ha
ving
the
boun
dari
es 1.
2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, et
c.
The
frequency
dist
ribu
tion
s are
comp
uted
using
these
brac
kets
as class
intervals.
The
letter E
after
a va
lue
stan
ds for
deci
mal
expo
nent
an
d is
fo
llow
ed by a
signed or unsigned,
one-
or tw
o=-d
igit
in
tege
r co
nsta
nt.
In this ca
se,
a value
l.OE-01 means
1.0
X 10~
or 0.
1, a^
valu
e l.OE 01
means
1.0
X 10
or 10
.0,
a value
l.OE-02
means
1.0
X 10
~ or .01, a
value
l.OE 02 m
eans
1.0
X 10
2 or 100, et
c.
Hist
ogra
ms represent
perc
ent
frequency
distribution where each X
eq
uals
one
perc
ent.
TARLF FOR COLUMN
V P V
LIM
ITS
PR
PC
i_nw
F»
- IIP
PFR
M .
1 . 1 .
?.
3.
s.
8 .
1 .
1 .
;> .
3 .
S.
3F
?P
HP
ftP
HP
ftP 3P
?P HP
ftP
HP
ftF
OO
-
01
-
0]
-01
-
01
-01
-
01
-0?
-o?
-
0?
-0
?
-0?
-
1 ] ? 3 s H 1 ] 7 3 S H
.?F
. 8
P.f
tp.H
F.f
tF.3
F.?
F.H
P.f
tF.H
F.f
tF.3
P
01
01 01
01 01
01 0?
0?
0?
0?
0?
0?
0 0 0 3 ? 819
93
80
79
?9 9
PK
PU
C 1 1
fv>
0 0 0 3 S1.
33?
1 ?
5?o
s?
84
31
33
?2
H h
R C
h M
T
P R
F O
0 0 0 0 0 ? S?8
?4
?4 9 ?
. 0
. 0
.0 .93
.ft?
.48
.90
. 88
.84
.53
.01
.80
P P
R f,
F M
F K
M i
C i
0 0 O 0 1 4 93H ft 3
8H 97
10
0
. f
. > . i
. ( c
. >-
. (
. ', . ; . (
HIS
TO
GR
AM
F
OR
C
OLU
MN
?S
(
V P
PM
)
3.O
F
01
X
S.0
F
01
X
7.O
F
01
XX
l.O
F
0?
XX
XX
XX
l.S
F
0?
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
?.O
F
0?
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
3.O
F
0?.
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
5.O
F
0?
XX
XX
XX
XX
X
7.O
F
0?
XX
X
L 0 0.0
KT 0
0.0
MAXIMUM
= 7.00000F 0?
MINIMUM =
3.00000F 01
GFOMFTRIC MFAM =
?.08?7SF 02
GFDMFTRIC OFVIATIDM =
1.70b63F 00
04 94 G
00
.0
Ex
pla
nat
ion
Sem
iqu
an
tita
tiv
e
spectr
ogra
phic
analy
ses
by th
e U
.S.
Geo
log
ical
S
urv
ey are
re
port
ed
as
geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ckets
h
avin
g
the b
ou
nd
arie
s 1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
these
b
rack
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a valu
e
stands
for
dec
imal
ex
ponen
t an
d is
fo
llo
wed
by
a
signed
or
unsi
gned
, one-
o
r tw
o-d
igit
in
teg
er
const
ant.
In
th
is case
, a
valu
e
l.O
E-0
1 m
eans
1.0
X
10
or
0.1
, a^
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
valu
e
l.O
E-0
2 m
eans
1.0
X
10~
or
.01,
a valu
e
l.O
E
02 m
eans
1.0
X
102
or
10
0,
etc
.
His
togra
ms
rep
rese
nt
perc
ent
freq
uen
cy d
istr
ibu
tio
n w
her
e ea
ch
X eq
ual
s on
e p
erc
en
t.
AN
ALY
TIC
AL
VA
LU
ES
322
ER
E'iU
I-M
CY
T
AB
LE
F
OR
C
OLU
MN
Y P P M
)
LIMITS
I.OWFK -
8 1 1 >> 3 h H 1 1
. 3F
. ?F
.81-
. ^^
.HE
.6F
.^F
.?F
.HF
fHl
-01
-01 -
01 -
01
-01 -
01
-(I?
-
n? -
IIPPFR l
.1
.?
.3. i
.8
.1
.1. ?.
?F
8F /SF 8F 6F
3F ?F
HF (SF
0]
01
01
01 01
01 (>?
0? 0?
FRF.
O
11
147
1*5 bO
?3 3 0 ?
FRFO
CUM 1
1? S9
?44
?94
31 1
3?0
3?0
3??
PFRCFMT
EKFO
0.31
3.4?
14. (SO
*> 7
. 4 S
] b.S3
/. 14
0.93
0 .0
0.(S?
-i.
18
. I
1).
91
.
9H
.
99.
99.
10
0 .
31
/ -i
3?
(»
30
4S
3H
38
00
HISTOGRAM FOR COLUMN
?7
( Y
PPM)
1 .SF 01 XXX
?.OF 01 XXXXXXXXXXXXXXX
3. OF
ni xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx
S.OE 01 XXXXVXXXXXXXXXXX
7.0E 01 XXXXXXX
1 .OE 0?
X
l.SE 0?
?.OF 0?
X
N 00
.0
L 00
.0
T 00
.0
G n0
.0
AN
ALY
TIC
AL
VA
LU
ES
3
2?
MA
XIM
UM
=
2.0
00
00
F
02
MIN
IMU
M
= l.O
OO
OO
t-
01
GE
OM
ET
RIC
M
EA
N
= 3.?
384?E
01
GE
OM
ET
RIC
D
EV
IAT
ION
=
l.b04R
?F
O
f)
Ex
pla
nat
ion
Sem
iqu
an
tita
tiv
e sp
ectr
og
rap
hic
an
aly
ses
by
the U
.S.
Geo
log
ical
S
urv
ey are
re
port
ed
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ck
ets
h
avin
g
the boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
th
ese
b
rack
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e
stands
for
dec
imal
ex
ponen
t an
d is
fo
llow
ed
by
a si
gned
or
unsi
gned
, one-
or
twor-
dig
it
inte
ger
const
ant
In th
is case
, a
valu
e
l.O
E-0
1 m
eans
1.0
X
10
or
0.1
, a
2valu
e
l.O
E
mea
ns
1.0
X
10
or
10.0
, a
valu
e
l.O
E-0
2
mea
ns
1.0
X
10
or
.01,
a valu
e
l.O
E
02
mea
ns
1.0
X
102
or
10
0,
etc
.
His
togra
ms
rep
rese
nt
perc
ent
freq
uen
cy d
istr
ibu
tio
n w
her
e ea
ch X
eq
ual
s on
e p
erc
en
t.
01
PkF
OII
FN
CY
T
AR
LF
F
UR
C
OL
UM
N!
?H
FR
H>
LIM
ITS
LD
WF
K
-
IIP
PF
k
1 .H
I-
0?
-
?.f
tF
0?
?. ft
F o ;
- 3
. H F n ?
3.«h 0? -
5.6F
()?
S.ftF
0? -
R.3F 0?
HISTMGKAM FOR COLUMN
?.')
F 0? XX
3. OF 0? XXX
5. OF 0?
X
7.OF 0?
L153
47
.5?
H
Z N
P
PM
)
Ht-
RC
HM
T
F m- o
7 ,4
H
3.1
1
0.3
1
45.
34
MA
XIM
UM
=
7.0
00
00
F
0?
MIN
IMU
M
= 2.0
0000F
02
GF
OM
FT
RIC
M
FA
M
= ?.9
54?4F
0
?
GF
OM
FT
RIC
O
FV
I A
T I
UN
=
1.4
53
3 I
E
00
T n o.o
H I-
R C
E N
T
I- K
h (-)
C U
*1 ?.4
H
ft .
H3
^.1
4
AN
ALY
TIC
AL
VA
LU
ES
73
Expla
nati
on
Sem
iquanti
tati
ve sp
ectr
ogra
phic
analy
ses
by
the U
.S.
Geolo
gic
al
Surv
ey are
re
port
ed
as
geom
etr
ic m
idpoin
ts
(1,
0.7
, 0
.5,
0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
metr
ic b
rack
ets
havin
g
the boundari
es
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
d
istr
ibu
tio
ns are
co
mp
ute
d
usi
ng
these
bra
ckets
as
cla
ss in
terv
als
.
The
lett
er
E aft
er
a valu
e
stands
for
decim
al
exponen
t an
d is
fo
llo
wed
by
a si
gned
or
unsi
gned,
on
e-
or
two-d
igit
in
teg
er
const
ant.
In
th
is
case
, a
valu
e
l.O
E-0
1
mea
ns
1.0
X
10
~
or
0.1
, a^valu
e
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a valu
e
l.O
E-0
2
mea
ns
1.0
X
10
or
.01,
a valu
e
l.O
E
02
mea
ns
1.0
X
10
2 o
r 100,
etc
.
His
togra
ms
repre
sent
perc
ent
freq
uen
cy
dis
trib
uti
on w
her
e ea
ch
X
equals
o
ne
perc
ent.
FRFI'UFNCY TARI F
FOR COLUMN
?9
l_
LUWFR
i ? 3 S 8 1 1 ? 3 S 8
. 8F
.ftf
1.«F
.ftF
.3F
.?F
. 8F
.ftF
. 8F
.ftF
.3F
01 01 01 01 01 0?
0? 0?
0? 0?
0?
IMITS
- UPPFR?. 3.
5. 8.
1. 1. 2. 3.
5. 8.
1.
ftE
8F
ftF
3F
?F 8F
ftF
8F
6F 3F
?F
01 01
01 01
0? 0?
0? 0?
0?0?
03
FRFO
0 0 0 7?6 50
5799
4ft
??
1?
FRFO
CUM n 0 0 7
3383
140
?39
?85
307
319
PFRCFMT
HISTOG
RAM
FOR
COLU
MN
?9
( 7k
PP
M)
7.OF 01
XX
1.OF 0? XXXXXXXX
l.SF 02 XXXXXXXXXXXXXXXX
?.OE O? XXXXXXXXXXXXXXXXXX
3.O
F o?
xxxxxxxxxxxxxxxxxxxxxxxxxxxxxxx
5.0E 0? XXXXXXXXXXXXXX
7.OF 0? XXXXXXX
l.OF 03 XXXX
L 10.31
P F
R C
F N
T F
^FO
C
UM
0.0
0
.0
0.0
?.1
7
10.2
5
?5.7
8
43.4
8
74
.??
88
.51
9S
.3
4
99.
07
T 00.0
MA
XIM
UM
=
l.O
OO
OO
F
03
MIN
IMU
M
= 7.0
0000F
01
GF
OM
FT
RIC
M
FA
N
= ?
.ft4
66
5>
F
02
GF
OM
FT
RIC
D
FV
'IA
TIO
N
= 1
.84
90
8F
0
0
Ex
pla
nat
ion
Sem
iqu
anti
tati
ve
spec
tro
gra
ph
ic an
alyse
s by
th
e U
.S.
Geo
logic
al
Sur
vey
are
re
port
ed
as
geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s hav
ing
the
bo
un
dar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83
, etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
com
pute
d u
sin
g
thes
e b
rack
ets
as cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
o
r tw
o-d
igit
in
teg
er
const
ant
In th
is ca
se,
a v
alu
e l.
OE
-01
mea
ns
1.0
X
10~
" "
-
---
mea
ns
1.0
X
10
val
ue
l.O
E
02 m
eans
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10
ans
1.0
X
102
or
100,
etc
.
or
0.1
, a,v
alu
e
l.O
E
01
~ or
.0
1,
a
His
togr
ams
repre
sent
per
cent
freq
uen
cy dis
trib
uti
on w
here
ea
ch X
eq
ual
s on
e per
cent.
AN
AL
YT
ICA
L
G
VA
LU
FS
?
31
9
0.6
2
A47II
ST
AT
IST
ICA
L
SU
MM
AR
YD
AT
E
5/?
3/<
S4
F I.
»- M E N T
F F
PCI
MG PC
ICA PCT
TI PCT
M M PPM
Ad PPM
AS PPM
AH PPM
H PPM
K A
PPM
HF PPM
K I
PPM
CD PPM
C K PPM
C 1
1 PPM
LA PPM
MO PPM
N H PPM
MI PPM
P H
PPM
S H
P P M
SC PPM
S M PPM
S K PPM
V
P P M
W PPM
Y PPM
7 N P P M
7 R PPM
hi. F ME NT
FF PCT
MG PCT
CA PCT
TI PCT
MM PPM
AT,
PPM
AS PPM
AH PPM
R PPM
R A PPM
PF PPM
R I
PPM
C.n
PPM
CR PPM
CD PPM
LA PPM
MD PPM
MR PPM
MI PPM
PR PPM
SR ppM
SC PPM
S N
P p
N
f) 0 0 0 0
193
281
315 4 0 4
3?? 1 0 0 1
27R 0 0 0
317 0
316 0 0
321 n
146 0
GEOMETRIC
MEAN
7.770533
2.152182
2.041099
********
* * ******
* * * £ * * -'
f *
* * * * * * * *
* ****** *
57.54167?
* * * * * * * *
1. 105384
********
18.344070
138.464569
49.398148
27.266922
********
9.330670
67.294907
23.7341 31
* * * * & * * ;£
21.583328
:;:;
;=*=
;:=
=*#:
;:
0 0 0 0 01 15 41 0 5 075 0 4 1 429
31 44 2 9 5 1 535 0 1 0
153 1
GEOMETRIC
DEVI AT ION
1.80
1.82
2. OH
^s*****
% :^
=|t £ * *
:f ;'
f * ,-
;-, * *
:;: #;;:#* *
******
2.31
******
1.45
******
1.83
2.42
2.12
1.66
******
2.29
2.12
1.94
******
1 ,5H
******
REMARKS
322 SAMPLFS AND
322 SAMPLES AND
322 SAMPLES AND
54 GREATER THAN
1 GREATER THAN
308 NOT DETECTED,
322 MOT DETECTED,
^15 NOT DETECTED,
9 NOT DETECTED,
7 GREATER THAN
79 NOT DETECTED,
322 NOT DETECTED,
5 NOT DETECTED,
1 NOT DETECTED,
4 NDT DETECTED,
30 NDT DETECTED,
309 NOT DETECTED,
44 NOT DETECTED,
2 NDT DETECTED,
9 MOT DETECTED,
322 NUT DETECTED,
1 NOT DETECTED,
321 NDl DFfFClFD,
t; 0 0 054 1 0 0 0 0 7 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 2
ANALYTICAL
VALUES
322
322
322
268
321 14 0 h
3H
315
243 0
31 I
320
3 IK
292
13
278
320
313 0
321 ]
28 (
322 (i
32? 23
319
322 ANALYTICAL VALUES.
322 ANALYTICAL VALUES.
322 ANALYTICAL VALUES.
VALUES. NO COMPUTATIONS.
VALUES. NO COMPUTATIONS.
LESS THAN, OR TRACE VALUES.
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
VALUES. NO COMPUTATIONS.
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
LFSS THAN, OR TRACE VALUES.
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
LFSS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACF. VALUES,
LESS THAN, Ok TRACE VALUES,
LFSS THAN, OK IRACF V/AM'ES,
LFSS THAN, OR TRACF VALUES,
14 REPORTED VA
LUES
.0
REPO
RTED
VALUES,
6 REPORTED VA
LUES
.31
3 REPORTED VALUES,
243 0
317
320
318
292 13
278
320
313 0
321 1
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORTED
REPORT FD
VALUES,
VALUES,
VALUES,
VALUES.
VALUES,
VALUES,
VALUES,
VALUES.
VALUES,
VALUES.
VALUES,
VALUES.
VALUFS,
NO COMPUTATIONS,
NO COMPUTATIONS,
NO COMPUTATIONS.
NO COMPUTATIONS,
NO COMPUTATIONS,
MO
C
1JM
PU
TA
f I
ON
S,
Ml)
CU
M P
UT
A 1
IO
NS
,
S K
PPM
V PPM
W PPM
Y PPM
1 IM
p p M
Z K
P P '
I
35 NHT DETECTED, LESS THAN, OR TKACh VALUhS,
4?2 SAMPLES
AMI)
322 ANALYTICAL VALUES.
322 NOT DETECTED, LESS THAN, OK TRACE VALUES,
'W?.
SAMPLES AND
3?2 ANALYTICAL VALUES.
?99 NOT DETECTED, LESS THAN, OK TRACE VALUES,
? GREATER THAN VALUES. NO COMPUTATIONS.
287 REPORTED VALUES.
0 REPORTED VALUES. NO COMPUTATIONS,
23 REPORTED VALUES. NO COMPUTATIONS.
TA
BL
E
2.
RO
CK
S
AM
P
EA
GL
F
SAMPLF
FO
Ifl
F 2A
FO
3 A
CM
4 A
FH
5A
Fll
6A
YS
7 A
FD
HA
YS
9 A
FO 10A
CM HA
W I 2 A
W 13A
W 14 A
C. P
ISA
W 16A
CP 17A
Hll
18A
IJ 19A
HS 20A
L ?]
ALS 22A
L ?3A
IJ 24A
C. 0
2 5 A
C S
2 6 A
Y 27 A
Y 227A
pn 2«
AF0228A
CL ?9A
FO 30A
W 31 A
F 0
3 2 A
R M
3 3 A
RN 34 A
IK 35A
M 36A
A L
3 7 A
IK 3HA
W 39 A
IK 40A
DL 41 A
BX 42A
RX 43A
L 44A
I)
45A
FO 46A
N
47A
L 48A
FF PCT
20.0000
20.0000
20.0000
7.0000
15.0000
7 .0000
1 .5000
3. 0000
20.0000
20.0000
20.0000
2.0000
3.0000
3.0000
15.0000
3.0000
15.0000
2.0000
5.0000
3.0000
20.0000
20. 0000
15.0000
7.0000
15.0000
15.0000
15.0000
10.0000
1.5000
7.0000
20.0000
20.0000
15.0000
15.0000
0.7000
1.0000
3.0000
20.0000
5.0000
3.0000
3.0000
3. 0000
7.0000
0.7000
5.0000
10.0000
0.3000
10.0000
10.0000
15.0000
MG PCT
10. OOOOG
5.0000
5.0000
5.0000
10. OOOOG
10.0000
1 .5000
10.0000
5.0000
10. OOOOG
7 .0000
1.0000
2.0000
3.0000
10. OOOOG
7.0000
10.0000
0.5000
1 .5000
1. 5000
10.0000
7.0000
7.0000
2.0000
5 .0000
10. OOOOG
10. OOOOG
10.0000
0.5000
I .5000
5.0000
10. OOOOG
3.0000
7.0000
0.3000
0.3000
0.7000
10,0000
2.0000
0.7000
0.7000
0.5000
7.0000
0. 2000
1 .5000
5.0000
0.3000
10. OOOOG
3.0000
1.0000
CA PCT
0.0 /OO
/.OOOO
5.0000
20. OOOOG
0. 3000
1.0000
5.0000
7 .0000
7.0000
0. 1000
5.0000
3.0000
3.0000
7.0000
20.0000
20. OOOOG
10.0000
0.3000
0.7000
0.3000
10.0000
20.0000
10.0000
0.5000
3.0000
0.3000
1 .5000
7.0000
0.0500L
0.7000
7.0000
0. 3000
3.0000
20.0000
0.0500L
0.05001
0.0500L
20.0000
0.2000
0.1500
0. 1500
0.0500L
3.0000
0.0700
3.0000
10.0000
0.2000
0.5000
1 .0000
7.0000
TI PCT
0.1500
1. OOOOG
1 .OOOOG
0.5000
0.0300
0.0200
0.1500
0.0300
1 .0000
0.0100
0.7000
0.0300
0.3000
0.1500
0.3000
0. 1000
0.7000
0.2000
0.5000
0.3000
1 .OOOOG
1. OOOOG
1 .OOOOG
0.3000
1 .0000
0.0300
0.0500
0.1500
0.1500
0.7000
0.7000
0.0300
1 .OOOOG
1. OOOOG
0.5000
0.3000
0.3000
1. OOOOG
0.7000
0.5000
0.5000
0.3000
1 .0000
0.3000
0.7000
1.0000
0.3000
0.0200
1 .0000
1.0000
MN PPM
2000.0000
1500.0000
1500.0000
1500.0000
1500.0000
300.0000
300.0000
700.0000
1000.0000
500.0000
2000.0000
300 .0000
700.0000
700.0000
2000.0000
3000.0000
1500.0000
150.0000
500.0000
300.0000
1500.0000
1500.0000
1500.0000
500.0000
1500.0000
1500.0000
700.0000
700.0000
150.0000
500.0000
2000.0000
700.0000
700.0000
1500.0000
10.0000
30.0000
150.0000
2000.0000
500.0000
300.0000
300.0000
150.0000
1000.0000
70.0000
1000.0000
1500.0000
70.0000
500.0000
1500.0000
2000.0000
AG PPM
0.5000L
0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.5000
0.5000L
0.5000L
0.0
N0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0. 7000
0.5000
0.7000
0.5000L
0.5000L
0.0
N0.5000L
0.0
N0.0
N0.0
N1.5000
0.0
M0.5000L
0.0
N0.0
N0.0
N0.5000L
0.5000L
0.5000
0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.5000L
0.0
N0.0
L0.0
N0.0
N0.0
N0.0
N0.5000L
AS PPM
0.0
N0.0
N0.0
N0.0
N0.0
N700.0000
7000.0000
1500.0000
700.0000
0.0
N0.0
N/OOOO. OOOOG
/OOOO. OOOOG
/eoo
o. OOOOG
0.0
N0.0
N1500.0000
200.0000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N700.0000
1000.0000
1000.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
AU PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0200
0.9000
0.4000
0.4000
0.0
N0.0
N6.0000
6.0000
2.3000
0.0
N0.7000
0.3000
6.0000
0.0600
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0200
0.0600
11.0000
0.0
N0.2000
0.0
N0.0
N0.0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0.0
,N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
B PPM
70.0000
30.0000
15.0000
0.0
N10.0000
5.0000L
30.0000
0.0
N30.0000
70.0000
15.0000
10.0000L
30.0000
20.0000
20.0000
0.0
N30.0000
30.0000
200.0000
100.0000
15.0000
10.0000
10.0000
50.0000
30.0000
15.0000
15.0000
30.0000
30.0000
70.0000
50.0000
30.0000
30.0000
10.0000L
30.0000
0.0
N100.0000
20.0000
10.0000
100. OOOO
100.0000
70.0000
50.0000
50.0000
50.0000
10.0000
70.0000
30.0000
15.0000
15.0000
BA PPM
0.0
N5.0000L
1500.0000
5.0000L
300.0000
300.0000
1500.0000
2000.0000
2000.0000
1500.0000
1500.0000
1500.0000
300.0000
150.0000
150.0000
70.0000
300.0000
1500.0000
2000.0000
1500.0000
300.0000
70.0000
300.0000
2000.0000
700.0000
50.0000
70.0000
150.0000
700.0000
700.0000
150.0000
5.0000L
700.0000
700.0000
1500.0000
3000.0000
3000.0000
5.0000L
700.0000
1500.0000
1 500.0000
2000.0000
1500.0000
2000.0000
1500.0000
3000.0000
1000.0000
5.0000L
100.0000
3000.0000
TA
BLE
2. K
UC
K
SA
MP
E
AG
LE
SAMPLE
FD
F ED
CM FO Fn YS Fn YS Fn CM w w w CP w CP
HIJ
I J
HS L LS L I.I
CO
CS Y Y Fn
1A
2A 3A
AA 5A
6A 7A
8A 9A
1 OA
11A
12A
13A
1AA
15A
1 6A
17A
18A
19A
?OA
21A
22A
23A
24A
25A
26A
27A
227A
2RA
En22RA
CL FO W Fn RM
RIM
IK M AL
IK W IKDL
RX RX
L t) Fn N L
29A
30A
31A
32A
33A
34A
35A
36A
37A
3RA
39A
AOA
41A
A2A
A3A
A4A
45A
46A
A7A
4RA
RE PPM
n.o
N0.0
N0.0
N0.0
M0.0
N0.0
M0.0
N0.0
M0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M1.5000
1.5000
1. OOOOL
0.0
N1. OOOOL
1.5000
1. OOOOL
0.0
N0.0
N1. OOOOL
1.5000
1.5000
0.0
N0.0
N1.0000
0.0
N0.0
N0.0
N1.0000
0.0
N1.5000
1.5000
1 .5000
1.5000
1 .0000
1. OOOOL
1.5000
0.0
N1 .OOOOL
1 .OOOOL
1. OOOOL
1. OOOOL
RI
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N M N N N N N N N N N N N N N N N N N M N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
CU PPM
300.0000
70.0000
70.0000
15.0000
150.0000
100.0000
5. OOOOL
70.0000
70.0000
200.0000
70.0000
5.00001.
20.0000
5.0000
70.0000
5.0000
70.0000
5. OOOOL
15.0000
10.0000
70.0000
100.0000
70.0000
10.0000
70.0000
150.0000
150.0000
150.0000
0.0
N10.0000
70.0000
300.0000
150.0000
70.0000
5. OOOOL
5.0000
5.0000
100.0000
15.0000
10.0000
10.0000
5.0000
30.0000
5. OOOOL
30.0000
70.0000
5. OOOOL
100.0000
50.0000
50.0000
C R
PPM
5000.0000G
20.0000
70.0000
70.0000
3000.0000
1500.0000
50.0000
1500.0000
50.0000
5000.0000
70.0000
5. OOOOL
7.0000
100.0000
2000.0000
150.0000
700.0000
70.0000
100.0000
30.0000
700.0000
300.0000
150.0000
70.0000
20.0000
2000.0000
5000.0000
3000.0000
30.0000
150.0000
20 .0000
5000.0000
150.0000
500.0000
10.0000
5.0000
70.0000
700.0000
150.0000
70.0000
70.0000
70.0000
300.0000
15.0000
700.0000
100.0000
30.0000
3000.0000
15.0000
15.0000
CU PPM
70.0000
200.0000
100.0000
70.0000
15.0000
50.0000
15.0000
15.0000
100.0000
30.0000
70.0000
15.0000
20.0000
50.0000
100.0000
50.0000
70.0000
50.0000
70.0000
300.0000
70.0000
100.0000
70.0000
50.0000
150.0000
70.0000
70.0000
150.0000
15.0000
50.0000
100.0000
50.0000
200.0000
300.0000
30.0000
50.0000
70.0000
70.0000
50.0000
150.0000
150.0000
30.0000
70.0000
70.0000
70.0000
30.0000
70.0000
30.0000
70.0000
150.0000
LA PPM
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20.0000
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20.0000
20.0000
20.0000
20. OOOOL
20. OOOOL
20. OOOOL
50.0000
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
50.0000
30.0000
0.0
N0.0
N30.0000
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
0.0
N30.0000
20.0000
20.0000
20.0000
30.0000
30.0000
30.0000
20. OOOOL .
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
MO PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
5.0000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
p.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
NR PPM
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
15.0000
10.0000
10.0000
2. OOOOL
10.0000
15.0000
0.0
N2. OOOOL
10.0000
2. OOOOL
10.0000
15.0000
2. OOOOL
2. OOOOL
20.0000
10.0000
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
15.0000
10.0000
10.0000
15.0000
10.0000
2. OOOOL
10.0000
10.0000
2. OOOOL
2. OOOOL
10.0000
10.0000
NI PPM
5000.0000
50.0000
70.0000
50.0000
3000.0000
1500.0000
50.0000
1000.0000
150.0000
5000.0000G
70.0000
10.0000
10.0000
50.0000
300.0000
50.0000
150.0000
15.0000
70.0000
70.0000
300.0000
150.0000
100.0000
70.0000
20.0000
3000.0000
2000.0000
2000.0000
5.0000
70.0000
30.0000
5000.0000
70.0000
100.0000
5.0000
5.0000
5.0000
100.0000
50.0000
70.0000
70.0000
50.0000
70.0000
7.0000
50.0000
50.0000
5.0000
2000.0000
30.0000
30.0000
PB PPM
10.0000
10. OOOOL
15.0000
10. OOOOL
10. OOOOL
10.0000
10. OOOOL
10.0000
10.0000
10. OOOOL
10.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10.0000
15.0000
10. OOOOL
15.0000
10. OOOOL
10.0000
10. OOOOL
10. OOOOL
10.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
30.0000
100.0000
30.0000
10. OOOOL
15.0000
10. OOOOL
50.0000
50.0000
10.0000
10. OOOOL
20.0000
10. OOOOL
10. OOOOL
10. OOOOL
30.0000
20.0000
30.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10.0000
TAB
LE
2. R
OC
K
SAM
P P
AG
LF
AMPLF
FO
1 A
F ?A
F ( I
3 A
CM
4 A
FO
5 A
FH
6A
YS
7A
Ff)
8 A
YS
9A
FO 10A
CM
] 1 A
W 1 7 A
W
13A
W 14A
C P
ISA
W
1 6A
CP 17A
HI!
IRA
IJ 19 A
HS 70A
L 71A
LS 7? A
L 73A
IJ 74A
CO 25 A
CS 76A
Y 77A
Y 777A
EH ?8A
FC1228A
CL 29A
Ff]
30A
W 31 A
FO 3? A
BN 33A
RM 34A
IK 35A
M 36A
AL 37A
IK 38 A
W 39A
IK 40A
Dl_
41 A
RX 4?A
RX 43A
L 44A
U
45 A
FO 46A
M 47 A
L 48A
SR
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
PPM M M M M M M M N N M M M
100. OOOOL
0.0
0.0
0.0
0.0
M M N N100. OOOOL
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N M M N N M M N N M N N N M N N N N N M M M N M M M M M M N N M
SC PPM
70.0000
50.0000
70 .OOOn
15.0000
15.0000
7.0000
S. 00 00 I
10.0000
70.0000
15.0000
70 .0000
5. OOOOL
30.0000
10.0000
50.0000
15.0000
50.0000
15. 0000
70 .0000
15.0000
100.0000
100.0000
70.0000
15.0000
70.0000
15.0000
10.0000
] 5.0000
5. OOOOL
15.0000
70.0000
20.0000
30.0000
50.0000
7.0000
7,0000
15.0000
100.0000G
30.0000
15.0000
1 5.0000
15.0000
30.0000
7.0000
30.0000
50.0000
5.0000
10.0000
30.0000
30.0000
S N
PPM
0 . 0
N0.0
M0
. 0
N0
. 0
N0
. 0
N0
. 0
M0.0
N0.0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N10. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N10. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N10. OOOOL
10. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N0.0
N
SR PPM
50. OOOOL
1 50.0000
] 00 .0000
50. OOOOL
50. OOOOL
50. OOOOL
150.0000
300.0000
100.0000
50. OOOOL
100.0000
50. OOOOL
100.0000
100.0000
150.0000
300.0000
700.0000
50. OOOOL
100.0000
100.0000
700.0000
700.0000
100.0000
150.0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
5 0
. 0 0 0 0 L
150.0000
700.0000
50. OOOOL
50. OOOOL
50. OOOOL
300.0000
150.0000
50. OOOOL
50. OOOOL
50. OOOOL
300.0000
50. OOOOL
150.0000
200.0000
50. OOOOL
50. OOOOL
700.0000
300.0000
V PPM
100.0000
500.0000
500.0000
150.0000
50.0000
30.0000
70.0000
30.0000
500.0000
30.0000
500.0000
50.0000
300.0000
100.0000
700.0000
70.0000
700.0000
300.0000
150.0000
150.0000
300.0000
1000.0000
500.0000
150.0000
700.0000
30.0000
70.0000
100.0000
30.0000
700.0000
700.0000
50.0000
300.0000
300.0000
15.0000
' 20.0000
200.0000
1000.0000
150.0000
150.0000
150.0000
200.0000
200.0000
30.0000
200.0000
300.0000
200.0000
30.0000
200.0000
200.0000
W0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
Y ppM
10. OOOOL
30.0000
50.0000
15.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
30.0000
10. OOOOL
30.0000
10. OOOOL
15.0000
10. OOOOL
10. OOOOL
20.0000
30.0000
0.0
N20.0000
15.0000
50.0000
70.0000
30.0000
30.0000
30.0000
10. OOOOL
10. OOOOL
0.0
N30.0000
30.0000
30.0000
10. OOOOL
30.0000
30.0000
10.0000
10.0000
10. OOOOL
30.0000
10.0000
30.0000
30.0000
15.0000
30.0000
10.0000
30.0000
50.0000
10.0000
10. OOOOL
15.0000
50.0000
ZN PPM
0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N700.0000N
0.0
N0.0
N700. OOOOL
0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
L200. OOOOL
0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
. N
200. OOOOL
700. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
200. OOOOL
ZR PPM
20. OOOOL
70.0000
70.0000
150.0000
20. OOOOL
20. OOOOL
150.0000
30.0000
70.0000
20. OOOOL
70.0000
20. OOOOL
50.0000
20. OOOOL
20. OOOOL
20. OOOOL
50.0000
70.0000
100.0000
70.0000
150.0000
100.0000
100.0000
200.0000
70.0000
20. OOOOL
20. OOOOL
20.0000
200.0000
500.0000
50.0000
20. OOOOL
1000.0000
70.0000
100.0000
100.0000
100.0000
150.0000
100.0000
150.0000
150.0000
100.0000
200.0000
150.0000
100.0000
70.0000
70.0000
20. OOOOL
150.0000
150.0000
TA
BLE
2. K
MC
K
SA
MP
F
AG
LF
SAMPLE
I.I 49A
n 50
A1.
SI A
L 52A
H 53A
HS 54A
HS 55A
H 56A
AB 57A
Pll
58A
F 59A
I.I
ftOA
M 61 A
G 6? A
AA 63A
AA 6AA
RP 65 A
IK 66A
Ff)
67A
C 6HA
C 69A
F 70A
R 71
AC
7? A
n 73
AH
74A
AR 75A
AH 76A
H 77A
NO 7RA
H 79A
OL ROA
HS 81 A
F n
8 2 A
II ft
3AII
RAA
IK 85A
I II
R6A
M 87 A
MS
R ft A
MS
8 9 A
MS 90A
MS 9
] A
FF 92A
OS 93A
FD 94A
M 95 A
H
96A
H
97A
MS 9RA
FF PCT
3.0000
1 .5000
IS. 0000
7 .0000
l.SOOO
7.0000
70.0000
5 . 0 0 0 0
3. 0000
1 .5000
15.0000
20.0000
5.0000
7 .0000
0.7000
3.0000
1.0000
3.0000
15.0000
3.0000
5.0000
7.0000
2.0000
7.0000
10.0000
7.0000
?0.0000
1 0.0000
5.0000
10.0000
70.0
000
7.0000
7.0000
7.0000
0.7000
0.3000
15.0000
5.0000
10.0000
3.0000
3.0000
3.0000
0. 1000
20.0000
10. 0000
70.0000
0.3000
3.0000
5.0000
3.0000
MG PCT
0.7000
0.7000
7.0000
7.0000
1.5000
3.0000
3.0000
2 .0000
f). 3000
0.2000
10.0000
5.0000
2.0000
3.0000
0. ]
000
0.1000
0. 5000
1 .0000
10. OOOOG
1 .5000
0.7000
0 .7000
0.3000
1.5000
1.5000
1 .5000
7.0000
5.0000
3.0000
7.0000
7.0000
5.0000
5.0000
7.0000
0.2000
0.2000
3.0000
0.5000
1.5000
3.0000
3.0000
7.0000
0.7000
7.0000
5.0000
5 .0000
1.0000
1 .5000
3.0000
0.3000
CA PCT
0.7000
70. OOOOG
15.0000
10.0000
0.1500
7.0000
3.0000
1 .5000
0.7000
0.0 tOQ
15.0000
0.3000
1.5000
1 .5000
0.3000
0.3000
0.0700
0 . 0 5 0 0 L
0.3000
3.0000
0.0700
0.7000
0.0700
0.3000
0.7000
0.5000
10.0000
] 0.0000
0.7000
10.0000
7.0000
20.0000
10.0000
0.0700
0.0700
0. 1000
0.0500
0.0500
0.7000
10.0000
1.5000
7.0000
0.0500L
7.0000
70.0000
5.0000
0. 1000
0.0500L
10.0000
0.1500
TI PCT
0.5000
0.3000
1. OOOOG
0 .5000
C). 1000
1 .OOOOG
1 .0000
0.7000
0. 1000
0. 1500
0. 5000
1 .0000
0.2000
0.5000
0.0100
0.0100
0 . 3 0 0 0
0.3000
0.0300
0.7000
0. 1500
0.1500
0.3000
0.7000
0.7000
0.3000
1. OOOOG
1 .0000
0.7000
1 .OOOOG
1. OOOOG
0.7000
1. OOOOG
0.5000
0.1500
0.1500
1.0000
0.2000
1.0000
0.5000
0.3000
0.5000
0.1500
1. OOOOG
1. OOOOG
1. OOOOG
0.1500
0.3000
0.1500
0.1500
MN PPM
700.0000
700.0000
2000.0000
1500.0000
300.0000
3000.0000
300.0000
2000.0000
500.0000
150.0000
2000.0000
3000.0000
300.0000
300.0000
1000.0000
5000.0000
100.0000
70.0000
1500.0000
300.0000
150.0000
100.0000
70.0000
500.0000
700.0000
2000.0000
3000.0000
1500.0000
300.0000
2000.0000
3000.0000
3000.0000
1500.0000
300.0000
70.0000
50.0000
700.0000
200.0000
1500.0000
1500.0000
300.0000
300.0000
150.0000
2000.0000
1500.0000
2000.0000
500.0000
300.0000
5 000. OOOOG
300.0000
AG PPM
0.5000L
0.5000
0.5000L
0.5000L
0.0
N0.5000L
0.5000L
0.0
N0.0
N0
. 0
M0.0
N0.0
M0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.0
N0.0
N0.5000L
0.0
N0.0
M0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000
0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.0
N0.7000
1.0000
0.5000L
0.5000L
0.7000
0.5000L
0.5000L
0.0
N0.5000L
1.0000
AS PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N2 00. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
AU
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N N N N N N N N M N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N M
B PPM
150.0000
70.0000
15.0000
10. OOOOL
0.0
N70.0000
30.0000
50.0000
10. OOOOL
10. OOOOL
10.0000
100.0000
50.0000
30.0000
0.0
N0.0
N0.0
N70.0000
200. 0000
30.0000
50.0000
30.0000
30.0000
30.0000
70.0000
30.0000
. 15.0000
10.0000
30.0000
10. OOOOL
15.0000
15.0000
70.0000
100.0000
30.0000
30.0000
300.0000
10. OOOOL
20.0000
10. OOOOL
10.0000
10. OOOOL
0.0
N10.0000
10. OOOOL
10.0000
10. OOOOL
20.0000
0.0
N10. OOOOL
BA PPM
2000.0000
1000.0000
300.0000
0.0
N5. OOOOL
20.0000
150.0000
300.0000
700.0000
300.0000
100.0000
1000.0000
5000. OOOOG
5000.0000
5. OOOOL
1500.0000
3000.0000
1000.0000
150.0000
3000.0000
7000.0000
3000.0000
5000. OOOOG
5000.0000
2000.0000
1500.0000
5000. OOOOG
1500.0000
3000.0000
700.0000
700.0000
1500.0000
3000.0000
1500.0000
1000.0000
1000.0000
5000.0000
1000.0000
1500.0000
3000.0000
3000.0000
3000.0000
2000.0000
50.0000
150.0000
1500.0000
700.0000
1500.0000
5000.0000
150.0000
0000*051
0000*51
10000*01
10000*01
10000*01
0000-06
10000*01
0000*06
0000*51
0000*01
0000*0051
10000*01
10000*01
10000*01
10000*01
10000*01
0000*51
0000*051
0000*051
0000*51
10000*01
0000*05
10000*01
0000*01
10000*01
0000*51
0000*06
0000*01
0000*01
0000*06
0000*51
10000*01
10000*01
0000*01
0000*01
0000*01
0000*02
0000*01
0000*05
10000*01
0000*51
0000*01
0000*01
0000*01
0000*01
0000*51
10000*01
10000*01
10000*01
0000*51
Wdd Hd
0000*06
0000*001
0000*06
0000*01
0000*05
0000*05
0000*01
10000*5
0000*051
0000*001
0000*01
0000*01
0000*02
0000*01
0000*1
0000*1
0000*05
0000*001
0000*05
0000*01
0000*01
0000*06
0000*1
0000*1
0000*05
0000*02
0000*05
0000*5
0000*06
0000*05
0000*1
OOOO *0006
0000*02
0000*05
10000*5
10000*5
0000*01
0000*1
0000*05
0000*01
0000*5
0000*5
0000*05
0000*006
0000*001
10000*5
0000*01
0000*01
0000*01
0000*01
Wdd IN
0000*01
10000*2
0000*01
10000*2
0000*51
0000*51
0000*51
0000*51
10000*2
0000*01
10000*2
0000*51
10000*2
0000*51
10000*2
10000*2
0000*51
0000*06
0000*01
0000*06
0000*01
0000*02
10000*2
0000*06
0000*01
10000*2
0000*02
10000*2
0000*01
0000*51
0000*01
0000*51
10000*2
0000*02
10000*2
0000*01
0000*51
0000*51
0000*02
10000*2
0000*51
0000*51
10000*2
0000*01
0000*06
0000*01
10000*2
10000*2
10000*2
0000*51
Wdd HN
N 0*0
N
0*0
N 0*0
N 0*0
N 0*0
N
0*0
N 0*0
N . 0*0
0000*06
0000*1
N 0*0
N 0*0
N 0*0
N 0*0
0000*1
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
N
0*0
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
0000*1
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
IM 0*0
N 0*0
N ()*()
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
0000*51
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
N 0*0
Wdd UW
0000*02
0000*02
10000*02
0000*02
0000*02
0000*06
0000*02
0000*05
0000*02
0000*02
10000*02
0000*06
0000*02
0000*02
10000*02
0000*02
0000*06
0000*02
0000*06
0000*06
10000*02
0000*01
0000*02
0000*06
0000*02
0000*06
0000*05
0000*02
01)00*02
0000*06
0000*02
10000*02
N 0*0
0000*06
N 0*0
N 0*0
0000*06
0000*05
0000*05
10000*02
0000*05
0000*06
10000*02
0000*02
0000*02
10000*02
10000*02
10000*02
10000*02
0000*02
Wdd VI
0000*01
0000*001
0000*06
0000*006
0000*051
0000*005
0000*005
0000*05
0000*01
0000*006
0000*01
0000*001
0000*05
0000*05
0000*51
0000*51
0000*05
0000*051
0000*02
0000*006
0000*01
0000*02
0000*51
0000*06
0000*051
0000*05
0000*05
0000*05
0000*02
0000*06
0000*1
0000*02
0000*05
0000*06
0000*02
0000*06
0000*05
0000:51
0000*06
0000*05
0000*51
0000*02
0000*01
0000*051
0000*01
0000*01
OOOO'Ot
0000*01
0000*01
0000*01
Wdd
(10
0000*051
0000*06
0000*05
0000*001
0000*51
0000*001
0000*001
10000*5
0000*051
0000*001
0000*01
0000*01
0000*02
0000*05 [
0000*06
0000*51
0000*01
0000*006
0000*051
0000*051
OOOO* 005
OOOO'O/
0000*06
0000*02
0000*05
0000*051
0000*01
0000*5
0000*51
0000*01
OGOO*5I
0000*0005
0000*01
0000*05
0000*06
10000*5
0000*051
0()00*06
0000*006
0000*002
0000*1
0000*01
0000*02
0000*001
0000*002
10000*5
OOOO* 006
0000*05 1
0000*091
0000*01
Wdd HO
0000*5
0000*06
0000*01
0000*51
0000*01
0000*05
0000*01
10000*5
0000*01
0000*0110000*5
0000*05
N 0*0
0000*01
N
0*0
10000*5
0000*5
0000*01
0000*51
OOOO *OUI
0000*02
10000*5
0000*02
0000*06
0000*51
0000*01
0000*02
10000*5
10000* 5
10000*5
10000*5
0000*002
10000*5
10000*5
N 0*0
IM 0*0
0000*51
10000*5
0000*06
OOOO'O/
10000*5
10000*5
OOOO ' 5 I
OOOO *OOI
0000*01
10000*5
OOOO *01
OOOO* 01
10000*5
10000*5
Wdd
(DO
NNNNIMNNNNNNNNIMNNNNNNIMNNNNNNNIMNNN;MNNNNIMIMNNNNNIMNIMNIMIMWdd
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0 *00*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0* 00*0
0*0
0 *00*0
0*0
0*0
0*0
0*0
0*0
0*0
0 *00*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0*0
0 *0
Id
10000* I
0005*1
10000*1
IM 0*0
IM 0*0
10000*1
N 0*0
10000*1
0000*1
0005*1
10000*1
0005*1
0005*1
0000*2
10000*1
10000*1
0005* I
10000*1
IM 0*0
N 0*0
N
0*0
0000*1
10000* I
10000* I
10000* 1
0005*1
0005* I
0005*1
0000*2
0005* [
0000*6
10000 i0005* I
0005 * I
0000*1
0000*5
0000*6
0000*2
0000*6
IM 0*0
10000* I
0005* [
OOOO* I
10000*1
10000* I
OOOO'f.
N 0*0
IM 0 * 0
N 0*0
0005* I
Wdd dH
V H 6 S N
V16
HV96
HV56
NW6 Gd
V66 SO
V26 dd
V 16 SN
V06 SN
V68 SN
V8H SN
V18
NV9H
IIIV58 XI
V-VH i)
V6H
IIV2H
(JdV [H
SH
V08 10
V61
HV81 ON
Vll
H991
HtfV51 HV
V+7/_ H
V6i a
V21
0v ii
y701
dV69
0V«9
0V 1 9
U dV99 XI
V59 dH
VV9 VV
V 6 9 V V
V29
yV 19
Wvo9
r iV65
dV85 OH
V15
HtfV95
HV55 SH
V^5 SH
V65
HV29
1V 15
1V05
Uvb*?
ridldWV
31
0V
3
dW
VS
JT
JOH
'I
31
9V
I
TA
BLE
2. K
OC
K
SA
MP
E
AG
LE
SAMPLE
IJ 49A
n 50
AL
51 A
L 5? A
H 53 A
H S 5 4 A
HS 55A
H 56A
AH 57 A
Rll
58A
F 59A
1,1
ftOA
M 61 A
G 6? A
AA 63A
AA 64A
HP 65A
I K
66A
FO 67A
C 68 A
C 69 A
E 70A
R 71
AC
7 2 A
n 73A
H 74A
AK 7SA
AH 76A
H 77A
Nf)
7RA
H 79A
OL BOA
HS R]
AFn
R? A
II 83A
1) R4A
IK 86 A
III
R6A
N H7 A
MS
R R A
MS 89 A
N S
9 0 A
NS 91 A
FE 92A
OS 93A
FO 94A
N 9 5 A
H 96A
H 97A
MS 9RA
SB
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N M N M M M M N M N M M M N N N N N M M N N M N M N N N N N M N N N N M M N M M N N M M N N M M N N
SC PPM
20.0000
10 .0000
100.0000
50.0000
5.0000
50.0000
50. 0000
30.0000
5. 0000
5.0000
100.0000
30.0000
15.0000
15.0000
0.0
N0.0
N7.0000
15.0000
15.0000
7.0000
7.0000
5.0000
7.0000
20.0000
15.0000
15.0000
7O.OOOO
30.0000
10.0000
100.0000
70.0000
20.0000
30.0000
15.0000
5. OOOOL
5.0000
30.0000
7.0000
30. 0000
10.0000
15.0000
1 5.0000
7.0000
50.0000
70.0000
50.0000
7.0000
7.0000
10.0000
10.0000
SN PPM
0.0
N0.0
N0
. 0
N0.0
N10.0000
0.0
N0
. 0
M0.0
N15.0000
10. OOOOL
0.0
M0.0
N0.0
N0.0
N30.0000
20.0000
0.0
N0.0
N0.0
N0.0
N10. OOOOL
10. OOOOL
10.0000
10. OOOOL
0.0
N0.0
N0.0
N0.0
N10. OOOOL
30.0000
0.0
N0.0
N0.0
N0.0
N10. OOOOL
0.0
N10. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N10. OOOOL
0.0
N0.0
N
SK PPM
50. OOOOL
200 .0000
150.0000
300 .0000
50. OOOOL
100.0000
100.0000
200.0000
100.0000
50. OOOOL
100.0000
100.0000
300.0000
100.0000
0.0
N0.0
N50. OOOOL
0.0
N50. OOOOL
100 .0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
2000.0000
1ROO.OOOO
50. OOOOL
500.0000
500.0000
300.0000
300.0000
0.0
N50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
300.0000
200.0000
200.0000
50. OOOOL
700.0000
1500.0000
200.0000
50. OOOOL
50. OOOOL
150.0000
50. OOOOL
V PPM
150.0000
100.0000
500.0000
150.0000
15.0000
200.0000
300.0000
200.0000
15.0000
15.0000
500.0000
300.0000
30.0000
150.0000
10.0000
10.0000
30.0000
200.0000
70.0000
30.0000
150.0000
70.0000
70.0000
150.0000
150.0000
150.0000
1000.0000
300.0000
70.0000
700.0000
1000.0000
100.0000
300.0000
150.0000
150.0000
200.0000
500.0000
200.0000
300.0000
200.0000
200.0000
500.0000
15.0000
500.0000
500.0000
300.0000
100.0000
70.0000
100.0000
70.0000
W0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N .NN N N N N N N
Y PPM
30.0000
15.0000
70.0000
15.0000
30.0000
30.0000
20.0000
30.0000
30.0000
70.0000
15.0000
50.0000
30.0000
20.0000
10. OOOOL
15.0000
10. OOOOL
10.0000
10. OOOOL
30.0000
30.0000
20.0000
15.0000
30.0000
20.0000
20.0000
70.0000
30.0000
30.0000
70.0000
70.0000
50.0000
50.0000
30.0000
10. OOOOL
15.0000
30.0000
10. OOOOL
50.0000
30.0000
30.0000
10.0000
15.0000
70.0000
70.0000
70.0000
10. OOOOL
10.0000
15.0000
10.0000
ZN PPM
0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N200. OOOOL
200.0000
0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N200. OOOOL
200. OOOOL
0.0
N200. OOOOL
0.0
N200. OOOOL
200. OOOOL
0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
500.0000
200. OOOOL
200. OOOOL
0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N300.0000
200. OOOOL
ZR PPM
150.0000
50.0000
100.0000
50.0000
200.0000
150.0000
100.0000
150.0000
70.0000
200.0000
0.0
N150.0000
500.0000
300.0000
20. OOOOL
20. OOOOL
300.0000
70.0000
20. OOOOL
300.0000
300.0000
100.0000
150.0000
300.0000
700.0000
100.0000
100.0000
70.0000
500.0000
200.0000
500.0000
300.0000
300.0000
200.0000
70.0000
70.0000
300.0000
70.0000
150.0000
300.0000
200.0000
150.0000
500.0000
200.0000
200.0000
200.0000
70.0000
70.0000
100.0000
70.0000
TA
BLE
2
. H
OC
K
SA
MP
E
AG
LF
, A M P L F
HJ 99A
OL100A
HS101 A
1)1.1 02A
H 103A
I.I104A
W 105A
HK 1
O^A
N 107 A
DP10K A
DP109A
npi
i OA
OP 111 A
DL112A
F 113A
P 114A
P 115A
HK1 16A
M 1
1 7 A
L 11RA
A«l 19 A
M S
1 2 0 A
IT121A
Mill 22 A
AR123A
AH124A
AR125A
A«l 26A
H 127A
AR1 2HA
MS129A
M 1 30A
I 131 A
L 1 32A
M 133A
NI 134 A
P 135A
C 1 36A
M 137 A
N 13HA
MS 139 A
AH140A
F D 1 4 1 A
M 1 4 2 A
M 14^A
DC 144 A
H, 1145 A
N 146A
AR147A
IK1 4HA
FF PCT
7.0000
15.0000
7 .0000
15.0000
20.0000
3.0000
1.5000
3.0000
5.0000
3.0000
5.0000
7.0000
5.0000
5.0000
10.0000
10.0000
3.0000
2.0000
3.0000
5.0000
15.0000
20.0000
7.0000
1 .0000
3.0000
7.0000
5.0000
7.0000
1 .5000
10.0000
7.0000
10.0000
7.0000
7.0000
7.0000
7.0000
7.0000
7.0000
15.0000
7.0000
15.0000
3.0000
20. OOOOG
10. 0000
in .0000
3.0000
1.5000
1 .5000
10.0000
0. 1000
MG PCT
5.0000
5.0000
3.0000
3.0000
3.0000
1.0000
0.2000
0.7000
3.0000
3.0000
3.0000
7.0000
3.0000
3.0000
10 .OOOOG
3.0000
5.0000
1.0000
1 .5000
2.0000
3.0000
1 .5000
3.0000
0.2000
0.3000
0.3000
0.7000
1.0000
2.0000
3.0000
5.0000
3.0000
2.0000
1.5000
2.0000
3.0000
1 .5000
1.0000
5.0000
5.0000
7 .0000
3.0000
10. OOOOG
3.0000
7.0000
3.0000
0.3000
0.2000
1 .5000
0.3000
CA PCT
7 .0000
1 5.0000
5.0000
0.1500
0.0500L
0.7000
0.0500
0.0700
7.0000
15.0000
5.0000
5.0000
5.0000
5.0000
0.1000
7.0000
3.0000
0.0500L
0.1500
5.0000
7 .0000
1.5000
3.0000
0.0500L
5.0000
7.0000
7.0000
7.0000
0.3000
7.0000
10.0000
0.3000
0.3000
0.0500
7.0000
10.0000
5.0000
2.0000
5.0000
7.0000
1 .5000
5.0000
0.0500L
2.0000
7.0000
0. 1000
0.0500L
0.0500L
2.0000
0.0500L
Tl PCT
1 .0000
0.7000
0 . 5000
1 .0000
1 .0000
0.3000
0 .0100
0.1500
0 .7000
1. OOOOG
1 .OOOOG
1. OOOOG
0.7000
0.7000
0.0200
0.7000
0.5000
0.2000
0.2000
0.7000
0.7000
1 .OOOOG
0.7000
0.1000
0.5000
0.7000
0.5000
0.5000
0.3000
1. OOOOG
1 .OOOOG
0.7000
0.5000
0.7000
0.5000
0.5000
0.7000
0.3000
0.7000
1 .0000
1 .0000
0.5000
0.0200
0.7000
1.0000
1.0000
0.3000
0.2000
0.7000
0.1000
MN PPM
700.0000
700.0000
700.0000
700.0000
300.0000
300.0000
200.0000
700.0000
2000.0000
300.0000
300.0000
500.0000
500.0000
500.0000
700.0000
300.0000
700.0000
300.0000
200.0000
5000.0000
2000.0000
5000.0000
2000.0000
20.0000
1000.0000
1500.0000
1000.0000
1500.0000
300.0000
1500.0000
1500.0000
300.0000
300.0000
300.0000
1500.0000
2000.0000
2000.0000
1000.0000
1500.0000
1500.0000
1000.0000
1000.0000
1000.0000
700.0000
3000.0000
150.0000
150.0000
100.0000
1500.0000
70.0000
AG PPM
0.7000
0.0
N0.5000
0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.5000L
0.0
N0.7000
0.5000
0.5000L
0.5000L
0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.0
N0.5000L
0.5000
0.5000L
0.5000L
0.5000L
0.0
N0.0
N0.5000L
0.5000L
0.0
N0.5000L
0.0
N0.5000
0.7000
0.5000L
0.0
N0.0
N0.0
N
AS PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
H0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N
All
PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.4000
0.0
0.0
0.2000
0.0
0.0
0.0
0.0
0.0
0.0400
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
B PPM
200.0000
20.0000
15.0000
70.0000
150.0000
0.0
N0.0
N0.0
N10. OOOOL
0.0
N10. OOOON
10. OOOOL
15.0000
10. OOOOL
70.0000
10. OOOOL
20.0000
100.0000
0.0
N20.0000
10.0000
300.0000
50.0000
30.0000
0.0
N10.0000
15.0000
10, OOOOL
0.0
N10.0000
70.0000
30.0000
70.0000
70.0000
10.0000
10.0000
10.0000
20.0000
30.0000
70.0000
1000.0000
0.0
N70.0000
30.0000
10. OOOOL
70.0000
100.0000
70.0000
20.0000
10. OOOOL
BA PPM
2000.0000
1500.0000
500,0000
1000.0000
1000.0000
300.0000
5. OOOOL
500,0000
3000.0000
3000.0000
5000.0000
1000.0000
1500.0000
2000.0000
5. OOOOL
700.0000
2000.0000
3000,0000
3000.0000
3000.0000
2000.0000
3000.0000
1500.0000
700.0000
2000.0000
2000.0000
1000.0000
1500.0000
3000.0000
2000.0000
3000.0000
1500.0000
700.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
5000.0000
1500.0000
3000.0000
1500.0000
5. OOOOL
2000.0000
700.0000
5000.0000
1500.0000
300.0000
1500.0000
700.0000
TA
BLE
2. M
UC
K
SA
MP
E
AG
LF
SAMRLF
H.I
99A
01.1 OOA
H S
] 0
1 A
IJL1
0?A
H 103A
I.I104A
W 1 0 5 A
HK 10<SA
N 107 A
DPI OH A
DP109A
DP110A
DPI 11A
nill?A
F H3A
P 1 14A
P 115A
HK1 I
ftA
N 117A
L 11RA
Attl
1 9A
MS] ?
0 A
IT121A
NIII
1??A
AR123A
AR1 ?4A
AR125A
AR1 ?6A
H 1?7A
AR1 ?8A
MS129A
N 130A
I 131 A
L 1 3?A
M 1 3 3 A
N 134 A
P 1 35A
C 1 3(SA
N 1 3 7 A
M 1 3 H A
M S
1 3 9 A
AW] <U)A
FD141A
N 14?A
M 143A
DC 144 A
HJ145A
M 146 A
AR147A
IK148A
BF PPM
1.5000
1.0000
1 .0000
1 .0000
1 .0000
1. OOOOL
1 .OOOOL
1.0000
] .0000
1 .OOOOL
0.0
N1 .OOOOL
1 .5000
1.0000
1 .OOOOL
1.5000
1. OOOOL
1 .5000
3.0000
1 .0000
1. OOOOL
1.0000
1. OOOOL
1. OOOOL
1 .0000
1. OOOOL
1.5000
1 . 0000
I .5000
1 .OOOOL
1. OOOOL
1.5000
1.5000
1 .5000
1 .OOOOL
1 .0000
1.5000
2.0000
1.0000
1.5000
1.5000
1.5000
0.0
M1 .OOOOL
1.0000
?. 0000
1. OOOOL
0.0
M] .0000
1 .5000
HI
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPMN N N N N N N N N N N N N N N N N N N N N N N N N N M M N N N N N N N N N N N N N N N N N M M M N N
CO PPM
20.0000
15.0000
] 5.0000
70.0000
50.0000
1 0.0000
5 .OOOOL
5. OOOOL
20.0000
5. OOOOL
15.0000
10.0000
30.0000
20.0000
150.0000
30.0000
15.0000
5. OOOOL
5. OOOOL
30.0000
50.0000
70.0000
15.0000
5. OOOOL
10.0000
15.0000
PO.OOOO
15.0000
5. OOOOL
? 0.00 00
70.0000
15.0000
1 5.0000
5. OOOOL
15.0000
15.0000
70.0000
5. OOOOL
50.0000
bO.OOOO
?0.0000
0.0
NPOO. 0000
10.0000
30.0000
70.0000
5. OOOOL
5. OOOOL
10.0000
5. OOOOL
C R
PPM
200.0000
150.0000
50.0000
150.0000
150.0000
70.0000
5. OOOOL
50.0000
30.0000
300.0000
300.0000
300.0000
150.0000
150.0000
5000.0000
200.0000
150.0000
70.0000
5.0000
30.0000
20.0000
700.0000
20.0000
15.0000
30.0000
70.0000
50.0000
20.0000
100.0000
15.0000
300.0000
150.0000
70.0000
100.0000
30.0000
30.0000
30.0000
10.0000
30.0000
200.0000
700.0000
5.0000
5000.0000
70.0000
70.0000
200.0000
30.0000
30.0000
15.0000
30.0000
CD PPM
100.0000
50.0000
150.0000
70.0000
50.0000
70.0000
50.0000
50.0000
100.0000
70.0000
70.0000
70.0000
150.0000
100.0000
50.0000
100.0000
70.0000
70.0000
70.0000
200.0000
50.0000
150.0000
200.0000
15.0000
30.0000
30.0000
15.0000
20.0000
15.0000
70.0000
150.0000
100.0000
70.0000
70.0000
100.0000
150.0000
200.0000
70.0000
100.0000
70.0000
150.0000
30.0000
70.0000
70.0000
70.0000
100.0000
70.0000
70.0000
300.0000
70.0000
LA PPM
30.0000
30.0000
30.0000
30.0000
50.0000
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
30.0000
20.0000
30.0000
30.0000
20. OOOOL
20. OOOOL
30.0000
20. OOOOL
?0. OOOOL
150.0000
20.0000
20.00001.
20.0000
20.0000
20. OOOOL
30.0000
30.0000
70.0000
50.0000
30.0000
20.0000
20.0000
50.0000
30.0000
20.0000
20. OOOOL
20. OOOOL
20.0000
30.0000
20. OOOOL
20.0000
20.0000
20.0000
20. OOOOL
20. OOOOL
20.0000
150.0000
20. OOOOL
20.0000
30.0000
.20.0000
MO PPM
30.0000
0.0
N20.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N70.0000
50.0000
0.0
N30.0000
70.0000
0.0
N0.0
N0.0
N0.0
N70.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
. N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N5. OOOOL
7.0000
0.0
N0.0
N0.0
N0.0
N0.0
N7.0000
7.0000
0.0
N0.0
N0.0
N
NR PPM
15.0000
15.0000
10.0000
20.0000
20.0000
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
30.0000
15.0000
30.0000
15.0000
10.0000
2. OOOOL
10.0000
2. OOOOL
10.0000
30.0000
2. OOOOL
10.0000
10.0000
10.0000
10.0000
15.0000
15.0000
20.0000
10.0000
15.0000
20.0000
30.0000.
20.0000
15.0000
15.0000
2. OOOOL
10.0000
30.0000
30.0000
10.0000
30.0000
10.0000
10.0000
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
10.0000
2. OOOOL
15.0000
2. OOOOL
NI PPM
100.0000
70. 0000
70.0000
100.0000
150.0000
50.0000
70.0000
10.0000
30.0000
50.0000
70.0000
70.0000
100.0000
100.0000
3000.0000
150.0000
100.0000
10.0000
5. OOOOL
50.0000
5.0000
300.0000
30.0000
7.0000
5.0000
7.0000
5.0000
5.0000
5. OOOOL
5. OOOOL
100.0000
70.0000
70.0000
20.0000
20.0000
30.0000
50.0000
5. OOOOL
10.0000
100.0000
700.0000
5. OOOOL
5000.0000
50.0000
50.0000
70.0000
5. OOOOL
5. OOOOL
5.0000
50.0000
PH PPM
70.0000
15.0000
10. OOOOL
10. OOOOL
10. OOOOL
70.0000
10. OOOOL
10. OOOOL
10. OOOOL
15.0000
50.0000
15.0000
20.0000
15.0000
70.0000
70.0000
50.0000
10. OOOOL
10.0000
10. OOOOL
10. OOOOL
15.0000
10. OOOOL
10. OOOOL
30.0000
10. OOOOL
30.0000
50.0000
150.0000
15.0000
150.0000
10.0000
50.0000
10.0000
15.0000
10.0000
10.0000
15.0000
50.0000
50.0000
15.0000
70.0000
10. OOOOL
10. OOOOL
50.0000
150.0000
10. OOOOL
70.0000
30.0000
10. OOOOL
TA
BL
E
2. K
IIC
K
SA
MP
fi
AG
LF
S A M P l
_ F
HJ 99A
01.
I 00 A
H S
1 0
1 A
III.
10? A
H 103A
IJ104A
W 1 0 5 A
HK 106A
N 107A
DP] 0«A
OP109A
OP11 OA
DP11 1A
mil ?A
F 113A
P 1 14A
P 115A
HK11 6A
M 1
1 7 A
L 1
1 H A
AK119A
M S
1 ? 0 A
IT121A
IMU1 ??A
AR123A
AH] 24A
AR125A
AP1?6A
H 127A
AR] 2BA
MS129A
N 130A
I 131A
L 1 32A
M 133A
M ] 3 4 A
P 1 35A
C 136 A
M
1 3 7 A
M
1 3 H A
MSI 39 A
A«140A
F0141A
N 14?A
M 143A
DC 144 A
HJ145A
N
1 46A
AR147A
IK148A
SH
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPMM M M M N N M M N IM M M M M N N N M M N M M N M N N N M M M N M N N N M N M N M N M N M M N M M M N
S C
PPM
SO. 0000
20.0000
IS. 0000
30. 0000
50 .0000
7.0000
S .OOOOL
5. 0000
?0.000()
70.0000
30.0000
70.0000
30.0000
15.0000
5.0000
30.0000
15.0000
10.0000
15.0000
20.0000
30.0000
30.0000
20.0000
5. OOOOL
20.0000
30.0000
30.0000
15.0000
5. OOOOL
50.0000
30.0000
30.0000
15.0000
20.0000
20.0000
30.0000
30.0000
15.0000
30.0000
30.0000
30.0000
15.0000
15.0000
15.0000
30.0000
30.0000
7.0000
5. OOOOL
7.0000
?0.0000
SM PPM
0.0
M0.0
M0.0
N0.0
N0
. 0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N10. OOOOL
10. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N10. OOOOL
0.0
N0.0
N0.0
N0.0
N10. OOOOL
0.0
N0.0
N0.0
N10. OOOOL
0.0
N0.0
N10. OOOOL
10.0000
0.0
N0.0
N0.0
N0.0
N
SW PPM
300 .0000
500.0000
ISO. 0000
0.0
N0.0
N50. OOOOL
50. OOOOL
SO. OOOOL
150.0000
300.0000
300.0000
300.0000
300.0000
300.0000
50. OOOOL
500.0000
150.0000
50. OOOOL
50 .OOOOL
150.0000
1500.0000
50. OOOOL
50. OOOOL
50. OOOOL
700.0000
300.0000
700.0000
500.0000
50. OOOOL
300.0000
300.0000
50. OOOOL
50. OOOOL
50. OOOOL
700.0000
300.0000
300.0000
200.0000
300.0000
100.0000
50. OOOOL
300.0000
50. OOOOL
50. OOOOL
500.0000
50. OOOOL
50. OOOOL
50. OOOOL
200.0000
150.0000
V PPM
300.0000
150.0000
300.0000
200.0000
300.0000
70.0000
15.0000
100.0000
200.0000
300.0000
200.0000
300.0000
300.0000
300.0000
50.0000
300.0000
500.0000
150.0000
10.0000
200.0000
300.0000
300.0000
300.0000
70.0000
150.0000
150.0000
150.0000
150.0000
30.0000
300.0000
300.0000
150.0000
150.0000
150.0000
200.0000
200.0000
150.0000
15.0000
500.0000
300.0000
300.0000
100.0000
100.0000
150.0000
200.0000
150.0000
150.0000
150.0000
100.0000
200.0000
W0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
O.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM N N N N N N M N N M M N N N N N N N N M N M N N N N N N M N N N N N N N N N N M N N N N N N N N N N
Y PPM
50.0000
15.0000
30.0000
50.0000
50.0000
10.0000
10. OOOOL
10.0000
30.0000
50.0000
20.0000
50.0000
30.0000
30.0000
10. OOOOL
30.0000
15.0000
10. OOOOL
50.0000
30.0000
30.0000
30.0000
30.0000
10. OOOOL
30.0000
50.0000
30.0000
30.0000
20. 00 00
50.0000
50.0000
30.0000
30.0000
20.0000
30.0000
30.0000
50.0000
50.0000
20.0000
30.0000
30.0000
20.0000
10. OOOOL
15.0000
30.0000
30.0000
20.0000
10.0000
30.0000
30.0000
ZN PPM
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
M0.0
N200. OOOOL
2000.0000
0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N
ZR PPM
300.0000
150.0000
100.0000
150.0000
700.0000
150.0000
20. OOOOL
70.0000
150.0000
300.0000
150.0000
300.0000
300.0000
200.0000
20. OOOOL
300.0000
150.0000
70.0000
1000.0000
150.0000
150.0000
700.0000
200.0000
70.0000
150.0000
200.0000
100.0000
300.0000
500.0000
200.0000
300.0000
300.0000
100.0000
150.0000
70.0000
100.0000
300.0000
700.0000
100.0000
700.0000
700.0000
200.0000
20. OOOOL
200.0000
100.0000
150.0000
70.0000
70.0000
700.0000
150.0000
TA
BL
E 2. K
UC
K
SA
MP
F
AG
LF
SAMPLE
IH1 49A
F 150A
FX] SI
AJI 16? A
OF] S3A
RF154A
G P 1 5 5 A
F0156A
Ffl] 57A
WS158A
MS159A
AH160A
L S
1 6
1 A
LT162A
n 1 6
3A00164A
T 165A
S 166A
DS167A
MT168A
MR]69A
GS170A
W ] 7
1 A
MS172A
MR173A
1R174A
L 175A
M 176A
MR177A
Z017BA
MS179A
MR180A
M 1R1A
MS1B2A
M 183A
GT184A
GT185A
MIH86A
MR] 87A
YS1H8A
] R 189A
M 1 9 0 A
Y 19] A
MS192A
M 193A
Y 194A
MS195A
MT196A
MS] 97A
MS198A
FF PCT
2.0000
in.o
onn
7 .0000
I .5000
7.0000
] 0.0000
s.oooo
10.0000
IS. 0000
1 S.OOOO
20.0000
7.0000
15.0000
15.0000
0.2000
3.0000
10.0000
20.0000
15 .
0000
15.0000
15.0000
5.0000
0.7000
7.0000
10.0000
5.0000
15.0000
15.0000
7.0000
20.0000
3.0000
15.0000
15.0000
?0.0000
5.0000
3.0000
5.0000
If).
0000
20.0000
20.0000
20.0000
15.0000
IS. 0000
15.0000
20.0000
5.0000
20.0000
20.0000
20.0000
15.0000
MG PCT
0. 7000
7 .0000
1 . 5000
0 .3000
1.5000
1 .5000
1.5000
10.0000G
10.0000G
3.0000
3.0000
2.0000
5.0000
3.0000
0.3000
2.0000
0.7000
0.2000
7.0000
5.0000
5.0000
1 .5000
0.7000
3.0000
3.0000
2.0000
3.. 0000
7.0000
5.0000
0.2000
3.0000
7.0000
3.0000
7.0000
3.0000
7.0000
5.0000
7 .0000
5.0000
7.0000
7.0000
5.0000
3.0000
3.0000
3.0000
3.0000
3.0000
0.2000
5.0000
2.0000
CA PCT
0.0700
10.0000
0. 1500
0.1000
0.7000
1 .5000
0. 1500
0.2000
1.5000
1 0.0000
7.0000
0.3000
7.0000
7.0000
15.0000
5.0000
0.0700
3.0000
7.0000
15.0000
15.0000
3.0000
5.0000
7.0000
7.0000
7.0000
5.0000
5.0000
5.0000
20.0000
15.0000
20.0000
7.0000
20.0000
3.0000
15.0000
7.0000
10.0000
0.1500
20.0000
15.0000
10.0000
5.0000
5.0000
3.0000
10.0000
7.0000
3.0000
5.0000
15.0000
TI PCT
0.3000
1 .0000
0. COOO
0.1500
0.1500
0.3000
0.3000
0.0300
0.0200
1 .0000
l.OOOOG
0.7000
1.0000
1.0000
0.0200
0.0300
0.3000
0.1500
1.0000
1 .0000
l.OOOOG
0.3000
0.1500
0.5000
0.7000
0.1500
0.7000
0.3000
0.2000
0.1500
0.0200
0.2000
0.5000
1 .0000
0.1500
0.0500
0.3000
0.2000
l.OOOOG
0.3000
1.0000
0.0200
0.7000
0.7000
1.0000
0.3000
1.0000
0.1500
0.5000
0.2000
MN PPM
200.0000
1500.0000
3000.0000
300.0000
1000.0000
1500.0000
1500.0000
1000.0000
1000.0000
2000.0000
1 500. 0000
700.0000
1000.0000
1500.0000
150.0000
3000.0000
300.0000
150.0000
1000.0000
700.0000
1000.0000
150.0000
300.0000
700.0000
700.0000
2000.0000
1000.0000
1000.0000
1000.0000
300.0000
3000.0000
5000.0000G
1000.0000
3000.0000
700.0000
1000.0000
1000.0000
3000.0000
700.0000
3000.0000
500.0000
5000.0000
1500.0000
1500.0000
500.0000
5000.0000
1000.0000
150.0000
1500.0000
1000.0000
AG PPM
0.7000
0.0
N0.5000L
0.5000L
0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N1.5000
0.0
N0.0
N0.5000L
0.5000L
0.0
N0.0
N0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N1.5000
0.5000L
0.7000
0.5000L
0.0
N0.0
N0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N
AS PPM
0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0
. 0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N 200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
AU PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.1000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N M N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
R PPM
50.0000
10.0000
70.0000
30.0000
10.0000
10. OOOOL
20.0000
20.0000
20.0000
10. OOOOL
30.0000
150.0000
30.0000
10.0000
0.0
N0.0
N30.0000
200.0000
50.0000
5. OOOOL
5. OOOOL
10.0000
0.0
N10. OOOOL
20.0000
30.0000
10.0000
15.0000
15.0000
20.0000
0.0
N70.0000
15.0000
10.0000
0.0
N30.0000
30.0000
30.0000
20.0000
300.0000
100.0000
10.0000
20.0000
10.0000
15.0000
30.0000
15.0000
200.0000
15.0000
15.0000
BA PPM
1500.0000
300.0000
1500.0000
3000.0000
1500.0000
5000.0000
5000.0000G
5. OOOOL
5. OOOOL
200.0000
150.0000
200.0000
700.0000
300.0000
150.0000
150.0000
1000.0000
300.0000
700.0000
300.0000
1500.0000
1500.0000
5. OOOOL
70.0000
1500.0000
700.0000
5. OOOOL
150.0000
700.0000
70.0000
70.0000
100.0000
100.0000
300.0000
150.0000
300.0000
700,0000
300.0000
5. OOOOL
1500.0000
700,0000
5. OOOOL
200.0000
300.0000
50,0000
150.0000
5. OOOOL
300.0000
150.0000
150.0000
TA
BL
E
2.-
-KD
CK
S
AM
P
FA
GL
F
S A M P L
i-IH149A
F 1 60 A
FX1 S
1 A
J I
1 S ? A
HH 5
'-} A
BP154A
G P ]
S S A
FH] 56A
F01 57 A
V> S 1 6 R A
MS159A
All]
fcOA
LM M A
LT16?A
0 Ift^A
noi<S4A
T 165A
S If
ciSA
OS] 67A
MT16RA
MR] 69 A
GS170A
W 171A
MS172A
MR173A
1R174A
L 175A
M 176A
MR177A
Z01 7RA
MS179A
MR180A
M 181 A
MS182A
M ] 83 A
GT184A
G 7 1
R S A
M1I1R6A
MR ]
87 A
YS1RRA
IK] R9A
M
1 9
f) A
Y 191 A
MS19?A
M 193A
Y 194A
MS195A
MT196A
MS197A
MS19RA
R F
P P
ftI
. 5000
f) . 0
M1
. 0000
1 .0000
1 . 5000
1 n. oo
oo1
. 0000
0.0
M0 . 0
M0.0
N0.0
N1 .0000
0.0
M0.0
N1 .OOOOL
1 .OOOOL
1. OOOOL
0.0
N1 .OOOOL
1 .0000
2.0000
1 .OOOOL
0.0
N0.0
N0.0
N
1 .OOOOL
0.0
M0.0
N0.0
N0.0
N0.0
M
0.0
M0.0
M0.0
N0.0
M] .OOOOL
0.0
M0.0
M0.0
M2 .0
000
0.0
N] .OOOOL
0.0
M
0.0
N0.0
N0.0
M0 .
0
M
0.0
N'0.0
M0.0
N
BI
n. o
0.0
0. 0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
PPM
M N N l\l N N M NI N N N N N M N M N N N N N N N N N N N N N M N N N N N N N N N M N M N M N N N M N N
C (
i PPM
S. OOOOL
M). 0000
1 b. 00 00
b. OOOOL
10.0000
f . 0000
1 S.OOOO
1 bO. 0000
700.0000
SO. 0000
100.0000
10.0000
100.0000
20.0000
0.0
N7.0000
10.0000
7.0000
100.0000
20.0000
50.0000
7.0000
5. OOOOL
?0.()000
100.0000
100.0000
15.0000
70.0000
50.0000
70.0000
5. OOOOL
70.0000
70.0000
100.0000
15.0000
5. OOOOL
?0.0000
70.0000
200.0000
70.0000
2000.0000
] 5.0000
30.0000
70.0000
150.0000
10.0000
70.0000
7.0000
100.0000
20.0000
f,R
PPM
70. OOOO
700 .0000
1 50.0000
50.0000
70.0000
10.0000
20.0000
5000.0000G
5000.0000G
300.0000
1 5.0000
100 .0000
700.00OO
500 .0000
5.0000
5. OOOOL
100.0000
50.0000
1000.0000
500.0000
500.0000
150.0000
5.0000
70.0000
150.0000
150.0000
20.0000
700.0000
100.0000
15.0000
10.0000
70.0000
30.0000
300.0000
70.0000
30.0000
200.0000
300.0000
50.0000
300.0000
200.0000
7.0000
150.0000
70.0000
30.0000
30.0000
50.0000
50.0000
150.0000
100.0000
CU PPM
100.0000
100.0000
70.0000
30.0000
70.0000
100.0000
30.0000
7.0000
15.0000
70.0000
70.0000
100.0000
150.0000
30.0000
7.0000
10.0000
70.0000
10.0000
150.0000
30.0000
50.0000
150.0000
50.0000
30.0000
1000.0000
1500.0000
10.0000
30.0000
1500.0000
70.0000
150.0000
70.0000
150.0000
300.0000
70.0000
7.0000
150.0000
200.0000
/ OOO.OOOOG
300.0000
700.0000
150.0000
200.0000
200.0000
15.0000
30.0000
70.0000
10.0000
150.0000
150.0000
LA PPM
20. OOOOL
20. OOOOL
30.0000
20. OOOOL
20. OOOOL
150.0000
20. OOOOL
70. OOOOL
20. OOOOL
0.0
N20
. OOOOL
0.0
N20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20.0000
20.0000
70.0000
150.0000
150.0000
50.0000
20. OOOOL
20.0000
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20.0000
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
0.0
N20.0000
20. OOOOL
30.0000
20.0000
20.0000
20. OOOOL
20. OOOOL
70. OOOOL
20. OOOOL
20.0000
20. OOOOL
20. OOOOL
20.0000
20. OOOOL
20. OOOOL
MO PPM
0.0
N0.0
N0.0
N0.0
N0.0
N5.0000
0.0
N0
. 0
N0.0
N0
. 0
M0.0
N0.0
N5. OOOOL
0.0
N0.0
N0.0
N5.0000
5.000QL
5. OOOOL
10.0000
0.0
N7.0000
0.0
N5. OOOOL
5. OOOOL
0.0
N5. OOOOL
5. OOOOL
5. OOOOL
7.0000
0.0
N0.0
N5. OOOOL
0.0
N0.0
N0.0
N5. OOOOL
5. OOOOL
0.0
N15.0000
5. OOOOL
0.0
N0.0
N5. OOOOL
0.0
N5. OOOOL
5. OOOOL
5. OOOOL
0.0
N0.0
N
NB PPM
10.0000
2. OOOOL
15.0000
15.0000
2. OOOOL
20.0000
2. OOOOL
7. OOOOL
2. OOOOL
7. OOOOL
2. OOOOL
10.0000
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
10.0000
20.0000
15.0000
30.0000
10.0000
10.0000
2. OOOOL
2. OOOOL
7. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
15.0000
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
2. OOOOL
NI PPM
10.0000
100.0000
100.0000
20.0000
50.0000
5. OOOOL
70.0000
5000.0000G
5000.0000
70.0000
70.0000
100.0000
150.0000
100.0000
5. OOOOL
7.0000
70.0000
30.0000
500.0000
150.0000
300.0000
70.0000
7.0000
50.0000
150.0000
50.0000
50.0000
100.0000
70.0000
50.0000
5.0000
50.0000
70.0000
100.0000
50.0000
7.0000
70.0000
70.0000
150.0000
150.0000
150.0000
50.0000
70.0000
70.0000
50.0000
10.0000
70.0000
30.0000
70.0000
50.0000
PB PPM
10. OOOOL
10. OOOOL
15.0000
10. OOOOL
15.0000
300.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
20.0000
10. OOOOL
15.0000
10. OOOOL
10. OOOOL
10.0000
10.0000
30.0000
15.0000
20.0000
10.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
700.0000
15.0000
10. OOOOL
0.0
N10. OOOOL
10. OOOOL
10. OOOOL
20.0000
15.0000
1500.0000
10. OOOOL
30.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10.0000
10. OOOOL
10. OOOOL
TA
BLE
2. R
UC
K
SA
MP
E
AG
LE
SAMPLF
1H149A
F 150A
FX151 A
Jl 15?A
DF 153A
RE154-A
GP155A
FH156A
FH157A
W S
1 5 8 A
MS1S9A
AII160A
L S
1 fc
1 A
LT162A
fl 163A
DG164A
T 165A
.S 166A
DS167A
MT1 68A
MR 1
69A
G S
1 7 0 A
W 171A
MS17?A
MR 173 A
1R174A
L 175A
M 176A
MR177A
Z017RA
MS179A
MR180A
M 1 81
AMS18PA
M 183 A
GT184A
GT185A
MII186A
MR 187A
YS1 88A
1«189A
M 190A
Y 191
AMS19?A
M 193A
Y 194-A
MS195A
MT196A
M.S197A
MS198A
SB
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N M N N N N N N N N N N N N N N N M N N N N N N N M N N M N N N N N N N N N M M N N N M N M N N N
SC PPM
15.0000
50.0000
30. 0000
7 .0000
7.0000
7.0000
7.0000
30.0000
.15.0000
30.0000
100.0000
30.0000
50.0000
30.0000
5. OOOOL
5. OOOOL
10.0000
10.0000
PO.OOOO
15.0000
20.0000
15.0000
5. OOOOL
30.0000
50.0000
15.0000
30.0000
50.0000
20.0000
5.0000
10.0000
20.0000
50.0000
100.0000
20.0000
7.0000
30.0000
50.0000
70.0000
30.0000
100.0000
PO.OOOO
30.0000
50.0000
50.0000
30.0000
70. 0000
10.0000
50.0000
30.0000
S(V
PPM
0.0
N0.0
N0.0
N0.0
N0.0
N10.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N500.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
SK PPM
50. OOOOL
0.0
N50. OOOOL
bO. OOOOL
500.0000
700.0000
50. OOOOL
50. OOOOL
0.0
N300.0000
?00.0000
50. OOOOL
50. OOOOL
300.0000
300.0000
50. OOOOL
50. OOOOL
50. OOOOL
700.0000
700.0000
1000.0000
300.0000
100.0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
200.0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
100.0000
50. OOOOL
300.0000
200.0000
50. OOOOL
50. OOOOL
500.0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
300.0000
V PPM
300.0000
300.0000
200.0000
200.0000
150.0000
150.0000
50.0000
70.0000
50.0000
300.0000
500.0000
300.0000
?00.0000
200.0000
15.0000
15.0000
150.0000
150.0000
150.0000
100.0000
150.0000
300.0000
20.0000
200.0000
300.0000
100.0000
500.0000
200.0000
150.0000
70.0000
30.0000
150.0000
200.0000
500.0000
150.0000
30.0000
150.0000
150.0000
700.0000
300.0000
700.0000
20.0000
300.0000
300.0000
300.0000
150.0000
500.0000
150.0000
200.0000
200.0000
W0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N N N N N N N N N N N N N N N N50. OOOOL
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N50. OOOOL
0.0
0.0
N N
Y PPM
10. OOOOL
50.0000
30.0000
10.0000
10.0000
50.0000
10. OOOOL
10.0000
0.0
N30.0000
100.0000
30.0000
30.0000
30.0000
10.0000
10. OOOOL
15.0000
10. OOOOL
20.0000
30.0000
50.0000
30.0000
10. OOOOL
30.0000
20.0000
15.0000
15.0000
20.0000
15.0000
15.0000
10. OOOOL
15.0000
20.0000
30.0000
15.0000
15.0000
15.0000
30.0000
20.0000
50.0000
30.0000
15.0000
20.0000
30.0000
30.0000
50.0000
30.0000
10. OOOOL
20.0000
15.0000
ZN PPM
0.0
N0.0
N200. OOOOL
0.0
N200. OOOOL
200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N200. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N0.0
N200. OOOOL
300.0000
200. OOOOL
200. OOOOL
200.0000
200. OOOOL
9.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
200. OOOOL
1500.0000
0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
0.0
N200. OOOOL
200. OOOOL
1000.0000
0.0
.N700.0000
0.0
N200. OOOOL
0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
300.0000
200. OOOOL
0.0
N
ZR PPM
70.0000
70.0000
300.0000
70.0000
150.0000
5000.0000
70.0000
0.0
N0.0
N50.0000
300.0000
150.0000
70.0000
70.0000
20. OOOOL
30.0000
100.0000
70.0000
100.0000
150.0000
150.0000
200.0000
70.0000
30.0000
70.0000
70.0000
70.0000
50.0000
30.0000
30.0000
20. OOOOL
20. OOOOL
50.0000
100.0000
20. OOOOL
50.0000
70.0000
70.0000
70.0000
300.0000
70.0000
20. OOOOL
70.0000
70.0000
70.0000
70.0000
70.0000
70.0000
50.0000
20.0000
TAB
LE 2.
SA
MP
S A M P L F
Y 199A
Y POO A
MS?01 A
X S ? 0 ? A
M ?03A
LTP04A
M ?05A
FE PCT
7.0000
7.0000
7.0000
1 S .0000
70.0000
7.0000
? 0.0000
MG PCT
3.0000
3.0000
?.0000
0. ?000
b .0000
0. 3000
7.0000
51 0 1 1 1 0 1
CA PCT
.0000
.0000
.0000
.0000
.0000
.3000
.0000
TI PCT
0.7000
0.5000
0.3000
0.0300
1 .OOOOG
o.po
oo0.7000
MN PPM
2000.0000
3000.0000
3000.0000
300.0000
1500.0000
300.0000
2000.0000
AG PPN
0.0
N0.0
N0.0
N7.0000
0.5000L
1 .5000
0.0
N
AS PPM
3000.0000
0.0
N0.0
N0.0
N0.0
N?00. OOOOL
0.0
N
AU PPM
0.0
N0.0
N0.0
N0. 1000
0.0
N0.0
N0.0
N
B PPM
30.0000
lb.0000
30.0000
10.0000
10.0000
0.0
N10.0000
KA
PI300.0000
300.0000
200.0000
100.0000
700.0000
150.0000
700.0000
TA
BLE
2
. K
dC
K
SA
MP
E
AG
LF
S A M P
l_ F
Y 19^A
Y ?OOA
M S ? 0
1 A
xs?n
?AM
?03A
LI? 04 A
M ?05A
RF
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM M M N M N M M
PI
0.0
0.0
0 .0
0. 0
0.0
0.0
0.0
PPM
N N M N N N M
CD PPM
500 .0000
500.0000
?() .0000
5. OOOOL
70.0000
5.0000
100.0000
CR PPM
CD PPM
150.0000
7.0000
30.0000
30.0000
70.0000
100.0000
15.0000
/tOOO.OOOOG
70.0000
500.0000
10.0000
/OOOO.OOOOG
700.0000
300.0000
LA PPM
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
20. OOOOL
MO PPM
0.0
N5. OOOOL
5. OOOOL
30.0000
0.0
N0.0
N0.0
N
NR PPM
2. OOOOL
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
2. OOOOL
NI PPM
5000.0000G
50.0000
30.0000
5. OOOOL
70.0000
7.0000
150.0000
PB PPM
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
TA
BLE
2
.
Klir-
K S
AM
P
EA
GLE
S A M P 1.
FY
199A
Y ?OOA
MSP01A
XS?0?A
M ?O^A
LTP04A
M ?05A
SR
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N N M N M N
SC PPM
70.0000
50.0000
30.0000
5. OOOOL
70.0000
5.0000
70.0000
SN
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
PPMN N M N N N N
SR PPM
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
150.0000
50. OOOOL
50. OOOOL
V PPM
300.0000
200.0000
200.0000
30.0000
500.0000
70.0000
500.0000
W PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
Y PPM
15.0000
30.0000
15.0000
10. OOOOL
50.0000
10. OOOOL
30.0000
ZN PPM
0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
IR PP
70.0000
50.0000
70.0000
20. OOOOL
200.0000
50.0000
50.0000
FRFUHFNCY TABLE FOR COLUMN
1 (
FF.
PC
T)
LILOWFR
3.RF-0?
5.6F-0?
H.3F-0?
1 ,?F-01
\ .RF-01
?.6F-Ol
^.8F-01
5.6F-01
H.3F-01
l.?F 00
1 .HF 00
?.6F 00
3.8F 00
S.^F no
H.3h no
i .?F ni
i .RF
ni
MITS
- II
PPFR 5.6E-0?
8.3F-0?
1.2F-01
1. RE-01
?.6F-01
3.8F-01
5.6F-ni
8.3F-01
I.?F
no
1.8F
no
2.6F 00
3.RF 00
5.6F 00
R.3F 00
1.2F 01
l.RE 01
?.6F 01
h R F 0
0 0 2 0 1 3 0 5 310 6
30 21
36 22
35 3?
FRED
CUM 0 0 2 ? 3 6 6
11 14
24 30
60 81
117
139
174
206
PERCENT
FRFO
0.0
0.0
0.97
0.0
0.48
1.45
0.0
?.4?
1.45
4.83
2.90
14.49
10.14
17.39
10.63
16.91
15.46
PERCENT
FRFO CUM
0.0
o.o
0.97
0.97
1.45
2.90
2.90
5.31
6.76
11.59
14. A9
28.99
39.13
56.5?
67.15
84.06
99.5?
Ex
pla
nat
ion
Sem
lquan
tita
tive
apec
trogra
phic
an
aly
ses
by th
e U
.S.
Geo
log
ical
S
urve
y ar
e re
po
rted
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s hav
ing th
e boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83
, etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
co
mpu
ted
usi
ng
thes
e b
rack
ets
as cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gned
or
u
nsi
gn
ed,
on
e-
or
two
s-d
igit
in
teger
co
nst
ant.
In
th
is ca
se,
a. v
alu
e l.
OE
-01
mea
ns
1.0
X 1
0~
or
0.1
, a
2val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10
or
.01,
a val
ue
l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cent
freq
uen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
HIS
TO
GR
AM
F
OR
C
OLU
MN
1
( F
E
PC
T)
l.O
E-0
1
X
1.5
E-0
1
?.O
F-0
1
3.0
E-0
1
X
5.0
E-0
1
7.0
E-0
1
XX
].O
F
00
X
1.5
E
00
X
XX
XX
?.O
E
00
X
XX
3.0
E
00
X
XX
XX
XX
XX
XX
XX
X
5.0
E
00
X
XX
XX
XX
XX
X
7.0
E
00
X
XX
XX
XX
XX
XX
XX
XX
XX
l.O
E
01
XX
XX
XX
XX
XX
X
1.5
E
01
X
XX
XX
XX
XX
XX
XX
XX
XX
?.O
F.
01
XX
XX
XX
XX
XX
XX
XX
X
M n o .0
L 0 0.0
T 00.0
ANALYTICAL
G
VALUES
1 206
0.48
MINIMUM =
l.OOOOOE-01
GFOMFTRIC MEAN =
6.1656?E '0
0
GFOMETRIC DEVIATION =
?.87428F 00
MAXIMUM
= ?..()OOO
OF 01
FREQUENCY TARLF FOR COLUMN
2 (
M(,
P
CT
)
LIMITS
FREQ
LOWER -
UPPFR
1 .8F-02 -
2.6F-02 -
3.8F-02 -
S.6E-0? -
8.3F-02 -
1.2F-01
-1.8E-01
-2.6F-01 -
3. RF-oi -
S.6F-01 -
8.3F-01
-l.?F on -
'1 ,8F 00 -
2.6F 00 -
3.8E 00 -
5.6E 00 -
8.3F 00 -
2.6F-02
3.8F-02
5.6F-02
8.3E-02
1.2F-01
1.8F-01
2.6F-01
3.8F-01
5.6F-01
8.3E-01
l.?F 00
1.8E 00
2.6F 00
3.8E 00
5.6E 00
8.3E 00
l.?F 01
0 0 0 0 2 0 11 13 5138
22 15 44 28
26 7
FREO
CUM 0 0 o 0 2 2
13
26 31
44 52 74 89
133
161
1R7
194
PERCENT
FREO
0.0
0.0
0.0
0.0
0.97
0.0
5.31
6.28
2.42
6. 28
3.86
10.63
7.25
21.26
13.53
12.56
3.38
PERCENT
FRFO CUM
0.0
0.0
0.0
0.0
0.97
0.97
6.28
12.56
14.98
21.26
25.12
35.75
43.00
64.25
77.78
90.34
93.7?
Expla
nat
ion
Sem
iqu
anti
tati
ve
ipec
tro
gra
ph
ic an
alyse
s by
th
e U
.S.
Geo
logic
al
Sur
vey
are
re
port
ed a
i geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s ha
ving
th
e boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83
, etc
. T
he fr
equ
ency
d
istr
ibu
tio
ns
are
com
pute
d u
sin
g
thes
e b
rack
ets
as cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
deci
mal
ex
pone
nt
and
is
foll
ow
ed
by a
si
gn
ed o
r unsi
gned
, one-
or
two
s-d
igit
in
teg
er
const
ant.
In
th
is ca
se,
a val
ue
l.O
E-0
1 m
eans
1.0
X
10~
or
0.1
, a
2val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
val
ue
l.O
E-0
2 m
eans
1
.0 X
10
or
.0
1,
a val
ue
l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togr
ams
repre
sent
per
cen
t fr
equ
ency
dis
trib
uti
on w
here
ea
ch X
eq
ual
s on
e per
cent.
HIS
TO
GR
AM
F
OR
C
OL
UM
N
2 (
MG
P
CT
)
l.O
E-0
1
X
1.5
E-0
1
2.0
E-0
1
XX
XX
X
3.0
E-0
1
XX
XX
XX
5.0
E-0
1
XX
7.0
E-0
1
XX
XX
XX
l.O
E
00
X
XX
X
1.5
E
00
X
XX
XX
XX
XX
XX
2.O
F
00
X
XX
XX
XX
3.0
E
00
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
5.0
E
00
XX
XX
XX
XX
XX
XX
XX
7.O
F
00
X
XX
XX
XX
XX
XX
XX
l.O
E
01
XX
X
M 00
.0
L 0
0.0
MAXIMUM =
l.OOOOOF 01
MINIMUM
= l.OOOOOF-01
GEOMETRIC MEAN
= 1.98865F 00
T 00.0
ANALYTICAL
G
VALUES
13
194
6.28
GEOMETRIC DEVIATION =
3.06648E 00
FRFOUFMCY TARLF FOR COLUMN
3 (
CA PCT
LI MITS
F R E 0
LHWFR -
UPPFR
3.8F-02 -
"S.6F-02 -
8.3F-02 -
1.2F-01
-1 .RF-O]
-2.6F-01
-3.8F-01
-5.6F-01
-8.3F-01
-1.2F 00 -
1 ,8F 00 -
?.6F 00 -
3.8F 00 -
5.6F 00 -
8.3F 00 -
1 . 2 F
01
-1 .HF 0]
-
5.6F-02
8.3F-02
] .2F-01
1 .RF-O]
2.6F-01
3.8F-01
5.6F-01
8.3F-01
1.2F 00
1.8F 00
2.6F 00
3.8E 00
5.6F 00
8 . 3 F
00
1.2F 01
1.8F 01
2.6F 01
4]
1 6 9 415 3 9 2 9 515 23
34 19 11 10
FRFO
CUM 4
15 21 30 34
49 52 61 63
72 77
92
115
149
168
179
189
PFRCbNT
FREO
1 .93
5.31
2 .90
4.35
1.93
7.25
1.45
4.35
0.97
4.35
2.42
7.25
11.11
16.43
9.18
5.31
4.83
PFRCFN1
FRFO CUM
1 .93
7.25
10.14
14.49
16.43
23.67
25.12
29.47
30.43
34. ?8
37.20
44.44
55.56
71.98
81 .16
86.47
91 .30
Explanation
Semi
quan
tita
tive
sp
ectr
ogra
phic
analyses by th
e U.S. Geological
Surv
ey are
repo
rted
as geometric
midpoints
(1,
0.7,
0.
5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
the
boun
dari
es 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
freq
uenc
y di
stri
buti
ons
are
computed us
ing
these
brac
kets
as class
inte
rval
s.
The
letter E
after
a va
lue
stan
ds for
decimal
exponent and
is
foll
owed
by a
sign
ed or un
sign
ed,
one- or tw
o-di
git
integer
constant.
In this ca
se,
a value
l.OE-01
mean
s 1.
0 X
10
or 0.1, a^
valu
e l.
OE 01
means
1.0
X 10
or 10
.0,
a va
lue
l.OE
-02
mean
s 1.0
X 10
or .01, a
value
l.OE 02
me
ans
1.0
X 10
2 or
100, et
c.
Histograms re
pres
ent
percent
freq
uenc
y distribution whe
re each X
equa
ls on
e percent.
HIST
OGRA
M FO
R CO
LUMN
3
( CA PC
T)
5.0F-O2 XX
7.0E-02 XXXXX
l.OF-01 XXX
1.5E-01 XXXX
2.0F-01 XX
3.0F-01 XXXXXXX
5.0E-01
X
7.0E-01 XXXX
l.OF 00
X
1.5F 00 XXXX
2.OF 00 XX
3.OF 00 XXXXXXX
5.0E 00 XXXXXXXXXXX
7.OF 00 XXXXXXXXXXXXXXXX
l.OF 01 XXXXXXXXX
1.5F 01
XXXXX
2.OF 01
XXXXX
ANALYTICAL
G
VALUES
0 0.0
15 7.25
0
30.0
1.45
189
MAXIMUM =
2.00000F 01
MINIMUM =
5.00000F-02
GFOMFTRIC MEAN =
1.97215E 00
GEOMETRIC DEVIATION =
6.02945E 00
FR
FO
UF
NC
Y
TA
BL
F
FO
R
CflLIIM
N4
( II
P
CT
)
LIMITS
FREO
LOWFR -
IIPP
FRR.3F-0^ -
1 .2E-03 -
l.HF-03 -
?.6F-03 -
3.8F-03 -
S.6F-03 -
H.3F-03 -
1 .2F-0? -
1 .8F-02 -
2.6E-02 -
3.8F-02 -
5.6F-02 -
8.3F-02 -
1 .?F-m -
1 .8F-01 -
2.6F-01 -
3.8F-01 -
5.6F-01 -
8.3F-0]
-
1.2F-03
1.8F-03
2.6F-03
3.8F-03
5.6F-03
8.3F-03
1 .2E-02
1.8F-0?
2.6E-02
3.8E-0?
5.6E-02
8.3E-0?
1.2F-01
1.8E-01
2.6E-01
3.8F-01
5.6F-01
8.3F-01
1.2E 00
0 0 n 0 0 0 4 0 8 9 ? 0 523 12 30 25
3428
F-REQ
CUM 0 0 n 0 0 0 4 4 12 21 23
2328
51 63
93
118
152
180
PERCENT
FRFO
0.0
0.0
0.0
0.0
0.0
0.0
1.93
0.0
3 .H6
4.35
0.97
0.0
2.42
11.11
5.80
14.49
12.08
16.43
13.53
PERCENT
t-RFO
CUM
0.0
0.0
0.0
0.0
0.0
0.0
1 .93
1.93
5. HO
10.14
11.11
11.11
13.53
24.64
30.43
44.93
57.00
73.43
86.96
Expla
nat
ion
Seaiq
uanti
tati
ve sp
ectr
egra
phic
an
aly
ses
by th
e U
.S.
Geo
log
ical
S
urve
y ar
e re
port
ed as
g
eom
etri
c m
idpoin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s ha
vin
g th
e b
oun
dar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s ar
e co
mpu
ted
usi
ng
thes
e bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
unsi
gned
, one-
o
r tw
o-d
igit
in
teg
er
const
ant.
In
th
is ca
se,
a val
ue
l.O
E-0
1 m
eans
1
.0 X
10
~ or
0.1
, a-
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
val
ue
l.O
E-0
2 m
eans
1
.0 X
10
~ o
r .0
1,
a v
alu
e l.O
E
02 m
eans
1
.0 X
10
2 o
r 10
0,
etc
.
His
togr
ams
repre
sent
per
cent
freq
uen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
HIS
TO
GR
AM
F
OR
C
OL
UM
N
4
( T
I P
CT
)
l.O
E-0
2
XX
1 .5
E-0
2
2.0
E-0
2
XX
XX
3.0
E-0
2
XX
XX
5.0
E-0
2
X
7.0
E-0
2
1 .O
E-0
1
XX
1.S
B-0
1
XX
XX
XX
XX
XX
X
2.O
E-0
1
XX
XX
XX
3.O
E-0
1
XX
XX
XX
XX
XX
XX
XX
5.0
F-0
1
XX
XX
XX
XX
XX
XX
7.O
E-0
1
XX
XX
XX
XX
XX
XX
XX
XX
l.O
E
00
X
XX
XX
XX
XX
XX
XX
X
N 00
.0
L 00
.0
MAXIMUM =
l.OOOOOF 00
MINIMUM =
l.OOOOOF-02
T 00.0
ANALYTICAL
G
VALUES
27
180
13.04
GEOMETRIC MEAN =
2.82868E-01
GEOMETRIC DEVIATION =
3.25279E 00
FREQUENCY TABLE FOR COLUMN
( M
M
PP
M)
LIMITS
FRFQ
LOWER -
UPPER
R.3E
1 .?F
1 ,8F
?.6F
3.RF
S.6F
R.3F
1.2F
1 .RE
2.6F
3.8F
5.6F
R.3F
1 .2F
1.8F
2.6F
3.RF
00 -
0]
-01
-
01
-01
-
01
-01
-02 -
02 -
02 -
02 -
02 -
02 -
03 -
03 -
03 -
03 -
1 1 2 3 5 R 1 1 2 3 5 8 1 1 2 3 5
.2E
.RE
.6F
.RE
.6F
.3F
.2F
.RE
.6F
.RE
.6F
.3F
.2F
.8E
.6E
.8F
.6E
01
01 01
01 01
01 02
02 02
0202
02 03
03 03
0303
1 n 1 1 1 6 313 4
33 14
25 24
37 22
15 5
FREO
CUM 1 1 2 3 4
10 13 26 30
6377
102
126
163
185
200
205
PERCENT
FREO
0 0 0 0 0 ? 1 6 1156
12 11 17 10 7 2
. . . . . . . . . . . , . . .
48
0 48
48 48
90 45
2893
94 76
08 59
87 63
2542
PERCENT
FREO0 0 0 1 1 4 6
12 14
30 37
49 60
78 89
96 99
CUM
.48
.48
.97
.45
.93
.83
.28
.56
.49
.43
.20
.28
.87
.74
.37
.62
.03
Expla
nat
ion
Sem
iqu
«n
tita
tiv
e sp
ectr
ogra
phic
an
aly
ses
by th
e U
.S.
Geo
logic
al
Sur
vey
are
rep
ort
ed
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0
.15
, 0
.1,
etc
.)
of
geo
met
ric
bra
cket
s hav
ing
th
e b
oundar
ies
1.2
, 0
.83
, 0
.56
, 0
.38
, 0.2
6,
0.1
8,
0.0
83
, etc
. T
he
freq
uen
cy
dis
trib
uti
on
s ar
e co
mpu
ted
usi
ng
th
ese
bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e st
and
s fo
r d
ecim
al
expo
nent
an
d is
fo
llow
ed
by
a si
gn
ed
or
unsi
gned
, one-
or
two
-dig
it
inte
ger
co
nst
ant.
In
th
is
case
, a
val
ue
l.O
E-0
1 m
eans
1
.0
X 10
~ or
0.1
, a-
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10~
or
.01,
a val
ue
l.O
E
02 m
eans
1
.0 X
10
2 o
r 10
0,
etc
.
His
togr
ams
rep
rese
nt
per
cent
freq
uen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
HIS
TO
GR
AM
F
OR
C
OLU
MN
5
( M
N
PP
M)
7.0
E
01
XX
X
l.O
E
0?
X
1.5
E
0?
X
XX
XX
X
2.0
E
02
XX
3.0
E
0?
X
XX
XX
XX
XX
XX
XX
XX
X
5.0
E
0?
X
XX
XX
XX
7.0
E
0?
X
XX
XX
XX
XX
XX
X
l.O
E
03
X
XX
XX
XX
XX
XX
X
1.5
E
03
X
XX
XX
XX
XX
XX
XX
XX
XX
X
2.0
E
03
X
XX
XX
XX
XX
XX
3.O
F
03
X
XX
XX
XX
5.O
F
03
X
X
N n o.o
L o o.o
MAXIMUM
= 5.00000F 03
MINIMUM =
l.OOOOOF 01
GEOMETRIC MEAM =
7.01«50F 0?
ftFOMETRTC DEVIATION
= 3.046R9F 00
T 00.0
ANALYTICAL
G
VALUES
2 205
0.97
FRFni IFWC Y TARLF FOR COLUMN
6 (
AG PPM)
LILO
WFR
3.8F-01
^.<S
F-OI
H.3F
-0]
i ,?F
no
1 .HF
(10
?.6F no
3.HF 00
5.<S
F 00
MITS
- IIPPFR S.ftF-01
R.3F-01
1 . ?
F o n
1 .HF 00
?.6F
no
3 . R F
0 0
5.6F 00
H.3F 00
FRFO 9 9 ? A 0 0 0 1
FRFU
CUM 9
18?0
?4?4
?4?4
?5
PFRCFNT
FRFO
A. 3 5
A. 3 5
0.97
1.93
0.0
0 . 0
0.0
0.48
PFRCFNT
FRFQ CUM
4.35
8.70
9.66
11.59
11.59
1 1.59
11.59
1 ?.08
HISTOGRAM FOR CDLUM.M
5.0F-01 XXXX
7.0E-01 XXXX
l.OF 00
X
1.5F.
00 XX
?.OF
oo
3.OF
oo
S.OE
on
7.OF oo
<S (
AG PPM)
M1?
?5R .94
L60
?R.99
MAXIMUM =
7.00000F 00
MINI
MUM
= 5.oooooF-oi
Gf-
OM
FT
PIC
M
FA
M
= 7
.90
39
4F
-01
OF
VI
AT
I O
N
= 1.8
1514F
00
T 00.0
G 00.0
Expl
anat
ion
Sera
iqua
ntit
ativ
e sp
ectr
ogra
phic
analyses by
th
e U.S. Geological
Surv
ey are
repo
rted
as geometric
midp
oint
s (1,
0.7, 0.5, 0.
3, 0.
2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
th
e bo
unda
ries
1.
2,
0.83,
0.56
, 0.
38,
0.26,
0.18
, 0.
083,
etc.
The
frequency
dist
ribu
tion
s are
computed using
these brackets as class
intervals.
The
lett
er E
after
a va
lue
stan
ds for
decimal
expo
nent
and
is
followed by a
signed or unsigned,
one-
or two-digit
inte
ger
cons
tant
In this ca
se,
a value
l.OE-01 means
1.0 X
10
" *
- >---
i"*>
means
1.0 X
10
or 10
.0,
a value
l.OE-02
nr-
value
l.OE 02 m
eans
1.0 X
102
or 100, et
c.
or 0.1, a,
valu
e l.
OE 01
value
l.OE-02 means
1.0 X
10~
or .01, a
Histograms represent
percent
frequency
distribution where each X
equa
ls one
percent.
ANALYTICAL
VALUES
25
FREODFMCY TAHLF FOR COLUMN
7 (
AS PPM)
LLOWFR
1. ? .
3. S .
R. 1 .
1 .
? .
3. S .RF 6F
RF 6F
3F 2F
RF 6F
RF 6F
0? 0?
0? 0?
0? 03
0303
03 03
IMITS
- II
PPFR 2. 3. s. R .
1. 1. ? .
3.
5. 8.
6F RF
6F 3F
?F RF
6F RF
6E 3F
0? 0?
0?0?0303
0303
0303
EREO 0 0 0 3 ? ? 0 1 0 1
FREO
CUM
0 0 0 3 5 7 7 R 8 9
PERCENT
FREO
0.0
0.0
0.0
1 .46
0.97
0.97
0.0
0.49
0.0
0.49
PERCENT
FRFO0 0 0 1 ? 3 3 3 3 4
CUM
.0 .0 .0 .46
.43
.40
.40
.8R
.H8
.37
HISTOGRAM FOR COLUMN
7.0E 02
X
l.OE 03
X
l.SE 03 X
?.OE 03
3.0E 03
5.0E 03
7.0E 03
7 (
AS PPM)
N178
R6.41
L16
7.77
MAXIMUM
= 7.00000F 03
MINIMUM =
7.00000F 02
GEOMETRIC MFAM
= 1.36272F 03
GEOMETRIC DEVIATION =
2.17716F. 00
T 00.0
Expl
anat
ion
Se»iquantitative sp
ectr
ogra
phic
analyses by
the U.
S. Geological
Surv
ey are
repo
rted
as geometric
midpoints
(1,
0.7, 0.5, 0.3, 0.
2,
0.15,
0.1, et
c.)
of geometric
brackets having th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, etc.
The
freq
uenc
y di
stri
buti
ons
are
computed using
these
brackets as class
inte
rval
s.
The
letter E
after
a value
stands for
decimal
expo
nent
an
d is
fo
llow
ed by a
signed or
unsigned,
one-
or twos-digit in
tege
r co
nsta
nt.
In this ca
se,
a value
l.OE-01 me
ans
1.0
X 10
~ or 0.
1, devalue
l.OE
01
means
1.0 X 10
or 10
.0,
a value
l.OE-02 me
ans
1.0 X 10
~ or .01, a
value
l.OE 02
me
ans
1.0 X
102
or 10
0, et
c.
Histograms represent
percent
freq
uenc
y distribution w
here
each X
equa
ls one
percent.
ANALYTICAL
G
VALUES
3 9
1.46
FREQUENCY TABLF FOR COLUMN
H PPM)
LIMITS
ERFO
LOWER -
IIPP
FR8 1 1 ? 3 S 8 I 1 ? 3 S H
.3F
. ?F
.8F
.6F
.8F
.6F
.3F
.2F
.8F
.6F
.8E
.6F
.3F
00 -
01
-01 -
01
-01
-01
-
01 -
0? -
02 -
0? -
0? -
0? -
02 -
1 1 ? 3 5 R 1 1 2 3 5 8 1
. ?F
.8F
.6F
.8E
.6F
.3F
.?F
. HE
.6F
.HE
,6E
.3F
. 2F
01 01 0] 01 01 01 0?
'
02 0?
0? 0?
02 03
27
22 17 38 11 219 3 5 3 0 0 1
FRFO
CUM
27
49 66
104
115
136
145
148
153
156
156
156
157
PERCENT
FREO
13,
10, 8
,18
. 5,10
. 4, 1. 2 ,
1. 0, 0, 0,
.04
,63
.? 1
,36
.31
,14
.35
,45
.42
,45
.0 ,0 .48
P E R C E N T
FRFO CUM
13 23 31 50 55
65 70
71 73
75 75
75 75
.04
.67
.88
. ?4
.56
.70
.05
.50
.91
.36
.36
.36
.85
HISTOGRAM FOR COLUMN
9 (
B PPM)
l.OF 01
XXXXXXXXXXXXX
1.5E 01
XXXXXXXXXXX
?..OE
01 XXXXXXXX
3.OF 01 XXXXXXXXXXXXXXXXXX
5.0E 01
XXXXX
7.OF 01 XXXXXXXXXX
l.OE 02 XXXX
1.5E 0? X
2.0E 02 XX
3.0E 0?
X
5.0E 02
7.OF 02
l.OF 03
N ?5
1 ?.08
L25
12.08
MAXIMUM =
l.OOOOOF 03
MINIMUM =
l.OOOOOF 01
GEOMETRIC MFAN
= 3.14015F 01
GEOMETRIC DEVIATION =
2.49647F 00
T 00.0
G 0 0.0
Expl
anat
ion
Scaiqoantitative sp
ectr
ogra
phic
analyses by the
U.S. Geological
Surv
ey ar
e reported as geometric
midpoints
(1,
0.7, 0.5, 0.
3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.
083,
et
c.
The
frequency
dist
ribu
tion
s are
comp
uted
using
thes
e brackets as
class
inte
rval
s.
The
letter E
after
a va
lue
stands for
deci
mal
expo
nent
an
d is
foll
owed
by a
signed or un
sign
ed,
one-
or tw
o-di
git
inte
ger
cons
tant
. In
this ca
se,
a value
l.OE-01 means
1.0 X 10
~ or
0.1, a^
valu
e l.
OE 01
means
1.0 X
10
or 10
.0,
a value
l.OE-02
mean
s 1.
0 X
10~
or .01, a
value
l.OE 02 means 1.0 X
102
or 100, et
c.
Histograms represent
perc
ent
frequency
distribution whe
re ea
ch X
equa
ls one
perc
ent.
ANALYTICAL
VALUES
157
FREOUFNCY TABLF FOR COLUMN
10
( HA PPM)
LIMITS
FRFO
LOWER - UPPER
3.8F
h.6F
8 ,3F
1 .2F
1 ,8F
2.6F
3.8F
5.6F
8.3F
1 .?F
1 .RF
2.6F
3.8F
5.6F
8.3F
l.?F
1.8F
2.6F
3.RF
00 -
nn -
on -
ni -
01 -
01
-01
-01 -
01
-02
-
o? -
0? -
0? -
0? -
0? -
03 -
03 -
03 -
03 -
5.6F
R.3F
1.2F
1.8E
2.6F
3.8F
5.6F
R.3F
1 .2F
1.8F
2.6F
3.8F
5.6F
8.3E
1.2E
1.8F
2.6E
3.8E
5.6F
00
00 01
01 01
01 01
01 0?
02 0?
0?0?
0? 03
0303
03 03
0 0 0 0 1 0 3 6 517
i*
22 223 12 41 18 ?? 8
FREU
CUM 0 0 0 0 1 1 4
10 15 3? 36
5860
8395
136
154
176
184
PERCENT
FRFO
0.0
0.0
0.0
0.0
0.48
0.0
1.45
?.9()
2.42
a. ?i
1.93
10.63
0.97
11.11
5. 80
19.81
8.70
10.63
3.86
PERCENT
FRFO CUM
0.0
0.0
0.0
0.0
0.48
0.48
1.93
4.83
7.25
15.46
17.39
28.02
28.99
40.10
45.89
65.70
74.40
85.02
88.89
Explanation
Semiquantitative sp
ectr
ogra
phic
an
alys
es by the
U.S. Geological
Surv
ey are
reported as geometric
midp
oint
s (1,
0.7, 0.
5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.
083,
etc.
The
frequency
distributions
are
computed using
these
brackets as
class
inte
rval
s.
The
letter E
after
a va
lue
stands for
decimal
exponent and
is
foll
owed
by a
sign
ed or unsigned,
one- or two-digit
integer
cons
tant
. In this ca
se,
a value
l.OE-01 means
1.0 X
10~
or 0.1, a,value
l.OE 01
- "
" ""
or 10
.0,
a value
l.OE-02 me
ans
1.0 X
10
or .01, a
,2me
ans
1.0 X
10va
lue
l.OE 02 m
eans 1.0 X 10
or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
d
istr
ibu
tio
n w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
HIS
TO
GR
AM
F
OR
C
OL
UM
N
10
( H
A
PP
M)
5.O
F
01
X
7.0
E
01
XX
X
l.O
E
02
X
X
1.5
E
02
X
XX
XX
XX
X
2.0
E
02
XX
3.0
E
02
XX
XX
XX
XX
XX
X
5.0
E
02
X
7.0
E
02
X
XX
XX
XX
XX
XX
1 .O
F
03
X
XX
XX
X
1.5
E
03
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
2.O
F
03
X
XX
XX
XX
XX
3.O
F
03
X
XX
XX
XX
XX
XX
5.0
E
03
X
XX
X
N 2 0.97
MAXIMUM
=
M I
M 1
M 1
1 M
-
L H
17
0 8.21
5.00000F 03
2.00000F Ol
H T
0 0 0.0
AN
ALY
TIC
AL
G
VA
LU
ES
4
18
4
1.9
3G
FD
MF
TR
IC
ME
AN
=
7.6
61
77
F
02
GE
OM
ET
RIC
D
EV
IAT
ION
=
3.3
56
19
F
00
FKFOIIFNCY TABLE FOR COLUMN
11
( KF PPM)
LIMITS
FRFO
LOWER - UPPFR
8 1 1 ? 3 "S 8
.3F-01 -
l.?F
.?F
.8F
. 6F
.8F
.6F
.3F
00 -
00 -
00 -
on -
00 -
00 -
1. ?. 3. 5. 8. 1 .
8E 6E
8F 6F
3E ?F
00
0000
0000
00
01
?6
39 7 5 1 1 1
ERFO
CUM
?6
65 7?
77 78
79 80
HISTOGRAM
FOR
COLU
MN
11
< RF PP
M>
l.OF 00 XXXXXXXXXXXXX
l.SE 00 XXXXXXXXXXXXXXXXXXX
?.OF
oo xxx
3. OF 00 XX
5. OF 00
7.OF 00
l.OF 01
M80
38.65
L47
?2.71
MAXIMUM =
l.OOOOOF 01
MM I
MUM =
l.OOOOOF 00
GEOMETRIC MEAN
= 1.49213F 00
GEOMETRIC DEVIATION =
1.53880E 00
PERCENT
FRFO
1?.56
18.84
3.3H
?.4?
0.48
0.48
0.48
PERCENT
FRFO CUM
1P.56
31.40
34.78
37.?0
37.68
38. 16
38.65
T 00.0
G 00.0
Explanation
Semiquantitative sp
ectr
ogra
phic
analyses by th
e U.S. Geological
Survey are
reported as geometric midpoints
(1,
0.7,
0.
5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
the
boun
dari
es 1.
2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, et
c.
The
freq
uenc
y distributions
are
computed us
ing
thes
e brackets as class
intervals.
The
letter E af
ter
a value
stands fo
r de
cima
l ex
pone
nt an
d is
foll
owed
by a
signed or un
sign
ed,
one-
or tw
oij-
digi
t in
tege
r constant.
In this ca
se,
a value
l.OE-01 means
1.0
X 10
~ or 0.1, a-value
l.OE
01
mean
s 1.0
X 10
or 10
.0,
a va
lue
l.OE
-02 means
1.0
X 10
~ or
.0
1, a
valu
e l.OE 02 means 1.0
X 10
2 or
100, et
c.
Histograms represent
percent
freq
uenc
y distribution w
here
ea
ch X
equa
ls one
perc
ent.
ANALYTICAL
VALUES
80
TABLF FOR COLUMN
1 3
( C
11
P H
M
3 S H 1 ] ? 3 S H 1 1 ? 3 S 8 1 1
LIMITS
LOWFR -
IIPPFR
.HF 00 -
5.6F
.6F
.3F
.?F
. HF
.6F
.HF
.6F
. 3F
.?F
.HF
.6F
. HF
.6F
,3F
.?F
.HF
00 -
00 -
01
-01
-01
-01 -
01 -
0]
-0? -
0? -
0? -
0? -
0? -
0? -
03 -
03 -
8 1 1 ? 3 5 H 1 1 ? 3 5 8 1 1 2
.3F
. ?F
.HF
.6F
.HF
.6F
.3F
. ?F
.HF
.6F
.BF
.6E
.3F
. ?F
.8F
.6F
0000
01 01 0] 01
01 01
0?0?
0? 0? 0?0?
0303
03
FRFO
H 514?4
IB 10
11 33
14 H 5 2 2 0 0 0 1
F k F
(0
CUM
813
3? 56 /4 84
45
1 ?H
14?
1 50
155
157
154
154
159
154
160
FKt-0
? .
4.
11.
8 .
4.
5.
15.
6. 3.
?. 0.
0. 0.
0. 0.
0.
4?
1854
70 83
31 44 /6 86
4?
47
47 0 0 0 48
P F R C F N
"1
FkFO CUM
3. 86
6 .
15.
?7.
35.
40.
45.
61 .
68.
1? .
74.
75.
76.
76.
/6.
76.
77.
/8
46 05
75 58
84 84
6046
88 85
81 81
81 81
?4
Expla
nat
ion
Sem
iquanti
tati
ve sp
ectr
og
rap
hic
analy
ses
by
the U
.S.
Geo
log
ical
S
urv
ey are
re
port
ed
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0
.15
, 0
.1,
etc
.)
of
geo
met
ric
bra
ck
ets
h
avin
g
the
bo
un
dar
ies
1.2
, 0
.83
, 0
.56
, 0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
these
b
rack
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e
stands
for
dec
imal
ex
po
nen
t an
d is
fo
llow
ed
by
a si
gn
ed
or
unsi
gned
, one-
or
two-d
igit
in
teger
const
ant.
In
th
is case
, a.
valu
e
l.O
E-0
1 m
eans
1
.0
X 10
~ or
0.1
, a
valu
e
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
val
ue
l.O
E-0
2
mea
ns
1.0
X
10
or
.01,
a v
alu
e
l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togra
ms
rep
rese
nt
perc
ent
freq
uen
cy d
istr
ibu
tio
n w
here
ea
ch
X eq
ual
s on
e p
erc
en
t.
HIS
TO
GR
AM
F
OR
C
OL
UM
N
13
( C
O
PP
M)
5.O
F
00
X
XX
X
7.O
F
00
X
X
l.O
F
01
XX
XX
XX
XX
X
1.5
F
01
XX
XX
XX
XX
XX
XX
?.O
F
01
XX
XX
XX
XX
X
3.OF 01 xxxxx
5.OF 01
xx
xxx
7.HE 01
XXXXXXXXXXXXXXXX
l.OE O? XXXXXXX
1.5F 0? XXXX
?.OE 0? XX
3. OF 0?
X
5.OF 0?
X
7.OF 0?
l.OF 03
1 .^F 03
?."F 03
7
3.38
ANALYTICAL
G
VALUES
40
19.32
00
0.0
0 0.0
160
MA
XIM
IM
= P
.OO
OO
OF
0
3
MIN
IMU
M
= 5.0
0000F
0
0
GF
DM
FT
RIC
M
FA
M
= 3
.41
66
5F
01
GF
IIM
FT
RIC
D
EV
IAT
ION
=
3.0
7443F
0
0
FK
FO
UF
NC
Y
TA
RL
F
FO
R
CO
LUM
N14
( C
R
PP
M)
LIMITS
FREO
LOWFR -
UPPER
3. 5 .
8. 1 .
1 .
2 .
3. 5. R. ] .
1 .
2. 3. 5 .
8. ] .
1. 2. 3.
RF 6F
3F 2F
8F 6F
8F 6F
3F 2F SF 6F
RF 6F
3F 2F
8F 6E
SF
00 -
00 -
00 -
01 -
0] -
01 -
01 -
01
-01 -
02 -
02 -
02 -
02 -
02 -
02 -
03 -
03 -
03 -
03 -
5 a i i 2 3 5 8 1 1 2 3 5 8 1 I 2 3 5
. . . . . . , . . . . . . . . . . . .6E 3F 2E 8E 6E 8F 6F 3F
2F RF
6E RF
6E 3F
2E BE
6E 8E
6E
0000
0101
01 01
01 01 02 02
02 02
02 02
03 03
03 03
03
6 3 6 13 11 23
13
31 12 2fl fl
135 121 2 2 3 6
FREO
CUM
6 915 28
3962
75
106
118
146
154
167
172
184
185
187
189
192
198
FR
EO
2
.90
1.4
5
2.9
0
6.2
8
5.3
11
1.1
1
6.2
814.9
8
5.8
01
3.5
3
3.8
6
6.2
8
2.4
2
5.8
0
0.4
8
0.9
7
0.9
7
1.4
5
2.9
0
PE
RC
EN
T
FR
FO
C
UM
2.9
04.3
57
.25
13
,53
18.8
429.9
536.2
35
1.2
157.0
07
0.5
374.4
080.6
883.0
9
89
.90
91 92.7
595.6
53
Expla
nat
ion
Seaiq
uanti
tati
ve sp
ectr
og
rap
hic
an
aly
ses
by
the U
.S.
Geo
logic
al
Su
rvey
are
re
port
ed as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0
.5,
0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ck
ets
hav
ing th
e b
oundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
th
ese
bra
ckets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e
stands
for
dec
imal
ex
ponen
t an
d is
fo
llow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
or
two
-dig
it
inte
ger
const
ant.
In
th
is case
, a
valu
e
l.O
E-0
1 m
eans
1.0
X
10
~
or
0.1
, a^
val
ue
I.O
E
01
mea
ns 1
.0 X
10
or
10
.0,
a valu
e
l.O
E-0
2 m
eans
1.0
X
10~
or
.01,
a ea
ns
1.0
X
102
valu
e
I.O
E
02 m
eans
or
100,
etc
.
His
togra
ms
rep
rese
nt
perc
en
t fr
equen
cy dis
trib
uti
on w
here
ea
ch X
eq
ual
s one
perc
en
t.
HIS
TO
GR
AM
F
OR
C
OL
UM
N
14
(
5.0
E
00
XX
X
7.O
F
00
X
1.O
F
01
XX
X
i.sp
01
xxxx
xx
2.O
F
01
XX
XX
X
3.0
E
01
XX
XX
XX
XX
XX
X
5.0
E
01
XX
XX
XX
7.0E 01 XXXXXXXXXXXXXXX
I.OE 02 XXXXXX
1.5E 02 XXXXXXXXXXXXXX
?.np
o? xx
xx
}.OE 0? XXXXXX
5.OF
o? xx
7.OF 02 XXXXXX
l.OF 03
l.^E 03
X
P.OE 03
X
3.OF 03
X
5.OF 03 XXX
CR PPM)
N 00.0
L 62.90
T 00.0
ANALYTICAL
VAlUbS
31.45
MAXIMUM =
5.00000F. 03
MINI
MUM
= 5.
oooo
op oo
GEOMETRIC MEAN =
9.04153F 01
nF
VjV
riH
N
= 4.b
920^E
00
FkFHtiFNCY TABLE FOR COLUMN
15
CD PPM)
LIMITS
FREO
LOWFR - UPPER
3.8F
5.6F
R.3F
1 .?F
1 .8F
?.6F
3.8F
5.6F
8.3F
1 ,?F
1.8F
?.6F
3.8F
5.6F
8.3F
1 .2F
00 -
00 -
00 -
01 -
0] -
01
-01 -
01
-01 -
0? -
0? -
0? -
0? -
0? -
0? -
03 -
5.6F
8.3F
1 . ?E
1.8F
2.6F
3.SF
5.6E
8.3F
1.2E
1.8E
2.6F
3.8E
5.6E
8.3E
1.2E
1.8F
0000
01 01
01 01
01 01
02 02
02 0?
02 02
0303
0 5 515 8
23
27 53
?0 ?4 8 9 3 1 1 2
FRFO
CUM
0 510?5
33 56
83
136
156
180
188
197
200
201
202
204
PERCENT
FRFO
0.0
?.4?
?.4?
7.?5
3.86
11.11
13.04
25.60
9.66
11.59
3.86
4.35
1.45
0.48
0.48
0.97
PERCENT
FRFO CUM
0.0
?.4?
4.83
12.08
15.94
?7.05
40.10
65.70
75.36
86.96
90.8?
95.17
96.62
97.10
97.58
98.55
HISTOGRAM FOR COLUMN
15
( CU PPM)
7.0E 00 XX
l.OE 01 XX
1.5E 01 XXXXXXX
?.OE 01 XXXX
3.0E 01 XXXXXXXXXXX
5.0E 01 XXXXXXXXXXXXX
7.0E 01
XXXXXXXXXXXXXXXXXXXXXXXXXX
l.OE 02 XXXXXXXXXX
1.5E 02 XXXXXXXXXXXX
?.OE 02 XXXX
3.0E 02 XXXX
5.0E 02
X
7.0E 0?
l.OE 03
1.5E 03 X
N 00.0
L 00.0
T 00.0
Explanation
Seal
qpft
ntit
atlv
e ap
ectr
ogra
phic
an
alys
es by th
e U.
S. Ge
olog
ical
Su
rvey
are reported
as geometric midpoints
(1,
0.7,
0.5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
the boundaries 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.083, etc.
The
freq
uenc
y distributions
are
computed using
thes
e brackets as class
intervals.
The
lett
er E
afte
r a value
stan
ds fo
r decimal
expo
nent
an
d is
foll
owed
by a
signed or unsigned,
one-
or tw
o-di
git
inte
ger
cons
tant
. In th
is ca
se,
a value
l.OE-01 me
ans
1.0 X
10~
or 0.1, a,value
l.OE
01
_____
, ^
-~i
-lue i.QE
-02 me
ans
1.0 X
10
or .01, a
means
1.0 X
10value
l.OE 02 m
eans 1.0 X
10l.
OE
-02
mea
ns
1.0
X
10
or
100,
etc
.
His
togra
ms
repre
sent
per
cen
t fr
equ
ency
dis
trib
uti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
AN
AL
YT
ICA
L
G
VA
LU
ES
3
704
1.4
5
MA
XIM
UM
=
1.5
00
00
E
03
MIN
IMU
M
= 7
.00
00
0E
00
GE
OM
ET
RIC
M
EAN
»
6.3
75
95
E
01
GE
OM
ET
RIC
D
EV
IAT
ION
=
2.6
8871E
00
FREQUENCY TABLE FOR COLUMN
16
( LA PPM)
LIMITS
LOWFR
1 .
2. 3 .
S. 8 .
1 .
8F
6F 8F
6F 3F
2F
0] 01 01
01 01
02
FREO
- UPPER
- - - - - -
2.
3. 5. 8 .
1. 1.
6E
8F 6F
3F 2E 8E
01
01 01
01 02
02
49
33 113 0 5
FREO
CUM
49
82 93
9696
101
PERCENT
FRFO
23.67
15.94
5.31
1.45
0.0
2.42
PERCENT
FKEQ CUM
23.67
39.61
4^.93
46.38
46.3ft
4R.79
HISTOGRAM FOR COLUMN
16
( LA PPM)
2.OF 01 XXXXXXXXXXXXXXXXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXX
5.0E 01 XXXXX
7.0E 01
X
l.OE 0?
1.5E 02 XX
N 94.35
L97
46.86
MAXIMUM =
1.50000E 02
MINIMUM =
2.00000E 01
GFOMFTRIC MEAN =
2.89319E 01
GEOMETRIC DEVIATION =
1.66358E 00
T 00.0
G 00.0
Expl
anat
ion
Semi
quan
tita
tive
sp
ectr
ogra
phic
analyses by
th
e U.S. Geological
Surv
ey ar
e reported as
geometric mi
dpoi
nt*
(1,
0.7,
0.5, 0.
3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
the bo
unda
ries
1.
2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
freq
uenc
y distributions
are
comp
uted
us
ing
thes
e brackets as class
inte
rval
s.
The
lett
er E
afte
r a value
stands for
deci
mal
expo
nent
an
d is
fo
llow
ed by a
sign
ed or unsigned,
one-
or two-digit
inte
ger
cons
tant
. In
this ca
se,
a value
l.OE-01 me
ans
1.0 X 10~
or 0.1, a^value
l.OE
01
mean
s 1.0 X
10
or 10
.0,
a va
lue
l.OE-02 means
1.0 X
10*
or .01, a
value
l.OE
02 means 1.0 X 10
2 or 10
0, etc.
Hist
ogra
ms re
pres
ent
percent
frequency di
stri
buti
on whe
re ea
ch X
equals one
perc
ent.
ANALYTICAL
VALUES
101
PRFODFNCY TARt F
FOR COLUMN
1 7
( Mi
l PPM )
L
LOWER
3 S K 1 1 ? 3 5
. 8F
.6F
. 3F
.?F
.8F
.6F
.«F
,6F
00 00
00
01 01 0] 01 01
I M
I T S
F R F 0
- OPPFR
5 8 1 1 ? 3 5 8
. . . . . . . .
iSF
3F
?F 8F
6F 8F
6F 3F
0000
01 01 01 01
01 01
3 8 1 2 1 4 1 3
F R b 0
CUM
311 1? 14
15 19
?()
?3
PERCENT
F R F
f.)1.45
3 .86
0.4H
0.97
0.48
1 .93
0.48
1 .45
PERCENT
F R E 0
1 5 5 6 7 9 9 11
CUM
.45
.31
.80
.76
.?5
.18
.66
.11
HISTOGRAM FOR COLUMN
5.0E 00 X
7.(IE
00 XXXX
1.OF 01
I.HE 01
x
?.OE 01
3.0E 01 XX
S.OE 01
7.0E 01
X
17
( MO PPM
N
165
79.71
L19
9.1fl
MAXIMUM =
7.OOOOOE 01
MINIMUM =
5.00000F 00
GFOMFTRIC MFAM =
1.4416PF 01
GFOMFTRIC DEVIATION =
?.53090E 00
T 00.0
Explanation
Semi
quan
tita
tive
spectrographic analyses by
th
e U.S. Geological
Survey are
repo
rted
as ge
omet
ric midpoints
(1,
0.7,
0.
5, 0.3, 0.
2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
the
boun
dari
es 1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, etc.
The
frequency
distributions
are
comp
uted
using
thes
e brackets as cl
ass
intervals.
The
letter E
after
a value
stands
for
decimal
exponent and
is
foll
owed
by a
signed or
un
sign
ed,
one-
or tw
o-di
git
inte
ger
cons
tant
. In this ca
se,
a value
l.OE-01 mean
s 1.
0 X 10~
or 0.1, a-
valu
e l.
OE 01
means
1.0 X
10
or 10
.0,
a va
lue
l.OE-02 me
ans
1.0
X 10
~ or
.01, a
value
l.OE 02 m
eans 1.0 X
102
or 10
0, etc.
Histograms represent
percent
frequency
dist
ribu
tion
whe
re each X
equals one
percent.
ANALYTICAL
G VALUES
0 23
O.O
FkPOUFNCY TABLE FOR COLUMN
L
IJ1W
FK
1 ? 3 5 H 1 1 ?
.HE
. <S
F.8
F.ftp
.3F
. ?
F.8
F.
6F
(HI
no on on 00
01 01
0]
IMIT
S-
UP
PE
R ? .
3 .
5 .
8.
1 .
1.
? .
3.
6F
HE
frF
HE
?F HE (SF
8F
00
00
0(1
on 01
01 01
01
FR
Ei
0 0 0 050
33 1?
1?
MPRCFNT
FRFO
0.0
0.0
0.0
0.0
?4.1 b
IS. 94
b.HO
5.RO
MFRCENT
FRFO CUM
0.0
0.0
0.0
0.0
?4.15
40. 10
45.89
51.69
HISTOGRAM FOR COLUMN
18
( NR PMM)
l.OF 01
XXXXXXXXXXXXXXXXXXXXXXXX
1.5E 01 XXXXXXXXXXXXXXXX
? . 0 E
01 XXXXXX
3.OF 01
XXXXXX
N 10.48
L99
47.83
MAXIMUM =
3.000OOF 01
MINIMUM =
l.OOOOOF 01
GEOMETRIC MFAN =
1.38S38F 01
GFDMFTRIC DEVIATION =
1.44398E 00
T 00.0
G 00.0
Expl
anat
ion
Semi
quan
tita
tive
sp
ectr
ogra
phic
an
alys
es by the
U.S. Ge
olog
ical
Survey are
reported as ge
omet
ric
midpoints
(1,
0.7, 0.5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, etc.
The
freq
uenc
y distributions
are
comp
uted
using
these
brac
kets
as class
inte
rval
s.
The
lett
er E
after
a value
stan
ds for
decimal
expo
nent
an
d is
foll
owed
by a
signed or
unsigned,
one-
or two-digit
inte
ger
cons
tant
. In this ca
se,
a va
lue
l.OE-01
means
1.0
X 10~
or 0.
1, a^value
l.OE
0
means
1.0 X
10
or 10
.0,
a value
l.OE-02 me
ans
1.0 X
10~
or .01, a
value
l.OE 02
means
1,0
X 10
2 or 100, etc.
Histograms represent
percent
freq
uenc
y distribution where each X
eq
uals
one
perc
ent.
ANALYTICAL
VALUES
107
f-kR
illF
Mf.
Y
TA
HLF
F
OR
19
( MI PPM
LLOWER
1 s 8 1 1 2 3 S M 1 ] 2 3 S 8 1 1 2 3
. RF
.6F
. 3F
.2F
. 8F
.6F
,8F
.6F
. 3F .2F
.HF
.6F
.HF
.6F
.3F
.2F
.HF
.6F
.HE
on on on 01 01 01 01 01 01 0?
02 02
02 02
02 0^
03 03
03
I M
I T S
FREO
- UPPER 5 8 1 1 2 3 5 8
1 1 2 3 <=> 8 1 1
O 3 5
.6F
.3F
. ?F
.HE
.6F
.HE
.6F
.3F
.2E
.HF
.6F
.HE
.6F
.3F
.2F
.8F
.6E
.ftp
.6E
0000
01 01 0] 01
01 01
02 02
02 02
02 02
03 03
03 03
03
14 13 8 1 7 13 3744
20 13 0 5 1 1 1 1 3 4 4
FRFO
CUM
14 27
35 36
43 56
93
137
15 1
170
170
175
176
177
178
179
182
186
190
PFRCFNT
FRFO
6 6 3 0 3 ft17 2
1 9 6 0 2 0 0 0 0 1 1 1.76
.28
. 86
.48
.38
.28
.87
.26
.66
.28
.0 .42
.48
.48
.48
.48
.45
.93
.93
PFRCENT
F R F Q6 13 16 17
20 27
44 66
75 82
82 84
85 85
85 86
87 89
91
CUM
.76
.04
.91
.39
.77
.05
.93
.18
.85
.13
. 13.54
.02
.51
.99
.47
.92
.86
.79
Expla
nat
ion
Sem
iquan
tita
tive
spec
tro
gra
ph
ic
anal
yse
s by
th
e U
.S.
Geo
log
ical
S
urve
y are
re
port
ed
as
geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s hav
ing th
e boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s ar
e co
mpu
ted
usi
ng
thes
e bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
or
two-d
igit
in
teg
er
const
ant.
In
th
is
case
, a
val
ue
l.O
E-0
1 m
eans
1.0
X
10
or
0.1
, a
2val
ue
l.O
E
01
mea
ns
1.0
X
10o
r 10.0
, a
val
ue
l.O
E-0
2 m
eans
1.0
X
10
val
ue
l.O
E
02
mea
ns
1.0
X
102
or
100,
etc
.or
.0
1,
a
Histograms represent
percent
frequency
distribution w
here
ea
ch X
equals one
perc
ent.
HIS
TO
GR
AM
F
OR
C
OL
UM
N
19
( N
I P
PM
)
5.O
F
00
XX
XX
XX
X
7.O
F oo
xx
xxxx
l.O
F
01
XX
XX
1.5
F
01
2.0
E
01
XX
X
3.0
E
01
XX
XX
XX
5.O
F
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
7.0
E
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
I.O
F
02
XX
XX
XX
XX
XX
1.5
E
02
XX
XX
XX
2.O
F
02
3.O
F
02
XX
5.0
E
02
7.0
E
02
l.O
E
03
1.5
E
03
2.O
F
03
X
3.0
E
03
X
X
5.O
F
03
XX
N 00.0
L1
4
6.7
6
T 00.0
AN
AL
YT
ICA
L
G
VA
LU
ES
3 1
90
1.4
5
MA
XIM
UM
=
5.0
00
00
E
03
MIN
IMU
M
=
5.O
OO
OO
E
00
GF
UM
FT
RIC
M
FA
NI
= 5.6
7814E
01
Gh
UM
FT
RIC
D
EV
IAT
ION
=
4
.47
80
PE
0
0
EHFOUFNCY TAHLF FOR COLUMN
20
( PR PPM)
LIMITS
FRFO
LOWER -
UPPER
8 1 1 2 3 5 M 1 1 2 3 5 8 1
. 3F
.2F
.8F
.6F
.HF
.6F
. 3F
.2F
.RF
.6F
.HF
.6F
. 3F.2F
00 -
01
-01
-01
-01
-01
-01
-
02 -
02 -
02 -
0? -
02 -
0? -
03 -
1. 1 ,
2. 3, 5, 8 1. 1 2. 3. 5. R ,
1, 1 ,,2
F.8F
,6F
.RF
,6F
.3F
,2F
.RF
,6F
.RF
,6F
,3F
,2F
.BE
01 01 01 01
01 01
02 02
02 02
02 02
03 03
27 2R 713 1
110
1 6 0 1 0 1 0 ?
FRFO
CUM
27 55
62 75
8696
97
103
103
104
104
105
105
107
PERCENT
E R E 0
13.
13.
3. 6 .
5. 4.
0. 2.
0. 0 .
0. 0.
0. 0.
04 53
38 28
31 83
48 90
0 48
0 48
0 97
PERCENT
F R E 0 13 26
29 36
41 46
46 49
49 50
50 50
50 51
CUM
.04
.57
.95
.23
.55
.38
.86
. tb
.76
.24
. 24
.72
.72
.69
HISTOGRAM FOR COLUMN
20
( PB PPM)
l.OE 01 XXXXXXXXXXXXX
1.5E 01 XXXXXXXXXXXXXX
2.0E 01 XXX
3.0E 01
XXXXXX
5.0E 01
XXXXX
7.OF 0] XXXXX
l.OE 02
1.5E 02 XXX
2.0E 02
3.0E 02
5.0E 02
7.0E 02
l.OF 03
1.5E 03
X
N 10.48
L99
47.83
MAXIMUM =
1.50000F 03
MINIMUM =
1.00000F 01
GEOMETRIC MEAN =
2.63991E 01
T 00.0
Explanation
Semiquantitative spectrographic analyses by the U.S. Geological
Survey are reported as geometric midpoints (1,
0.7, 0.
5, 0.
3, 0.2,
0.15
, 0.1, et
c.)
of geometric brackets having the boundaries 1.
2,
0.83
, 0.56,
0.38
, 0.
26,
0.18
, 0.083,
et
c.
The frequency
distributions are computed using these brackets as
class intervals.
The letter E
after a value stands for
decimal exponent and is
followed by a
signed or
unsigned, one- or
two-digit integer constant.
In th
is case,
a value l.OE-01 means 1.
0 X 10~
or 0.
1, a,value l.OE 01
means 1.0 X 10
or 10.0,
a value l.OE-02 means 1.
0 X 10
or .01, a
value l.OE 02 means 1.
0 X 10
2 or
100,
et
c.
Histograms represent percent frequency distribution where each X
equals one percent.
G 00.0
ANALYTICAL
VALUES
107
FR
EC
HIF
NC
Y
TA
RLF
F
OR
C
OL
UM
N??
( SC PPM)
LLOWFR
3. 5 .
8. 1 .
1. 2 .
3. 5 .
8.
8F 6F
3F 2F
8F 6F
8F 6F
3F
00 00
00 01 01 01
01 01
01
IMITS
- UPPER
5. 8 .
1. 1. 2 .
3. 5. R. 1.
6E 3E
2E 8F
6E 8F
6F 3F
2F
0000
01 01
01 01
01 01
02
FREU
10 20
1438
2043
23 16 8
FREO
CUM
1030
44 8?
10?
145
168
184
19?
PERCENT
F R F 0
4.83
9 .66
6.76
18.36
9.66
20.77
11.11
7.73
3.86
PERCENT
EREO4 14
2] 39
49 70
81 88
92
CUM
.83
.49
.26
.61
.28
.05
.16
.89
. 75
HISTOGRAM FOR COLUMN
2?
( SC PPM)
5.0E 00 XXXXX
7.0E 00 XXXXXXXXXX
l.OF 01
XXXXXXX
1.5E 01
XXXXXXXXXXXXXXXXXX
?.OF 01 XXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXXXXXXX
5.0E 01 XXXXXXXXXXX
7.OF 01 XXXXXXXX
l.OE 0? XXXX
L12
5.80
N
0.97
MAXIMUM =
l.OOOOOE 02
MINIMUM =
5.00000F 00
GEOMETRIC MEAN =
2.17302E 01
GEOMETRIC DEVIATION
= 2.22395E 00
T 00.0
Explanation
Semiquantitative sp
ectr
ogra
phic
analyses by
the
U.S. Geological
Surv
ey are
repo
rted
as ge
omet
ric
midpoints
(1,
0.7,
0.5, 0.
3, 0.2,
0.15,
0.1,
etc.)
of ge
omet
ric
brackets ha
ving
the bo
unda
ries
1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, et
c.
The
freq
uenc
y distributions
are
comp
uted
us
ing
thes
e brackets as class
intervals.
The
lett
er E
after
a va
lue
stan
ds fo
r decimal
expo
nent
an
d is
fo
llow
ed by a
sign
ed or unsigned,
one- or twos-digit integer
cons
tant
. In this ca
se,
a va
lue
l.OE-01 means
1.0
X 10~
or 0.1, a^value
l.OE
01
means
1.0 X
10
or 10
.0,
a value
l.OE-02
means
1.0
X 10~
or .01, a
value
l.OE 02
means
1.0 X
102
or 10
0, et
c.
Hist
ogra
ms represent
percent
frequency
distribution w
here
each X
equa
ls one
percent.
ANALYTICAL
G VALUES
1 192
0.48
FRFOUFNCY TABLE FOR COLUMN
?3
( SN PPM)
LLOWER
8 1 1 ? 3 S 8 1 1 ? 3
.3F
.2F
.8F
.6F
. HF
.6F
.3F
.?F
.HF
.6F
.RF
00 01 01 01 01 01 01 0?
0? 02
0?
IMITS
- UPPER 1. 1. 2. 3 .
5. 8. 1. 1. 2. 3. 5.
2E RF
6E HE
6F 3F
2F 8F
6F RF
6E
01 01
01 01
01 01 02 0?
02 0?
02
FREO
4 1 1 ? 0 0 0 0 0 0 1
FREO
CUM
4 "5 6 8 8 8 8 8 8 8 9
PERCENT
FREO
1 0 0 0 0 0 0 0 0 0 0
.93
.48
.48
.97
.0 .0 .0 .0 .0 .0 .48
PERCENT
FRFO
1 2 2 3 3 3 3 3 3 3 4
CUM
.93
.42
.90
.86
.86
.86
.86
.86
.86
.86
.35
HISTOGRAM FOR COLUMN
l.OE 01 XX
l.SE 01
?.OE 01
3.0E 01
X
5.OF 01
7.0E 01
l.OE 02
1.5E 0?
2.0E 02
3.0E 02
5.0E 02
23
( SN PPM)
N180
86.96
L18
R.70
MAXIMUM =
5.00000F 02
MINIMUM
= l.OOOOOF 01
GFDMFTRIC MFAN =
2.22748E 01
GEOMETRIC DEVIATION =
3.50606E 00
T 00.0
G 00.0
Expl
anat
ion
Semiquantitativ« sp
ectr
ogra
phic
an
alys
es by
th
e U.S. Geological
Survey are
repo
rted
as geometric
midp
oint
s (1,
0.7,
0.5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brac
kets
ha
ving
th
e bo
unda
ries
1.
2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, et
c.
The
freq
uenc
y distributions
are
computed us
ing
these brackets as cl
ass
intervals.
The
letter E
after
a value
stands for
decimal
exponent an
d is
foll
owed
by a
signed or
un
sign
ed,
one-
or tw
o-di
git
inte
ger
cons
tant
a2val
ue l.OE 01
In this ca
se,
a value
l.OE-01
means
1.0 X
10
or 0.1,
mean
s 1.0 X
10
or 10
.0,
a value
l.OE
-02
means
1.0 X
10~"
or
.0
1, a
valu
e l.OE 02 m
eans
1.0 X
102
or 100, et
c.
Hist
ogra
ms re
pres
ent
perc
ent
frequency
distribution where ea
ch X
equals one
perc
ent.
ANALYTICAL
VALUES 9
FREQUENCY TABLE FOR COLUMN
24
( SR PPM
LLOWFU
^ s 8 1 1 2 3 5 H 1 1
.8F
.6F
,3F
. 2F
.RF
.6F
.RF
.6F
.3F
.2F
. RF
01 01
01 02
0? 02
0? 02
02 03
03
IMITS
FREO
- UPPER
5 8 1 1 2 3 5 8 1 1 2
. . . . . . . . .
6F 3F
2F SF
6F 8F
6E 3F
2E 8F
6E
01 01
02 02
02 02
0202
03 03
03
0 018 15 1529 8 R I 2 2
FREO
CUM
0 01833
48 77 8593
9496
98
PERCENT
FRFO
0.0
0.0
8.70
7.25
7.25
14.01
3.86
3.86
0.48
0.97
0.97
PERCENT
FREO0 0 8 15 23 37
41 44
45 46
47
CUM
.0 .0
.70
.94
.19
.20
.06
.93
.41
.38
.34
HISTOGRAM FOR COLUMN
24
( SR PPM)
l.OE 02 XXXXXXXXX
1.5E 02 XXXXXXX
2.OF 02 XXXXXXX
3.0E 02 XXXXXXXXXXXXXX
5.0E 02 XXXX
7.0E 02 XXXX
l.OE 03
1.5E 03 X
2.OE 03
X
N 83.86
L101
48.79
MAXIMUM
= 2.
0000
0F 03
MINI
MUM
= I.OOOOOE 02
GEOMETRIC
MEAN
=
2.51
506F
02
GEOMETRIC
DEVI
ATIO
N =
2.04
453E
00
T 0 0.0
G 00.0
Explanation
Semiqvumtitative spectrographic analyses by the U.S. Geological
Survey are reported as geometric midpoints (1
, 0.
7, 0.
5, 0.
3, 0.
2,
0.15,
0.1, etc.)
of geometric brackets having the boundaries 1.
2,
0.83
, 0.56,
0.38
, 0.26,
0.18
, 0.083, et
c.
The frequency
distributions are computed using these brackets as class intervals.
The letter E
after a value stands fo
r decimal exponent and is
followed by a
signed or unsigned, one- or two-digit integer constant.
In this ca
se,
a value l.OE-01 means 1.0 X 10~
or 0.
1, a^value l.OE 01
means 1.0 X 10
or 10
.0,
a value l.OE-02 means 1.
0 X 10
~ or
.0
1, a
value l.OE 02
means 1.
0 X 10
2 or
100,
et
c.
Histograms represent percent frequency distribution where each X
equals one percent.
ANALYTICAL
VALUES
98
FREQUENCY TABLE FOR COLUMN
25
(V
PPM)
LIMITS
FRED
LOWFR -
UPPER
8.3F
1 .2F
l.KF
2.6F
3.8F
S.6F
8.3F
1 .2F
1.8F
?.6F
3.8F
S.6F
8.3F
00 -
01
-01
-0]
-01
-
0]
-01
-0? -
0? -
0? -
0? -
0? -
0? -
1.2F
1.8F
2.6E
3.HF
5.6E
8.3F
1.2F
1.8F
2.6E
3.8F
5.6E
8.3E
1.2E
01 01 01 01
01 01
02 0?
0? 0?
0202
03
3 9 314 6 14
1343
36 38
19 5 4
FREO
CUM
31? 1529
3549
62
105
141
179
198
203
207
PERCENT
FRbCJ
1.45
4.35
1.45
6.76
?.90
6.76
6.?8
? 0
. 7 7
17.39
IK. 36
9.18
2.42
1.93
PERCENT
FREO CUM
1.45
5.80
7.25
14.01
16.91
P3.67
29.95
50.72
68.12
H6.47
95.65
98.07
100,00
HISTOGRAM FOR COLUMN
25
( V
PPM)
1.OF 01
X
l.SF 01
XXXX
2.OF 01
X
3.0E 01 XXXXXXX
5.0E 01
XXX
7.0E 01 XXXXXXX
l.OE 02 XXXXXX
1.5E 02 XXXXXXXXXXXXXXXXXXXXX
2.0E 02 XXXXXXXXXXXXXXXXX
3.0E 02 XXXXXXXXXXXXXXXXXX
5.OF 02 XXXXXXXXX
7.OF 02 XX
l.OE 03 XX
N 00.0
L 0 0.0
MAXIMUM =
l.OOOOOE 03
MINIMUM
= l.OOOOOE 01
GEOMETRIC MEAN =
1.46341E 02
GEOMETRIC DEVIATION =
2.74924E 00
T 00.0
G 0
0.0
Expl
anat
ion
Semiquantitative sp
ectr
ogra
phic
analyses by the
U.S. Ge
olog
ical
Su
rvey
are
reported as geometric mi
dpoi
nts
(1,
0.7, 0.5, 0.3, 0.2,
0.15
, 0.
1, et
c.)
of geometric
brackets having th
e boundaries 1.2,
0.83
, 0.56,
0.38,
0.26
, 0.
18,
0.08
3, etc.
The
frequency
distributions
are
comp
uted
us
ing
these brackets as class
intervals.
The
letter E
after
a value
stands for
decimal
expo
nent
an
d is
fo
llow
ed by
a
signed or un
sign
ed,
one-
or two-digit
integer
cons
tant
. In this ca
se,
a va
lue
l.OE-01 means
1.0
X 10~
or 0.1, a^
valu
e l.
OE 01
means
1.0
X 10
or 10
.0,
a va
lue
l.OE-02 me
ans
1.0
X 10
or .01, a
value
l.OE
02
means 1.0 X 10
2 or 100, etc.
Hist
ogra
ms re
pres
ent
perc
ent
frequency
distribution w
here
ea
ch X
equa
ls one
percent.
ANALYTICAL
VALUES
207
FREOIIFNCY TARLF FOR COLUMN
27
(Y
PPM)
LIMITS
LOWFR -
UPPFR
H.3F 00 -
1.2F 01
1 .? F 01
- 1.8F01
l.RF 01 -
2.6F 0]
2.6F 01
-
3.RF 01
3.8F 01 -
5.6F 01
5.6F 01
-
8.3F 01
8.3F 01
-
l.?F 02
:REP
16
29?0
70 25 9 1
FRFO
CUM
16
4S
6t>
135
160
169
170
PERCENT
F R E 0
7.73
14.01
9.66
33.82
12.08
4.35
0.48
PERCENT
FREO CUM
7.73
21 .74
31 .40
65.22
77.29
81.64
82.13
HISTOGRAM FOR COLUMN
27
( Y
PPM)
i.oe
01 xxxxxxxx
1.5
E
0]
XX
XX
XX
XX
XX
XX
XX
2.0
E
01
XX
XX
XX
XX
XX
3.0
E
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
5.0
E
01
XX
XX
XX
XX
XX
XX
7.0
E
I.O
E
M 31
.45
01
XX
XX
0?
L H
34
0
16.4
3
R
T0
00
.0
MA
XIM
UM
=
l.O
OO
OO
F
0?
MIN
IMU
M
= l.O
OO
OO
F
01
GE
OM
ET
RIC
M
EA
N
= 2
.60
20
8E
01
GE
OM
ET
RIC
D
EV
IAT
ION
=
1.6
99
41
E
00
Ex
pla
nat
ion
Sem
iquanti
tati
ve sp
ectr
ogra
phic
an
aly
ses
by th
e U
.S.
Geo
log
ical
S
urv
ey are
re
po
rted as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ckets
h
avin
g th
e b
oundar
ies
1.2
, 0
.83
, 0
.56
, 0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
these
bra
ckets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a valu
e
stands
for
dec
imal
ex
po
nen
t an
d is
fo
llow
ed
by
a si
gn
ed or
unsi
gned
, one-
o
r tw
oY
dig
it in
teger
const
ant.
In
th
is case
, a
valu
e
l.O
E-0
1 m
eans
1.0
X
10~
or
0.1
, a,v
alu
e
I.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a valu
e
l.O
E-0
2 m
eans
1.0
X
10
or
.01,
a valu
e
I.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
tog
ram
s re
pre
sen
t perc
ent
freq
uen
cy dis
trib
uti
on w
her
e ea
ch X
eq
uals
one
perc
en
t.
AN
ALY
TIC
AL
G
VA
LU
ES
0
17
0
0.0
FRFOIIFNCY TABLE FOR COLUMN
28
( ZN PPM)
LLOWFR
1 ? 1 5 8 1 1
.RF
.^F
.8F
. ftF
.3F
.2F
.RF
02
02 02
07 02
0303
IMITS
FRFQ
- UPPER 2 3 5 8 1 1 2
. . . . . . .
6F
8E ftF
3F 2F
8E 6F
02
02 02
02 03
0303
2 3 1 1 1 1 1
FREO
CUM 2 5 h 1 8 9
10
PERCENT
FRFO
0.97
1.4S
0.48
0.48
0 .48
0.48
0.48
PERCENT
FRFO CUM
0.97
2.42
2.90
3.38
3.8ft
4.35
4.83
HISTOGRAM FOR COLUMN
2.OF 02
X
3.OF 02
X
5.0E 02
7.0E 02
l.OF 03
1.5F 03
2.0E 03
28
( Z N
PPM)
N110
53.14
L87
42.03
MAXIMUM =
2.00000E 03
MINIMUM =
2.00000E 02
GEOMETRIC MEAN =
5.07527E 02
GEOMETRIC DEVIATION =
2.29063E 00
T 0 0.0
Expl
anat
ion
Semi
quan
tltf
ttiv
e spectrographic an
alys
es by the
U.S. Geological
Surv
ey are
reported as ge
omet
ric
midp
oint
s (1,
0.7,
0.
5, 0.3, 0.
2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
the
boun
dari
es 1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.
083,
et
c.
The
frequency
distributions
are
comp
uted
us
ing
these
brac
kets
as class
inte
rval
s.
The
letter E
afte
r a va
lue
stands for
decimal
expo
nent
and
is
foll
owed
by a
signed or
unsigned,
one-
or tw
o-di
git
inte
ger
cons
tant
. In this ca
se,
a value
l.OE-01 means
1.0
X 10
or 0.1, a^
valu
e l.
OE 01
means
1.0 X
10
or 10
.0,
a value
l.OE
-02
mean
s 1.
0 X
10
or .01, a
value
l.OE
02 m
eans
1.0 X
102
or 100, et
c.
Histograms re
pres
ent
perc
ent
frequency
dist
ribu
tion
whe
re ea
ch X
equa
ls on
e percent.
ANALYTICAL
G VALUES
0 10
0.0
EREOUFNCY TARLF FOR COLUMN
29
( 7R
P
PM
)
LIMITS
FREO
LOWER - UPPER
1 ,8F
2.6F
3.8F
5.6F
8.3E
l.?F
1 .8E
2.6E
3.8F
5.6F
8.3F
1 .?F
1.8F
2.6F
3.8E
01
-01 -
01
-01
-01 -
OS -
02 -
0? -
0? -
0? -
0? -
0^ -
03 -
03 -
03 -
2.6F
3.8E
5.6F
8.3F
1.2F
1.8E
2.6F
3.8E
5.6F
8.3E
1.2F
1.8F
2.6E
3.8E
5.6E
01
01 01
01 0?
0? 0?
02 02
02 03
0303
0303
2 513 48 24
32 19 216 7 2 0 0 0 1
FREO
CUM 2 ?
20
68 92
124
143
164
170
177
179
179
179
179
180
PERCENT
FRED
0.97
2.42
6.2H
23.19
1 1.59
15.46
9.18
10.14
2.90
3.38
0.97
0.0
0.0
0.0
0.48
PERCENT
EREU CUM
0.97
3.38
9.66
32.85
44.44
59.90
69.08
79.23
82.13
85.51
86.47
86.47
86.47
86.47
86.96
HIS
TO
GR
AM
F
OR
C
OLU
MN
2
9
( Z
R
PP
M)
2.0
E
01
X
3.O
F
01
XX
5.0
E
01
XX
XX
XX
7.O
F
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
l.O
E
02
X
XX
XX
XX
XX
XX
X
1.5
0
2
XX
XX
XX
XX
XX
XX
XX
X
?.O
E
02
XX
XX
XX
XX
X
3.O
F
02
X
XX
XX
XX
XX
X
5.0
E
02
XX
X
7.0
E
02
XX
X
l.O
F
03
X
1.5
E
03
2.O
F
03
3.O
F
03
5.0
E
03
Expla
nat
ion
Sem
iqu
anti
tati
ve
spec
tro
gra
ph
ic
anal
yse
s by
th
e U
.S.
Geo
logic
al
Sur
vey
are
rep
ort
ed as
geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s ha
ving
th
e boundar
ies
1.2
, 0
.83
, 0
.56
, 0
.38
, 0
.26
, 0
.18
, 0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
com
pute
d usi
ng
thes
e bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
or
tw
o-d
igit
in
teger
co
nst
ant.
In
th
is ca
se,
a v
alu
e l.
OE
-01
mea
ns
1.0
X
10~
or 0.1
, a,
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a val
ue
l.O
E-0
2 m
eans
1.0
X
10~
or
.01,
a val
ue
l.O
E
02 m
eans
1
.0
X 10
2 or
10
0,
etc
.
His
togr
ams
rep
rese
nt
per
cent
freq
uen
cy d
istr
ibu
tio
n w
here
ea
ch X
eq
ual
s on
e per
cent.
N 3 1.45
MAXIMUM =
MINIMUM =
L H
?4
0 11.59
5.00000E 03
2.00000E 01
H T
0 0 0.0
ANALYTICAL
G VALUES
0 180
0.0
GE
OM
ET
RIC
M
EA
N
= 1.P
8848E
0
?
GE
OM
ET
RIC
D
EV
IAT
ION
=
2.P
7563E
0
0
A470
STATISTICAL SUMMARY
DATE
5/26/69
FLFMFNT
FF PCT
MG PCT
CA PCT
T I
PCT
MM PPM
AC;
PPM
AS PPM
All
PPM
K PPM
BA PPM
RF PPM
RI PPM
C n
PPM
CK PPM
CU PPM
LA PPM
MH PPM
MR PPM
N! PPM
PR PPM
SR PPM
SC PPM
SM PPM
SR PPM
V PPM
W PPM
Y PPM
ZN PPM
ZR PPM
FLEMFMT
FF PCT
MG PCT
CA PCT
TI PCT
MM PPM
AG PPM
AS PPM
AU PPM
R PPM
PA PPM
RE PPM
RI PPM
Cn PP
MCR PPM
Ct)
PPM
LA PPM
MD PPM
MR PPM
MI PPM
PR PPM
SR PPM
SC PPM
SM PPM
0 n n 0 n122
178
187 25 280
207 7 0
'
0 9165 1 0 1
205 ?
180 8 0
205 3
110 3
GEOMETRIC
MEAN
********
********
********
********
********
0.069088
********
********
19.055710
********
0.656484
********
16.842422
********
********
********
0.150662
2.656682
********
8. 180086
********
* * * * * * * *
********
0 0 15 0 060 16 025
17 47 040 6 0
97 19 99 14
99 212 18
101 0 234
87 24
GEOMETRIC
DEVIATION
******
******
******
******
******
4.29
******
******
3.41
******
2.27
******
5.34
******
******
******
13.85
6.54
******
4.83
******
******
******
0 0 0 0 0 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0 0
0
00
00
00
00
00
0
REMARKS
113 3
27 2
182 3
187 50 4
127
207
47 3 3
106
184
100 3
100
207 1
198
GREATER THAN VALUES,
GREATER THAN VALUES
GREATER THAN VALUES,
GREATER THAN VALUES
GREATER THAN VALUES,
NOT DETECTED, LESS
GREATER THAN VALUES,
NOT DETECTED, LESS
NOT DETECTED, LESS
GREATER THAN VALUES
NOT DETECTED, LESS
'NOT DETECTED, LESS
NOT DETECTED, LESS
GREATER THAN VALUES
GREATER THAN VALUES
NOT DETECTED, LESS
NOT DETECTED, LESS
"NOT DETECTED, LESS
GREATER THAN VALUES,
NOT DETECTED, LESS
NOT DETECTED, LESS
'GRFATFK THAN VALUES
NOT DETECTED, LFSS
'
G 113 3
27 2 0 3 0 0 4 0 0 0 3 3 0 0 0 3 0 0 1 0 0 0 0 0 0 0
ANALYTICAL
VALUES
206
194
189
180
205
25 920
157
184 80 0
160
198
204
101 23
107
190
107 0
192 998
207 0
170
10
180
NO COMPUTATIONS.
NO COMPUTATIONS.
NO COMPUTATIONS.
NO COMPUTATIONS.
NO COMPUTATIONS.
LESS THAN, OR TRACE VALUES.
ALUES. NO COMPUTATIONS.
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES,
ALUES. NO COMPUTATIONS.
LESS THAN, OR TRACE VALUES.
LESS THAN, OR TRACE VALUES,
THAN, OR TRACE VALUES.
I COMPUTATIONS.
COMPUTATIONS.
LESS THAN, OR TRACE VALUES,
LESS THAN, OR TRACE VALUES.
LESS THAN, OR TRACE VALUES,
ALUES. NO COMPUTATIONS.
LESS THAN, OR TRACE VALUES.
, OR TRACE VALUES,
I COMPUTATIONS.
THAN, OR TKACfc VALUES.
25 REPORTED VALUES.
20 REPORTED VALUES. NO COMPUTATIONS,
157 REPORTED VALUES.
80 REPORTED VALUES.
0 REPORTED VALUES. NO COMPUTATIONS.
160 REPORTED VALUES.
101 REPORTED VALUES. NO COMPUTATIONS,
23 REPORTED VALUES.
107 REPORTED VALUES.
107 REPORTED VALUES.
0 REPORTED VALUES. NO COMPUTATIONS,
9 REPORTED VALUES. NO COMPUTATIONS,
SR PPM
41.050919
7.26
109 NOT DETECTED, LESS THAN, OK TRACE VALUES.
98 REPORTED VALUES.
V PPM
146.341202
2.75
207 SAMPLES AMD
207 ANALYTICAL VALUES.
w PPM
********
******
?f)7
MOT DETECTED, LESS THAN, OR TRACE VALUES.
0 REPORTED VALUES. NO COMPUTATIONS.
Y PPM
19.763794
2.17
37 MOT DETECTED, LESS THAN, OR TRACE VALUES.
170 REPORTED VALUES.
7M ppM
********
******
197 MI
IT DETECTED, LESS THAN, OR TRACE VALUES.
10 REPORTED VALUES. NO COMPUTATIONS.
ZR ppM
92.939880
3.16
27 NOT DETECTED, LESS THAN, OR TRACE VALUES.
180 REPORTED VALUES.
TAB
LE 3. S
OIL
SA
MP
S A M P L F IS 2S
3S4S ss hS
7S ft.S
9S
ins
11S
14S
15S
16S
17S
IBS
23S
24S
25S
2ftS
27S
28.S
29S
30S
3} S
3?S
33S
34 S
35S
36S
37S
38S
39S
40S
41S
42S
43S
44S
45S
46 S
47^
4HS
49S
50S
51S
52S
535
54S
55S
56S
FF PCT
7 .0000
3.0000
IS .
0000
1 0.0000
7.0000
3.0000
3 .0000
3.0000
5 . 0000
10.0000
IS. 0000
7.0000
7.0000
10.0000
IS. 0000
5.0000
15.0000
2 0.0 000
is. oo
oo3.0000
is. oooo
is. oo
oos.
oooo
7.0000
7.0000
10 .0000
s.oooo
1 .0000
s.oo
oo1 0.0000
10.0000
10.0000
10.0000
5.0000
s.oooo
5.0000
5.0000
10.0000
10.0000
7.0000
10.0000
10.0000
5.0000
' 7.0000
7.0000
7.0000
7.0000
15.0000
5.0000
7.0000
MG PCT
3.0000
] .0000
3.0000
5 .0000
1 . 5000
0.70 0 0
1 . S 0 0 0
1 .0000
1.0000
7.0000
lo.o on no
1 .0000
1.5000
0.7000
3.0000
1 .0000
3.0000
7.0000
5.0000
1 .5000
5.0000
5 .0000
1.5000
3.0000
0.5000
2.0000
0.5000
0.2000
1.5000
1 .0000
1 .5000
3.0000
2.0000
2.0000
1.5000
1 .5000
1.0000
3.0000
1.5000
5.0000
3.0000
?.oo
oo2.0000
3.0000
2. OOOO
2 .0000
3.0000
10.0000
2.0000
3.0000
C A
PCT
0 . 7000
0 . 5000
1 ,500fi
2.0000
] .0000
o. n>o
o0.7000
0. 5000
0 . 3000
0 . 7000
1.5000
0. 7000
0.7000
0.1000
1.5000
1.5000
1.5000
1.5000
2 .0000
1.5000
3.0000
1.5000
1.0000
1.5000
0. 1000
0.1500
0.1500
0.3000
0.7000
0.1500
0.3000
2.0000
2.0000
1.0000
0.7000
1.0000
0.5000
3.0000
2.0000
3.0000
3.0000
0.3000
1 .0000
2.0000
1.0000
1 .5000
1.0000
2.0000
1.5000
1.5000
1 I
PCT
(). 7000
0 . 7000
1 .0000
1 .0000
0.7000
0.70OO
0.7000
0.3000
0.3000
0 . 3000
0.2000
0.5000
1 .0000
1 .0000
1.0000
0.7000
1.0000
0. 7000
0 . 7 0 0 0
0.7000
l.OOOOG
1 .0000
0.5000
0.5000
0.2000
0.5000
0. 1500
0.2000
0.5000
0.7000
0.7000
0.7000
0.7000
0.5000
0.7000
0.5000
0.7000
0.5000
0.7000
0.7000
0.7000
0.7000
0.5000
0.7000
0.7000
1.0000
1.0000
l.OOOOG
1.0000
0.7000
MN PPM
300.0000
500.0000
500.0000
500.0000
700.0000
300.0000
500.0000
2000.0000
500.0000
700 .0000
2000. OOOO
300 .0000
300.0000
300.0000
700.0000
300.0000
500.0000
2000.0000
700.0000
300.0000
700.0000
500.0000
300.0000
700.0000
300.0000
300.0000
300.0000
200.0000
500.0000
1000.0000
1000.0000
2000.0000
1000.0000
500.0000
500.0000
500.0000
300.0000
1000.0000
700.0000
2000
.000
01500.0000
1000.0000
700.0000
700.0000
1000.0000
700.0000
700.0000
1000.0000
700.0000
1000.0000
AG PPM
0.5000L
0,5000
0.0
N0.0
N0,0
N0.0
N0
. C)
N0.5000
0.7000
().(
) N
0.5000L
().()
N0.0
N0.0
N0.0
N0.0
N0.0
M0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
M0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.0
N0.5000L
0.0
N0.0
N
AS PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
b 00. OOOO
0.0
N0.0
N0.0
N0.0
N0.0
Nl0.0
N3000.0000
200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N200.0000
200. OOOOL
0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
AU PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.1000
7.0000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
N N N N N N N N N N N N N N N N N N N .
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
B PPM
100.0000
100.0000
70.0000
70.0000
50.0000
30.0000
50.0000
50.0000
70.0000
30.0000
30.0000
70.0000
70.0000
70.0000
50.0000
30.0000
100.0000
2000.0000G
150.0000
150.0000
70.0000
150.0000
70.0000
70.0000
50.0000
150.0000
0.0
N50.0000
100.0000
50.0000
100.0000
100.0000
30,0000
70.0000
70.0000
50.0000
50.0000
15.0000
70.0000
200.0000
100.0000
30.0000
100.0000
100.0000
70.0000
100.0000
70.0000
70.0000
70.0000
30.0000
BA PPM
700.0000
700.0000
1500.0000
1000.0000
1000.0000
700.0000
700.0000
700.0000
1000.0000
700.0000
300.0000
700.0000
1000.0000
700.0000
1500.0000
700.0000
1500.0000
700.0000
1000.0000
700.0000
700.0000
1000.0000
700.0000
1000.0000
700.0000
500.0000
500.0000
1000.0000
1500.0000
1500.0000
1500.0000
1000.0000
1500.0000
700.0000
1500.0000
1000.0000
700.0000
500.0000
1500.0000
1500.0000
1000.0000
1500.0000
1000.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1000.0000
1500.0000
TA
BL
ES
. S
OIL
S
AM
P
FA
GLF
'LF IS 2S
3S
, 4S
5S 6S
7S RS
9S
10S
us
14S
15S
16S
17S
1RS
23S
24S
25S
26S
27S
2RS
29S
3 OS
31S
32S
33S
34S
35S
36S
37S
38S
39S
40S
41S
42S
43S
44S
45S
46S
47S
48S
49 S
50S
51S
52S
53S
54S
55S
56S
FF PCT
7.0000
3.0000
15.0000
10.0000
7.0000
3.0000
3.0000
3.0000
5.0000
10.0000
15.0000
7.0000
7.0000
10.0000
15.0000
5.0000
15.0000
20.0000
15.0000
3.0000
15.0000
15.0000
5.0000
7.0000
7.0000
10.0000
5.0000
1.0000
5.0000
10.0000
10.0000
10.0000
10.0000
5.0000
5.0000
5.0000
5.0000
10.0000
10.0000
7.0000
10.0000
10.0000
5.0000
7.0000
7.0000
7.0000
7.0000
15.0000
5.0000
7.0000
MG HCT
3.0000
1 .0000
3.0000
5.0000
1.5000
0.7000
1. 5000
1 .0000
1.0000
7 .0000
10. OOOOG
1 .0000
1.5000
0.7000
3.0000
1 .0000
3.0000
7 .0000
5.0000
1 .5000
5.0000
5.0000
1.5000
3.0000
0.5000
2.0000
O.5000
0.2000
1.5000
1 .0000
1.5000
3.0000
2.0000
2.0000
1.5000
1.5000
1.0000
3.0000
1.5000
5.0000
3.0000
2.0000
2.0000
3.0000
2.0000
2 .0000
3.0000
10.0000
2.0000
3.0000
CA PCT
0.7000
0. 5000
1 .5000
2 .0000
1.0000
0.7000
0.7000
0. 5000
0. 3000
0.7000
1 .5000
0.7000
0.7000
0.1000
1.5000
1.5000
1.5000
1 .5000
2.0000
1.5000
3.0000
1.5000
1.0000
1.5000
0. 1000
0.1500
0.1500
0.3000
0.7000
0.1500
0.3000
2.0000
2.0000
1.0000
0.7000
1.0000
0.5000
3.0000
2.0000
3.0000
3.0000
0.3000
1.0000
2.0000
1.0000
1.5000
1.0000
2.0000
1.5000
1.5000
TI PCT
0.7000
0.7000
1.0000
1.0000
0.7000
0.7000
0.7000
0.3000
0.3000
0.3000
0.2000
0.5000
1.0000
1 .0000
1.0000
0.7000
1.0000
0.7000
0.7000
0.7000
1. OOOOG
1 .0000
0.5000
0.5000
0.2000
0.5000
0.1500
0.2000
0.5000
0.7000
0.7000
0.7000
0.7000
0.5000
0.7000
0.5000
0.7000
0.5000
0.7000
0.7000
0.7000
0.7000
0.5000
0.7000
0.7000
1.0000
1.0000
1 .OOOOG
1.0000
0.7000
MN PPM
300.0000
500.0000
500.0000
500.000O
700*0000
300.0000
500.0000
2000.0000
500.0000
700.0000
2000.0000
300.0000
300.0000
300.0000
700.0000
300.0000
500.0000
2000.0000
700.0000
300.0000
700.0000
500.0000
300.0000
700.0000
300.0000
300.0000
300.0000
200.0000
500.0000
1000.0000
1000.0000
2000.0000
1000.0000
500.0000
500.0000
500.0000
300.0000
1000.0000
700.0000
2000.0000
1500.0000
1000.0000
700.0000
700.0000
1000.0000
700.0000
700.0000
1000.0000
700.0000
1000.0000
AG PPM
0.5000L
0.5000
0.0
N0.0
N0.0
N0.0
N0.0
N0.5000
0.7000
().(
) N
0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.5000L
0.5000L
0.0
N0.5000L
0.0
N0.0
N
AS PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
500.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N3000.0000
200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N200.0000
200. OOOOL
0.0
N
.
.200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
AD PPM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.1000
7.0000
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
.0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0,0
0.0
N N N N N N N N N N N N N N N N N N N .
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
B PPM
100.0000
100.0000
70.0000
70.0000
50.0000
30.0000
50.0000
50.0000
70.0000
30.0000
30.0000
70.0000
70.0000
70.0000
50.0000
30.0000
100.0000
2000. OOOOG
150,0000
150.0000
70.0000
150.0000
70.0000
70.0000
50.0000
150.0000
0.0
N50.0000
100.0000
50.0000
100.0000
100.0000
30.0000
70.0000
70.0000
50.0000
50.0000
15.0000
70.0000
200.0000
100.0000
30.0000
100.0000
100.0000
70.0000
100.0000
70.0000
70.0000
70.0000
30.0000
BA PPM
700.0000
700.0000
1500.0000
1000.0000
1000.0000
700.0000
700.0000
700.0000
1000.0000
700.0000
300.0000
700.0000
1000.0000
700.0000
1500.0000
700.0000
1500.0000
700.0000
1000.0000
700.0000
700.0000
1000.0000
700.0000
1000.0000
700.0000
500.0000
500.0000
1000.0000
1500.0000
1500.0000
1500.0000
1000.0000
1500.0000
700.0000
1500.0000
1000.0000
700.0000
500.0000
1500.0000
1500.0000
1000.0000
1500.0000
1000.0000
1500.0000
1500.0000
1500.0000
1500.0000
1500.0000
1000.0000
1500.0000
TA
BLE
3. S
OIL
S
AM
P
FA
GLE
'LF IS 2S
3S 4S
5S 6S
7S RS
9S
10S
US
14S
15S
16S
17S
1RS
23S
24S
25 S
26S
27S
28S
29S
30S
31S
32S
33S
34S
35S
36S
37S
38S
39S
40S
41S
42S
43S
44S
45S
46S
47 S
4RS
49S
50S
51S
52S
53S
54S
55S
56S
RF PPM
1.5000
1.0000
1.5000
1.5000
1.5000
1.0000
1.5000
1 .0000
1.5000
1. OOOOL
1. OOOOL
1.5000
1.0000
1.0000
1. OOOOL
1. OOOOL
1. OOOOL
1.5000
1.0000
1. OOOOL
1.5000
1.0000
1. OOOOL
1.5000
1.5000
1.0000
1.0000
1.0000
1.0000
1.5000
2.0000
0.0
N0.0
N2.0000
1.0000
2.0000
1.0000
1. OOOOL
0.0
N0.0
N1. OOOOL
1. OOOOL
1.0000
1. OOOOL
1. OOOOL
1.0000
1.0000
1. OOOOL
1. OOOOL
1.5000
RI0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0-. 0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
0.0
0,0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
cn PP
M15 .0000
15.0000
30 .0000
30.0000
30.0000
5. OOOOL
5.0000
15.0000
10.0000
100.0000
200.0000
10.0000
15.0000
10.0000
50.0000
10.0000
10.0000
150.0000
50.0000
5. OOOOL
70.0000
50.0000
15.0000
50.0000
5. OOOOL
15.0000
5.0000
0.0
N20.0000
20.0000
20.0000
70.0000
15.0000
15.0000
15.0000
15.0000
10.0000
20.0000
15.0000
30.0000
20.0000
20.0000
15.0000
15.0000
20.0000
10.0000
15.0000
70.0000
15.0000
15.0000
C K
PPM
300.0000
100 .0000
300.0000
700.0000
150.0000
70 .0000
70.0000
200.0000
70.0000
1500.0000
5000.0000
70.0000
150.0000
150.0000
150.0000
70.0000
300.0000
500.0000
300.0000
70.0000
500.0000
500.0000
150.0000
300.0000
20.0000
150.0000
20.0000
50.0000
300.0000
70.0000
70.0000
300.0000
200.0000
100.0000
100.0000
100.0000
150.0000
150.0000
200.0000
700.0000
300.0000
100.0000
150.0000
100.0000
150.0000
150.0000
150.0000
1000.0000
100.0000
70.0000
CU PPM
50.0000
70.0000
70.0000
70.0000
30.0000
15.0000
15.0000
30.0000
70.0000
30.0000
100.0000
20.0000
50.0000
70.0000
70.0000
50.0000
50.0000
150.0000
70.0000
20.0000
70.0000
50.0000
20.0000
70.0000
0.0
N70.0000
20.0000
70.0000
50.0000
50.0000
30.0000
150.0000
50.0000
30.0000
50.0000
50.0000
50.0000
70.0000
70.0000
70.0000
100.0000
100.0000
30.0000
30.0000
50.0000
70.0000
70.0000
100.0000
50.0000
200.0000
LA PPM
20.0000
20.0000
30.0000
30.0000
30.0000
20.0000
30.0000
30.0000
20.0000
20. OOOOL
20. OOOOL
30.0000
30.0000
50.0000
20.0000
20.0000
20.0000
50.0000
20.0000
20.0000
30.0000
30.0000
70.0000
20.0000
30.0000
50.0000
20. OOOOL
20. OOOOL
20.0000
30.0000
50.0000
20. OOOOL
20. OOOOL
50.0000
30.0000
30.0000
30.0000
20. OOOOL
20. OOOOL
20. OOOOL
30.0000
20. OOOOL
50.0000
30.0000
20.0000
30.0000
30.0000
20.0000
20.0000
20.0000
MO PPM
0.0
N10.0000
0.0
N0.0
N0.0
N0.0
N0.0
N5. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N10.0000
5.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N5.0000
0.0
N0.0
N10.0000
0.0
N0.0
N0.0
N0.0
N5. OOOOL
0.0
N5. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
NR PPM
15.0000
10.0000
15.0000
20.0000
15.0000
10.0000
15.0000
10.0000
10.0000
10.0000
2. OOOOL
15.0000
30.0000
50.0000
2. OOOOL
2. OOOOL
15.0000
15.0000
15.0000
10.0000
30.0000
.20.0000
1O. 06OQ.
15.0000
15.0000
15.0000
2. OOOOL
2. OOOOL
10.0000
20.0000
20.0000
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
15.0000
10.0000
2. OOOOL
2.000QL
2. OOOOL
2. OOOOL
10.0000
2. OOOOL
10.0000
10.0000
2. OOOOL
10.0000
15.0000
15.0000
0.0
N
NI PPM
100.0000
70.0000
150.0000
300.0000
70.0000
7.0000
20.0000
100.0000
70.0000
1500.0000
3000.0000
50.0000
70.0000
70.0000
70.0000
30.0000
70,0000
200.0000
70.0000
30.0000
100.0000
100.0000
^100.0000
150.0000
10.0000
30.0000
10.0000
10.0000
100.0000
15.0000
30.0000
150.0000
100.0000
50.0000
70.0000
50.0000
50.0000
50.0000
100.0000
500.0000
150.0000
100.0000
30.0000
100.0000
70.0000
70.0000
70.0000
1000.0000
70.0000
50.0000
PB PPM
20.0000
30.0000
30.0000
15.0000
30.0000
15.0000
15.0000
20.0000
20.0000
10. OOOOL
10. OOOOL
20.0000
20.0000
15.0000
20.0000
15.0000
50.0000
500.0000
30.0000
10.0000
30.0000
30.0000
15.0000
70.0000
100.0000
50.0000
100.0000
20.0000
15.0000
70.0000
100.0000
10.0000
10. OOOOL
15.0000
15.0000
15.0000
15.0000
10. OOOOL
10. OOOOL
10. OOOOL
10. OOOOL
30.0000
20.0000
10. OOOOL
30.0000
15.0000
10.0000
15.0000
10. OOOOL
15.0000
TAB
LE
3. -
SA
MP
fe
AG
LE
'LF IS 2S
3S 4S
5S 6S
7S BS
9S
10S
11S
14S
15S
16>S
17S
18S
?3S
24S
?5S
26S
27S
?8S
?9S
30S
31 S
32 S
33S
34 S
35S
36S
37S
38S
39S
40S
41S
42S
43S
44S
45S
46S
47 S
4RS
49S
50S
51S
52S
53S
54S
55S
56S
SB
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
M M M M M M N M N M M M N M N N N M N N NJ N N N N NJ N N NJ N N N N N M N NJ N NJ N N N N N N N NJ M NJ N
SC PPM
30.0000
15.0000
30.0000
20 .0000
20. 0000
10.0000
15.0000
15.0000
15.0000
1 5 .0000
20.0000
20.0000
20.0000
20.0000
20.0000
10.0000
30.0000
50.0000
30.0000
15.0000
30.0000
30.0000
20.0000
30.0000
15.0000
20.0000
5.0000
7.0000
30.0000
20.0000
30.0000
50.0000
30.0000
20.0000
15.0000
15.0000
20.0000
20.0000
15.0000
30.0000
30.0000
30.0000
20.0000
20.0000
20.0000
15.0000
20.0000
30.0000
15.0000
20.0000
S M
P P M
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N10. OOOOL
0.0
M0.0
N0.0
N0.0
N0.0
N0.0
N20.0000
0.0
N10.0000
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N10.0000
15.0000
0.0
N10.0000
0.0
N10. OOOOL
SR PPM
50. OOOOL
50. OOOOL
100.0000
150.0000
150.0000
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
50. OOOOL
100.0000
100.0000
50. OOOOL
100.0000
150.0000
100.0000
100.0000
300.0000
100.0000
150.0000
100.0000
150.0000
150.0000
50. OOOOL
0.0
N0.0
N150.0000
100.0000
0.0
N100.0000
150.0000
50. OOOOL
200.0000
150.0000
300.0000
100.0000
150.0000
50. OOOOL
50. OOOOL
100.0000
100.0000
150.0000
150.0000
50. OOOOL
100.0000
100.0000
200.0000
100.0000
50. OOOOL
V PPM
200.0000
700.0000
200.0000
200.0000
200.0000
150.0000
200.0000
200.0000
300.0000
150.0000
150.0000
200.0000
200.0000
200.0000
300.0000
200.0000
500.0000
300.0000
200.0000
200.0000
200.0000
200.0000
150.0000
100.0000
50.0000
100.0000
30.0000
100.0000
200.0000
100.0000
100.0000
500.0000
500.0000
150.0000
200.0000
150.0000
200.0000
200.0000
500.0000
300.0000
300.0000
200.0000
150.0000
200.0000
200.0000
200.0000
200.0000
200.0000
150.0000
200.0000
w0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM
N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N N
Y PPM
30.0000
30.0000
30.0000
30.0000
30.0000
10.0000
30.0000
20.0000
15.0000
15.0000
10.0000
30.0000
30.0000
50.0000
30.0000
15.0000
30.0000
50.0000
30.0000
30.0000
30.0000
30.0000
20.0000
v30.0000
50.0000
20.0000
10. OOOOL
50.0000
30.0000
20.0000
30.0000
30.0000
15.0000
20.0000
20.0000
30.0000
20.0000
15.0000
30.0000
15.0000
30.0000
15.0000
30.0000
30.0000
20.0000
20.0000
30.0000
30.0000
20.0000
30.0000
ZN PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
200. OOOOL
0.0
N0.0
N200. OOOOL
0.0
N0.0
N0.0
N200.0000
0.0
N0.0
N0.0
N
.0.0
N0*0
N0.0
N0.0
N0.0
N0.0
N0.0
N.
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
,N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N
ZR PPM
200.0000
150.0000
500.0000
300.0000
200.0000
300.0000
300.0000
100.0000
200.0000
100.0000
50.0000
300.0000
300.0000
500.0000
500.0000
1500.0000
500.0000
100.0000
200.0000
200.0000
200.0000
200.0000
300.0000
500.0000
100.0000
500.0000
70.0000
150.0000
300.0000
500.0000
500,0000
300.0000
500.0000
300.0000
500.0000
300.0000
200.0000
150.0000
700.0000
300.0000
500.0000
300.0000
200.0000
500.0000
200.0000
300.0000
300.0000
200.0000
300.0000
200.0000
TA
BLE
3. S
OIL
S
AM
P
EA
GLE
I. F67S
6HS
6SS
60S
MS
6?S
63S
64S
65S
(Srf
SS67S
6RS
69S
70S
71S
7?S
73S
7^S
76 S
7£>S
77 S
78 S
79S
HOS
HIS
R2S
FF PCT
10.0000
7.0000
10.0000
7 . 0000
10.0000
10 .
0000
3.0000
6.0000
6.0000
5.0000
6.0000
6.0000
5.0000
5.0000
3.0000
3.0000
7.0000
3.0000
3.0000
7 . 0000
5.0000
10.0000
10.0000
5.0000
20.0000
5.0000
MG PCT
3.0000
3.0000
1 .5000
1 5.0000
2.0000
2.0000
1 .0000
1. 5000
1.5000
1. 5000
2.0000
1 . 0000
1 .5000
1.5000
1 .6000
1.5000
1 .5000
1 .0000
1 .5000
0.7000
1 .0000
0.7000
0.7000
1.0000
0.7000
1.5000
CA PCT
2.0000
0. 5000
2.0000
1 .5000
0. 2000
0.2000
0 . 2000
0.5000
1 .0000
1 .0000
1 .5000
0.5000
0.7000
0.5000
2.0000
0.7000
1 . 6000
1 .0000
1.0000
0.7000
1.5000
0.3000
0.0500L
0.0500L
5.0000
3.0000
TI PCT
0.7000
0.7000
1 .0000
0.2000
0.7000
0.3000
0 .2000
0.5000
0.5000
0.5000
0.5000
0.6000
0.5000
0.5000
0.7000
0.5000
0 .7000
0.3000
0.3000
0.7000
0.5000
0. 5000
0 .5000
0.5000
0.1600
0.3000
MN PPM
1000.0000
700.0000
700.0000
500.0000
700.0000
700.0000
500.0000
300.0000
300.0000
300. 0000
500.0000
300.0000
500.0000
500.0000
500.0000
700.0000
700.0000
300.0000
300.0000
300.0000
500.0000
300.0000
100.0000
70.0000
300.0000
300.0000
AG PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N3.0000
0.7000
0.0
N0.7000
AS PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N2 0 0
. 0 0 0 0 L
0.0
N200. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
200. OOOOL
0.0
N2 00. OOOOL
200. OOOOL
0.0
N0.0
N0.0
N2 00. OOOOL
200. OOOOL
0.0
N0.0
N
AU
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPMN N N N N N N N N N N N N N N N N N N N N
N N N N N
B PPM
100.0000
70.0000
100.0000
50.0000
20.0000
30.0000
50.0000
100.0000
50.0000
50.0000
70.0000
30.0000
70.0000
30.0000
30.0000
30.0000
50.0000
30,0000
30.0000
200.0000
150.0000
200.0000
300.0000
500.0000
200.0000
15.0000
HA PPM
700.0000
1500,0000
1000.0000
1500.0000
2000.0000
2000.0000
2000.0000
1000.0000
700.0000
1000. 0000
1000.0000
700.0000
1000.0000
700.0000
1500.0000
1000.0000
1500.0000
1000.0000
1500.0000
1000.0000
700.0000
1000.0000
700.0000
1000.0000
500.0000
700.0000
TABL
E 3
. S
OIL
SA
MP
EA
OL
F
S A M p L F57S
5RS
59S
(SOS his
6?S
63S
(S4S
<S5S
(S6S
67S
<SRS
ft9S
70S
71S
7?S
73S
74S
75S
7 AS
77S
7«S
79S
80S
81S
8?S
BE PPM
0.0
N0.0
N0.0
N1 .5000
1.5000
1 .0000
P.OOOO
1.0000
1 .0000
1.0000
1.5000
1.5000
1 .0000
1.5000
1.0000
1. OOOOL
1.0000
1.5000
1.0000
0.0
M1.
OOOOL
1 .OOOOL
1.0000
1.0000
0.0
N5.0000
RI0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM M N N N M N N N N N M N N N N N N N N M N N N N N N
CU PPM
15.0000
15.0000
10.0000
1 5.0000
15.0000
10.0000
1 5.0000
10.0000
15.0000
1 5.0000
15.0000
15.0000
PO.OOOO
15.0000
10.0000
7.0000
10.0000
10.0000
15.0000
10.0000
10.0000
15.0000
5. OOOOL
5. OOOOL
15.0000
15.0000
CR PPM
500.0000
150.0000
150 .0000
150.0000
30 .0000
50.0000
50.0000
150.0000
150.0000
150.0000
150.0000
100.0000
200.0000
100.0000
70.0000
70.0000
150.0000
70.0000
?00.0000
70.0000
70.0000
150.0000
150.0000
150.0000
200.0000
100.0000
CU PPM
50.0000
50.0000
50.0000
50.0000
15.0000
10.0000
10.0000
20.0000
30.0000
20.0000
30 .0000
10.0000
20.0000
15.0000
10.0000
7.0000
30.0000
10.0000
10.0000
50.0000
30.0000
50.0000
50.0000
10.0000
200.0000
100.0000
LA PPM
20. OOOOL
20. OOOOL
20.00 00
50.0000
30.0000
50.0000
300.0000
30.0000
70.0000
70.0000
50.0000
30.0000
30.0000
30.0000
50.0000
30.0000
30.0000
30.0000
20.0000
30.0000
30.0000
30.0000
70.0000
70.0000
20. OOOOL
70.0000
Ml)
PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N5. OOOOL
0.0
N5. OOOOL
5. OOOOL
5. OOOOL
5. OOOOL
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N15.0000.
5.0000
15.0000
15.0000
MB PPM
2. OOOOL
2. OOOOL
2. OOOOL
10.0000
10.0000
2. OOOOL
10.0000
10.0000
10.0000
10.0000
10.0000
10.0000
15.0000
10.0000
10.0000
2. OOOOL
15.0000
10.0000
15.0000
2. OOOOL
2. OOOOL
-2.0'OOOL
10.0QOO
10.0000
10.0000
2. OOOOL
NI PPM
150.0000
150.0000
70.0000
70.0000
30.0000
20.0000
30.0000
50.0000
50.0000
50.0000
30.0000
50.0000
100.0000
50.0000
30.0000
30.0000
50.0000
30.0000
50.0000
70.0000
50.0000
100.0000
7.0000
7.0000
100.0000
70.0000
PB PPM
20.0000
30.0000
10. OOOOL
30.0000
30.0000
10.0000
15.0000
30.0000
70.0000
30.0000
30.0000
10. OOOOL
15.0000
20.0000
30.0000
10.0000
30.0000
15.0000
15.0000
10. OOOOL
30.0000
30.0000
150.0000
150.0000
150.0000
150.0000
TAB
LE 3. S
OIL
SA
MH
E
AG
LE
SAMPLF 57 S
58S
59S
60S
61S
6?S
63S
64S
65S
66S
67 S
6BS
69S
70S
71S
72S
73S
74S
75S
76S
77S
78S
79S
80S
R1S
82S
SR
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM M N N M M M M M N M N N N N N N N N N N N N N N N N
SC PPM
30.0000
50.0000
5.0000
15.0000
20.0000
?0.0000
15.0000
15.0000
15.0000
PO.OOOO
15.0000
15.0000
15.0000
15.0000
15.0000
10.0000
15.0000
15.0000
15.0000
10.0000
15.0000
20.0000
15.0000
15.0000
5.0000
15.0000
SN
0.0
0.0
0.0
0.0
0 .0
0.0
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
PPM N N N N N N N N N N N N N M N N N N N N M N N N N N
SR PPM
50. OOOOL
0.0
N100 .0000
150.0000
0.0
N50. OOOOL
150.0000
150.0000
POO .0000
POO. 0000
150.0000
POO. 0000
150.0000
200.0000
300.0000
50. OOOOL
100.0000
200.0000
200.0000
200.0000
POO. 0000
150.0000
50. OOOOL
50. OOOOL
100.0000
200.0000
V PPM
500.0000
300.0000
300.0000
150.0000
150.0000
100.0000
100.0000
200.0000
150.0000
150.0000
150.0000
100.0000
150.0000
150.0000
150.0000
150.0000
200.0000
150.0000
150.0000
200.0000
150.0000
300.0000
700.0000
500.0000
200.0000
200.0000
w0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0.0
0.0
0.0
PPM
N N N N N N N N N N N N N N N N N N N N N N N N N N
Y PPM
10.0000
15.0000
10. OOOOL
30.0000
50.0000
30.0000
30,0000
20.0000
30.0000
30.0000
30.0000
20.0000
20.0000
15.0000
30.0000
15.0000
30.0000
20.0000
20.0000
15.0000
15.0000
15.0000
50.0000
30.0000
15.0000
30.0000
ZN PPM
0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N0.0
N200. OOOOL
0.0
N0.0
N200. OOOOL
0.0
N0.0
N .
200. OOOOL
0.0
H0.0
N700.0000
200. OOOOL
ZR PPM
500.0000
500.0000
500.0000
300.0000
500.0000
300.0000
200.0000
300.0000
200.0000
300.0000
300.0000
150.0000
300.0000
200.0000
300.0000
300.0000
300.0000
200.0000
150.0000
300.0000
300.0000
300.0000
300.0000
300.0000
50.0000
100.0000
FKFOUFNCY TARLF FOR COLUMN
1 (
Fh P(.T
)
LIMITS
F R E 0
LOWFR
- UPPER
3.HF-02 -
S.6F-02 -
8.3F-0? -
1.2F-01 -
1 .RF-01 -
2.6F-01
-3.RF-01
-«i
.ftF
-ni
-R.3F-01
-1 .2F 00 -
1 . 8F 00 -
2.6F 00 -
3. HF 00 -
S.6F 00 -
^.3F 00 -
1 .?F 01
-
1 .HF 01
-
5.6F-0?
ft .3F-02
1.2F-01
1 .RF-01
2.6F-01
3. RF-Ol
5.6F-01
R.3F-01
1.2F 00
l.HF 00
2.6F 00
3.BF 00
5.6F 00
R.3F 00
l.?E 01
1 .HF 01
?.6F 01
0 0 0 0 0 0 0 0 1 0 010 21 16 1RR 2
FRFU
CUh
0 0 0 0 0 0 0 0 1 1 11
13?
4fl
6674
76
PFRCFMT
FRFO
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
1 .3?
0.0
0.0
13.16
?7.63
? 1
. 0 5
23.68
10.53
2.63
Ht:KCFNT
FRFO CUM
0.0
0.0
0.0
0.0
o.o
0.0
0.0
0 .0
1.3?
1 .3?
1 .3?
1^.47
42. 11
63.16
86. H4
97.37
100.00
Expl
anat
ion
Semiquantitative sp
ectr
ogra
phic
an
alys
es by
th
e U.
S. Geological
Surv
ey are
reported as ge
omet
ric
midpoints
(1,
0.7,
0.
5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets having the
boun
dari
es 1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, etc.
The
freq
uenc
y di
stri
buti
ons
are
computed using
these
brackets as class
inte
rval
s.
The
letter E
afte
r a value
stands for
deci
mal
expo
nent
and
is
foll
owed
by a
signed or
unsigned,
one-
or tw
o-di
git
inte
ger
constant.
1.0 X 10
or 0.1, a-value
l.OE 01
In t
his
case
, a value
l.OE
-01 me
ans
means
1.0
X 10
or 10
.0,
a value
l.OE-02 me
ans
1.0 X
value
l.OE
02 means 1.0 X
102
or 100, et
c.10
or .0
1, a
Histograms represent
percent
frequency
distribution w
here
ea
ch X
equals one
percent.
HISTOGRAM FOR COLUMN
1 (
FF
PC.T)
l.OF 00
X
l.SF 00
2. OF 00
3.0E 00 XXXXXXXXXXXXX
5.0E 00 XXXXXXXXXXXXXXXXXXXXXXXXXXXX
7.0E 00 XXXXXXXXXXXXXXXXXXXXX
l.OE 01 XXXXXXXXXXXXXXXXXXXXXXXX
l.SE 01 XXXXXXXXXXX
2.OF 01 XXX
M 00.0
L 00.0
T 00.0
MAXIMUM =
2.00000E 01
MINIMUM =
l.OOOOOF 00
GFOMFTRIC MEAN =
6.74065F 00
GFOMFTRIC DEVIATION
= 1.72675E 00
G 00.0
ANALYTICAL
VALUES
76
FRFUUFN'CY TARLF FOR COLUMN
PCT
1.LOWFR
1 .RF-O?
? .6
F-o?
3. RF-O?
^.6F
-o?
R.3F-0?
1 .?F-01
1 .RF-oi
?.6F-01
3. 8F-oi
5.6F-01
R.3F
-01
] ,?
F on
1 . RF 00
? . 6 F
00
3.RF 00
5.6F 00
R.3F 00
1 .?F 01
IMITS
- UPPER2.6F-0?
3. RF-O?
5.6F-0?
R.3F-0?
1.2F-01
l.RF-01
2.6F-01
3.RF-01
5.6F-01
R.3F-01
1.2F 00
l.RF 00
2.6E 00
3. RE 00
5.6F 00
R.3F 00
l.?E 01
1 .RF 01
FREO 0 0 0 0 0 0 1 0 2 6
1?
21
11 135 ? 1 1
FRED
CUM
0 0 0 0 0 0 1 1 3 9?1 42
5366
71 73
74 75
PFRCEMT
F R F 0
0.0
O .0
0.0
0.0
0.0
0.0
1.3?
0.0
?.63
7.89
15.79
27.63
14.47
17.11
6.5R
?.63
1.3?
1 .3?
PFRCEMT
FRFO GU
I*0.0
0.0
0.0
0.0
0.0
0.0
1.3?
1.3?
3.95
11.84
?7.63
55. ?6
69.74
86.84
93.42
96.05
97.37
98.68
Expl
anat
ion
iquantltativ* «p«ctrographic analyses by th
e U.S. Geological
Surv
ey are
reported as geometric
midpoints
(1,
0.7, 0.5, 0.
3, 0.2,
0.15
, 0.1, et
c.)
of geometric
brackets having the
boundaries 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
frequency
distributions
are
comp
uted
using
thes
e br
acke
ts as
class
inte
rval
s.
The
letter E
afte
r a value
stan
ds for
decimal
expo
nent
an
d is
foll
owed
by a
sign
ed or
unsigned,
one-
or tw
o-di
git
inte
ger
cons
tant
. In this ca
se,
a value
l.OE
-01
means
1.0
X 10
or 0.
1, a.,value l.
OE 01
means
1.0 X 10
or 10
.0,
a va
lue
l.OE-02
mean
s 1.0
X 10
or .01, a
valu
e l.OE 02 means
1.0
X 10
2 or
100, etc.
Hist
ogra
ms re
pres
ent
perc
ent
freque
ncy
dist
ribu
tion
whe
re ea
ch X
equa
ls on
e percent.
HISTOGRAM
FOR
COLU
MN:
? <
MG PCT)
?.OF
-OI
x
3.0F-01
5.0F-01 XXX
7.0F-01 XXXXXXXX
i.oe
oo xx
xxxxxxxxxxxxxx
1.5F 00 XXXXXXXXXXXXXXXXXXXXXXXXXXXX
2.0E 00 XXXXXXXXXXXXXX
3.0E 00 XXXXXXXXXXXXXXXXX
5.0E 00 XXXXXXX
7.0E 00 XXX
l.OF 01
X
1.5F 01
X
M 00.0
L 00.0
T 00.0
MAXIMUM
- 1.50000F 01
MINIMUM =
?.OOOOOF-01
GFOMFTRIC MEAN
= 1.75617F 00
GEOMETRIC DEVIATION =
?.04974E 00
ANALYTICAL
G
VALUES
1 75
1.32
f-R
FQ
IIF
NC
Y
TA
RLF
F
OR
C
OL
UM
N3
( C. A
PCT)
LIM
ITS
FR
Ri
LfM
FK
-
UP
PF
R3
.HI-
-0?
-
S.6
F-0
?
-H
.3F
-0?
-
l.P
F-0
1
-1
.RF
-0]
-?
.6F
-01
-
3.H
F-0
1
-b
.6F
-01
-
8.3
F-0
1
-1
,?F
00
-i
. 8 F
on
-
?.6
F
no
-3
.HF
no
-
5.6
F-n
?8.3
F-n
?]
.?F
-01
i.R
F-n
i?
.6F
-(H
3.H
F-0
15.6
F-0
18
. 3
F - 0
11
.?F
nn
i . «
F nn
?.6
F
nn3.8
F
nns.
6F
nn
n 0 ? -i ^ 5 711 11
16 in 5 1
FR
FO
CU
i*
() 0 ? s H n ?n 3] 4? S8
68
73
74
P F
R C
F N
T
FR
Ffl
n.o
0.
0
? .(
S3
3.9
63
.9b
fc.
58
4.?
114.4
714.4
7?l
.ne>
13.1
66.5
H
1 .3
?
PH
KC
FN
T
FR
FU
C
UM
0.0
0.0
?.6
36
.58
10.5
317.1
1?6.3
?40.7
9 5
5.P
676.3
?89.4
796.0
597.3
7
HISTOGRAM FHR CHLIIMM
3 (
CA PCT
l.OE-01 XXX
1.5F-01 XXXX
?.OF-O]
xxxx
3.0E-01 XXXXXXX
5.0E-01 XXXXXXXXX
7.0F-01 XXXXXXXXXXXXXX
I.OE
no
xxxxxxxxxxxxxx
I.SE on
xx
xxxx
xxxx
xxxx
xxxx
xxx
?.OF 00 XXXXXXXXXXXXX
3.OF 00 XXXXXXX
s.np nn
x
N n o.o
L H
? 0
? .63
MAXI
MUM
= 5.0000
0F 00
MINIMUM
= I.OOOO
OF-O
I
GFDM
ETRI
C MF
AN =
8.R0
7?6F
-01
GFDMFTRIC OFVIATinN
= ?.401R4F 00
T 00.0
Explanation
Semiquantitative sp
ectr
ogra
phic
analyses by th
e U.S. Geological
Survey are
reported as ge
omet
ric midpoints
(1,
0.7, 0.5, 0.3, 0.
2,
0.15
, 0.
1, et
c.)
of ge
omet
ric
brackets having the
boundaries 1.2,
0.83
, 0.56,
0.38
, 0.
26,
0.18
, 0.
083,
etc.
The
freq
uenc
y di
stri
buti
ons
are
comp
uted
us
ing
these
brac
kets
as class
intervals.
The
letter E
afte
r a value
stan
ds for
deci
mal
expo
nent
and
is
followed by
a
signed or unsigned,
one- or two-digit
inte
ger
cons
tant
. In this ca
se,
a va
lue
l.OE-01 means
1.0
X 10
~ or 0.
1, a^value
I.OE
01
mean
s 1.0
X 10
or 10
.0,
a va
lue
l.OE-02 means
1.0 X
10~
or .01, a
valu
e I.
OE 02 mea
ns 1.0 X 10
2 or
100, et
c.
Hist
ogra
ms represent
percent
frequency
distribution where ea
ch X
equals one
perc
ent.
ANALYTICAL
G VALUES
0 74
0.0
FRFOUFNCY TARLF FOR COLUMN
4 (
TI
Pr.T >
LLOw/FR
H . 3F-04
1 . ?
f- - 0 3
1 .8F-0^
?.6F-0^
3.8F-03
5.6F-0^
8.^F-03
1 .2F-02
1 .RF-02
?.iSF-0?
"^.8F-0?
S. ftF-0?
8 .3F-0?
1 .?F-01
1.8F-01
?.6F-01
3.8F-01
S.6F-01
8.3F-01
IMITS
- UPPFR l.?F-03
1.8F-03
?.^F-03
3.HF-03
S.6F-03
8.3F-03
l.?F-0?
1.8F-0?
?.(SF-0?
3.8F-0?
5.6F-0?
8.3F-0?
l.PF-01
1.8F-01
2.6F-01
3.8F-01
S.6F-01
8.3F-01
1 . ?F 00
FRFO
0 0 0 0 0 0 0 0 0 0 0 0 0 2 5 7?1 28 1 1
F R F 0
CUM 0 0 0 0 f) 0 0 0 0 0 0 0 0 2 7
14
35
63 74
P F R C F N T
FRFO
0.0
0.0
0.0
0.0
0 .0
0.0
0.0
0.0
0 .0
0.0
0.0
0.0
0.0
?.63
6>. 58
9.?1
?7.63
36.84
14.47
PFRCFMT
FRFu CUM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0 . 0
0.0
0.0
2.63
9.21
1 8.4?
46 .05
K?. 89
97 .37
Ex
pla
nat
ion
Scaiq
uan
tita
tiv
e
spectr
ogra
phic
analy
ses
by
the U
.S.
Geolo
gic
al
Su
rvey
are
re
po
rted
as
geo
met
ric
mid
po
ints
(1
, 0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ck
ets
h
avin
g
the boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
co
mpu
ted
usi
ng
th
ese
bra
ck
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e
stands
for
dec
imal
ex
po
nen
t an
d is
fo
llo
wed
by
a
signed
or
unsi
gned
, one-
or
two-d
igit
in
teger
co
nst
an
t.
In th
is case
, a
valu
e
l.O
E-0
1 m
eans
1.0
X
10
or
0.1
, a-v
alu
e
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e
l.O
E-0
2
mea
ns
1.0
X
10~
or
.01,
a valu
e
l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
tog
ram
s re
pre
sen
t perc
ent
freq
uen
cy d
istr
ibu
tio
n w
her
e ea
ch
X eq
uals
o
ne
perc
en
t.
HISTOGRAM FOR COLUMN
4 (
TI PCT)
1.5F-01 XXX
2.0F-01 XXXXXXX
3.0F.-01 XXXXXXXXX
S.OE-01 XXXXXXXXXXXXXXXXXXXXXXXXXXXX
7.0E-01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
l.OE 00 XXXXXXXXXXXXXX
M 0
0.0
L 0
0.0
T 0
0.0
G ?2
.63
AN
AL
YT
ICA
L
VA
LU
ES
7
4
MA
XIM
UM
=
l.O
OO
OO
F
00
MIN
IMU
M
=
1.5
00
00
F-0
1
GE
OM
ET
RIC
M
EA
N
=
5.4
5764E
-01
GE
OM
ET
RIC
D
EV
IAT
ION
=
1.6
1589F
00
FREQUENCY TABLE FOR COLUMN
5 (
MN PPM)
LIMITS
FREO
LOWFR -
UPPER
R.3F
1 .2F
l.RF
2.6F
3.RF
S.6F
R.3F
1.2F
1 .RF
2.6F
3.RF
5.6F
R.3F
1 .2F
1 .HF
00 -
01 -
01 -
01 -
0] -
01 -
01
-02 -
02 -
02 -
02 -
02 -
02 -
03 -
03 -
1 1 2 3 5 R 1 1 2 3 5 8 1 1 2
,2F
.8F
.6F
.8F
.6E
.3F
.2F
.RE
.6F
.8F
.6F
.3F
.2F
.RE
.6E
01
01 01
01 01
0102
0202
0202
02 03
0303
0 0 0 0 0 1 1 0 122 18 18 9 1 5
FREO
CUM 0 0 0 0 0 1 2 2 3
2543
61 70
71 76
PERCENT
FREO
0 0 0 0 0 1 1 0 12R 23
23 11 1 6
. . . . . . . . . . . . . . .0 0 0 0 0 32 32
0 32
95 6R
6R 84
32 58
PERCENT
FRFO CUM
0 0 0 0 0 1 2 2 332 56
HO 92
93
100
.0 .0 .0 .0 .0
.32
.63
.63
.95
.89
.58
.26
.11
.42
.00
HISTOGRAM FOR COLUMN
5 (
MN PPM)
7.0E 01
X
l.OE 02 X
1.5F 02
2.0E 02 X
3.0E 02 XXXXXXXXXXXXXXXXXXXXXXXXXXXXX
5.0E 02 XXXXXXXXXXXXXXXXXXXXXXXX
7.0E 02 XXXXXXXXXXXXXXXXXXXXXXXX
l.OE 03 XXXXXXXXXXXX
1.5E 03 X
2.0E 03 XXXXXXX
N 00.0
L 0 0.0
T 00.0
MAXIMUM =
2.00000F 03
MINIMUM =
7.00000E 01
GEOMETRIC MEAN =
5.31154E 02
GEOMETRIC DEVIATION) =
1.880R4E 00
G 00.0
Explanation
S«aiquantitative sp
ectr
ogra
phic
analyses b
y the U.
S. Geological
Surr
ey are
reported as ge
omet
ric midpoints
(1,
0.7,
0.
5, 0.
3, 0.
2,
0.15,
0.1, et
c.)
of geometric
brackets ha
ving
th
e bo
unda
ries
1.2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.083, et
c.
The
freq
uenc
y di
stri
buti
ons
are
computed us
ing
these brackets as
class
intervals.
The
letter E
after
a value
stands for
decimal
expo
nent
an
d is
foll
owed
by a
signed or
unsigned,
one- or twos-digit in
tege
r co
nsta
nt.
In this ca
se,
a value
l.OE-01 me
ans
1.0
X 10
or 0.1, a2val
ue l.
OE 01
means
1.0 X 10
or 10
.0,
a value
l.OE-02 means
1.0 X
10
or .01, a
value
l.OE
02 means 1.0 X
102
or 100, et
c.
Histograms re
pres
ent
perc
ent
frequency
distribution where ea
ch X
equals one
perc
ent.
ANALYTICAL
VALUES
76
FREQUENCY TABLE FOR COLUMN
6 (
AG PPM)
LIMITS
LOWFR -
UPPER 5.6F-01
8.3E-01
l.?F 00
l.HF 00
3.8F-01
S.6F-01
R.3F-01
l.?F 00
1,8F 00
?.6F 00
6F 00
3.8E 00
HISTOGRAM FOR COLUMN
5. OF-01 XXX
7.0F-01 XXXX
l.OE 00
1.5E 00
?.OE 00
3.0E 00
X
N63
82.89
;EO
7 3 0 0 0 1
F R F 0
CUM ? 5 5 6 b 6
PFRCfcNT
FREQ
?.63
3.9b
0.0
0.0
0.0
1.3?
PfcRCFNT
FRFD CUM
2.63
6.5H
6.58
6.5H
6.58
7.89
6 (
AG PPM)
MAXIMUM =
3.00000E 00
MINIMUM =
5.00000F-01
GFOMFTRIC MEAN =
7.97491E-01
GEOMETRIC DEVIATION =
1.95359E 00
T 00.0
G 00.0
Expl
anat
ion
Semi
quan
titc
tive
spectrographic analyses by th
e U.
S. Ge
olog
ical
Survey are
reported as geometric midpoints
(1,
0.7,
0.5, 0.
3, 0.2,
0.15,
0.1, et
c.)
of geometric
brackets having the boundaries 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.083, et
c.
The
frequency
dist
ribu
tion
s are
comp
uted
using
these brackets as class
inte
rval
s.
The
lett
er E
after
a value
stands
for
decimal
expo
nent
an
d is
foll
owed
by a
sign
ed or
unsigned,
one-
or twos-digit in
tege
r constant.
In this ca
se,
a value
l.OE-01 me
ans
1.0
X 10~
or 0.1, a^
valu
e l.
OE 01
mean
s 1.0 X
10
or 10
.0,
a value
l.OE-02 means
1.0 X
10~
or .01, a
value
l.OE 02 m
eans
1.0
X 10
2 or
10
0, et
c.
Histograms represent
percent
frequency
distribution where each X
equals one
perc
ent.
ANALYTICAL
VALUES 6
FREOUFNCY TABLE FOR COLUMN
9 (
K PPM)
ILOWER
H 1 ] 2 3 S H 1 ] 2 3
. 3F .2E
. «F
.6F
.RE
.6E
.3F
.2F
.RF
.6F
.RF
00 01 01 01
01 01 01 02
02 02
02
IMITS
- UPPER 1. 1 .
2. 3.
-
5. R. 1. 1. 2. 3. 5.
2E 8E
6F HE
6E 3E
2E RF
6E RE
6E
01 01
01 01
01 01
02 02
02 02
02
FRFQ 0 2 1
14
14 19 135 A 1 1
FRED
CUM
0 2 317
31 50
636R
72 73
74
PERCENT
FREP
0 2 1 IH 18 25 176 5 1 1
.0 .63
.32
.42
.42
.00
.11
.58
.26
.32
.32
PERCENT
E R E 00 2 3
22
40 65
R2 H9
94 96
97
CUM
. 0 .63
.95
.37
.79
.79
.89
.47
.74
.05
.37
9 (
H PPM)
HISTOGRAM FOR COLUMN
1.5E 01 XXX
2.0E 01
X
3.0E 01 XXXXXXXXXXXXXXXXXX
5.0E 01 XXXXXXXXXXXXXXXXXX
7.OF 01
XXXXXXXXXXXXXXXXXXXXXXXXX
l.OE 02 XXXXXXXXXXXXXXXXX
1.5E 02 XXXXXXX
2.0E 02 XXXXX
3.OF 02
X
5.0E 02
X
N 1 1.32
L 0 0.0
T 00.0
MA
XIM
UM
=
5.0
0000E
02
MIN
IMU
M
= 1
.50
00
0F
01
GE
OM
ET
RIC
M
EA
N
= 6
.55
6R
7E
01
GF
OM
ET
RIC
D
EV
IAT
ION
=
1.9
50
65
E
00
Explanation
Seniquantitative sp
ectr
ogra
phic
analyses by the
U.S.
Ge
olog
ical
Survey ar
e reported as geometric midpoints
(1,
0.7,
0.5, 0.
3, 0.
2,
0.15
, 0.1, et
c.)
of geometric
brackets ha
ving
th
e bo
unda
ries
1.
2,
0.83
, 0.
56,
0.38
, 0.
26,
0.18
, 0.
083,
et
c.
The
freq
uenc
y di
stri
buti
ons
are
computed us
ing
these
brac
kets
as
class
inte
rval
s.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
unsi
gned
, one-
or
tw
o-d
igit
in
teger
co
nst
ant,
In
th
is ca
se,
a v
alu
e l.
OE
-01
mea
ns 1
.0 X
10~
o
r 0.1
, a
?val
ue
l.O
E
01
~ '"
"
Slu
e l.
OE
-02
mea
ns
1.0
X
10>Z
means
1.0 X 10"
or 10
.0,
a va
lue
l.OE
02 m
eans
1.0 X 10
or
100,
etc
.or
.0
1,
a
His
togr
ams
repre
sent
per
cen
t fr
equen
cy dis
trib
uti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
AN
AL
YT
ICA
L
G
VA
LU
ES
1
74
1.3
2
FREQUENCY TABLE FOR COLUMN
10
( H
A
PH
M)
LIMITS
FREO
LOWFR -
UPPFR
3. S .
R. 1 .
1 .
?. 3. 5.
8. 1 .
1. 2. 3. S .
8. 1. ] .
RE 6F
3F 2F
RF 6F
RF 6F
3F 2E
RF 6F
8F 6F
3F 2E
8F
00 -
00 -
00 -
01
-01
-01
-01 -
01 -
01 -
02 -
02 -
02 -
02 -
02 -
02 -
03 -
03 -
5 R 1 1 2 3 5 8 1 1 2 3 5 R 1 1 2
.6F
.3F
. 2F
.RF
.6F
.RF
.6E
.3F
. 2E
.8F
.6E
.RF
.6E
.3E
.2E
.RE
.6E
0000
01 01 01 01
01 01
02 02
02 02
02 02
0303
03
0 0 0 0 0 0 0 0 0 0 0 1 423
23 22 3
FREO
CUM
0 0 0 0 0 0 0 0 0 0 0 1 528
51 73
76
PERCENT
FRFO
0 0 0 0 0 0 0 0 0 0 0 1 530
30 28 3
. . . . . . . . . . . . . . . . .
0 0 0 0 0 0 0 0 0 0 0 32
26 26
26 95
95
PERCENT
FREO CUM
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
0.0
1 .32
6.58
36. R4
67.11
96.05
100.00
Ex
pla
nat
ion
SeB
lfu
an
tlta
tlv
e sp
ectr
ogra
phic
analy
ses
by
the U
.S.
Geo
logic
al
Su
rvey
are
re
port
ed as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
ckets
hav
ing
the boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
co
mpu
ted
usi
ng
these
b
rack
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a valu
e
stands
for
dec
imal
ex
ponen
t an
d is
fo
llo
wed
by
a
signed
o
r unsi
gned
, on
e- o
r tw
o-d
igit
in
teger
co
nst
an
t.
In th
is
case
, a
valu
e
l.O
E-0
1 m
eans
1.0
X
10
or
0.1
, a.v
alu
e
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
valu
e
l.O
E-0
2 m
eans
1
.0
X 10
or
.01,
a valu
e
l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togra
ms
repre
sent
perc
ent
freq
uen
cy d
istr
ibu
tio
n w
her
e ea
ch
X eq
uals
one
perc
ent.
HIS
TO
GR
AM
F
OR
C
OLU
MN
10
( R
A
PP
M)
3.0
E
02
X
5.0
E
02
XX
XX
X
7.0
E
02
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
l.O
E
03
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
X
1.5
E
03
X
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
2.0
E
03
X
XX
X
N 00
.0
L 00.0
T 0
0.0
MAXIMUM =
2.00000E 03
MINIMUM =
3.00000F 02
GEOMETRIC MEAN =
9.8457RE 02
GEOMETRIC DEVIATION
= 1.47487E 00
G 00.0
ANALYTICAL
VALUES
76
FRECUFNCY TABLE FOR COLUMN
11
( HE PPM)
LIMITS
LOWFR
H 1 1 ? 3
.3F-
.?F
.8F
.6E
.8F
01 on on 00 on
FREO
- UPPER
- - - - -
1. 1 .
2. 3. b.
?F HP
6F HF
6E
00 no 00 no 00
26 19 4 0 1
FREO
CUM
2645
4949SO
PERCENT
FREO
34.21
?s.no
5.26
0.0
1.3?
PERCENT
F R F Q 34 S9
64 64
65
CUM
.21
.21
.47
.47
.79
HISTOGRAM FOR COLUMN
11
( RE PPM)
l.OF 00 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
l.SE 00 XXXXXXXXXXXXXXXXXXXXXXXXX
2.0E 00 XXXXX
3.0E 00
S.OE 00
X
N 911.84
L17
22.37
T 00.0
MAXIMUM =
5.00000E 00
MINI
MUM
= I.OOOOOF oo
GE
OM
ET
RIC
M
EA
N
= 1.2
7343E
0
0
GE
OM
ET
RIC
D
EV
IAT
ION
=
1.3
63
67
E
00
AN
ALY
TIC
AL
G
VA
LU
ES
0
50
0.0
Exp
lan
at io
n
Sem
iqu
an
tita
tive
spec
tro
gra
ph
ic an
aly
ses
by
the
U.S
. G
eolo
gic
al
Su
rvey
are
re
port
ed
as
geom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e b
oun
dar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s a
re
com
pute
d u
sin
g
thes
e b
rack
ets
as cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e st
an
ds
for
dec
ima
l ex
pon
ent
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, on
e-
or
two
-dig
it
inte
ger
co
nst
an
t.
In th
is
case
, a
valu
e l.
OE
-01
mea
ns
1.0
X
10
or
0.1
, a»valu
e l.
OE
01
m
eans
1
.0
X 10
or
10.0
, a
va
lue
l.O
E-0
2 m
eans
1.0
X
10
or
.01,
a valu
e l.O
E
02 m
eans
1
.0 X
10
2 or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
d
istr
ibu
tion
wh
ere
each
X
equ
als
on
e p
erce
nt.
FRFOUENCY TARLF. FOR COLUMN
13
( CU PPM)
LIMITS
F R F 0
LDWFR -
UPPER
3.RF
5.6F
8.3F
1.2F
1 .8F
2.6F
3.RF
5.6F
H.3F
1 ,2F
1 ,8F
no -
no -
nn -
01 -
m
-ni
-
ni -
ni -
0]
-o?
-
02 -
5. ftF
8.3F
1.2E
1.8E
?.6F
3.8F
5.6F
8.3F
l.?F
1.8F
2.6F
00 no 01
01 01
01 01 01 02
02 02
2 115 30 8 4 4 3 1 1 1
FREO
CUM 2 3
18
48 56
6064
6768
69 /O
PERCENT
FRF.O
2.63
1.32
19.74
39.47
10.53
5.26
5.26
3.95
1.32
1.32
1.32
PERCENT
FRFO CUM
2.63
3.95
23.68
63. 16
73.68
78.95
84.21
88. 16
89 .47
90.79
92.11
13
CO PPM)
HISTOGRAM
FOR
COLU
MN
5.0E 00 XXX
7.OF
on x
l.nF 01 XXXXXXXXXXXXXXXXXXXX
1.5E ni XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
2.0E
ni
xxxxxxxxxxx
3.0E 01
XXXXX
5.0E 01 XXXXX
7.0E 01 XXXX
l.OE 02 X
1.5E 02 X
2.0E 02 X
M 11.32
L 56.58
T 00.0
G 00.0
MAXIMUM =
2.00000F 02
MINI
MUM
= 5.oooooF oo
GE
OM
ET
RIC
M
EA
N
= 1
.78
70
9E
01
GE
OM
ET
RIC
D
EV
IAT
ION
=
2.0
26
61
F
00
Ex
pla
na
tio
n
*«
mtq
ua
nti
tati
ve
spec
tro
gra
ph
ic
an
aly
ses
by
the
U.S
. G
eolo
gic
al
Su
rvey
arc
re
port
ed
as
geom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geom
etri
c b
rack
ets
havin
g
the
bou
nd
arie
s 1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
com
pute
d u
sin
g
thes
e b
rack
ets
as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
o
r tw
o-d
igit
in
teger
co
nst
ant.
In
th
is ca
se,
a v
alu
e l.
OE
-01
mea
ns
1.0
X 1
0~
or
0.1
, a-
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a v
alu
e l.
OE
-02
mea
ns
1.0
X
10~
or
.01,
a val
ue
l.O
E 0
2 m
eans
1.0
X
102
or
100,
etc
.
His
togr
ams
rep
rese
nt
per
cen
t fr
equ
ency
d
istr
ibu
tio
n w
her
e ea
ch X
eq
uals
on
e p
erce
nt.
AN
AL
YT
ICA
L
VA
LU
ES
70
FRFOUENCY TABLE FOR COLUMN
14
( f.
R PPM)
LIMITS
FRED
LOWFR - UPPER
3. 5. 8 .
1 .
1 .
2. 3. 5. 8. 1. 1. 2. 3. b. 8 .
1 .
1 .
2. 3.
8F
6F 3F
2F 8F
6F 8F
6F 3F
2F 8F
6F 8E
6F 3F
2F 8F
6E 8F
00 -
00 -
00 -
01
-01
-01 -
01
-01
-01
-
02 -
02 -
02 -
02 -
02 -
02 -
03 -
03 -
03 -
03 -
5 8 1 1 2 3 5 8 1 1 2 3 5 8 1 1 2 3 5
.6F
.3E
.2F
.8E
.6E
.8F
.6F
.3F
.2F
.8F
.6F
.BE
.6F
,3E
.2F
.8E
.6E
.8E
.6F
00
00
01
01 01 01 01
01 02
0202
0202
02 03
03 03
0303
0 0 0 0 2 1 314 10 23 6 8 4 2 1 1 0 0 1
FREO
CUM 0 0 0 0 2 3 6
20 30
53 59
67 71
73 74
7575
75 76
PERCENT
FREO
0, 0. 0, 0. 2, I, 3,18.
13,
30. 7,
10. 5, 2. 1, 1. 0. 0. 1.
.0 ,0 .0 ,0 .63
,32
.95
,42
.16
,26
.89
,53
.26
,63
.32
,32
.0 ,0 ,32
PERCENT
FRFO CUM
0 0 0 0 2 3 726 39
69 77
88 93
96 97
98 98
98
100
.0 .0 .0 .0-
.63
.95
.89
.32
.47
.74
.63
.16
.42
.05
.37
.68
.68
.68
.00
Explanation
Soai
quan
tlta
tivc
sp«ctrographic an
alys
es by the
U.S. Geological
Survey ar
c reported as ge
omet
ric mi
dpoi
nts
(1,
0.7, 0.5, 0.3, 0.2,
0.15,
0.1,
etc.)
of ge
omet
ric
brac
kets
having the bo
unda
ries
1.
2,
0.83,
0.56
, 0.38,
0.26,
0.18,
0.08
3, et
c.
The
freq
uenc
y distributions
are
computed using
thes
e brackets as
class
Intervals.
The
letter E
afte
r a value
stan
ds for
deci
mal
exponent an
d is
followed by a
sign
ed or
un
sign
ed,
one- or
twos-digit in
tege
r constant
In this ca
se,
a value
l.OE
-01 means
1.0
X 10~
or 0.
1,
- -
means
1.0
X 10
or 10.0,
a va
lue
l.OE
-02
mean
s 1.
0 X
10 "
or .0
1,
valu
e l.
OE 02 mea
ns 1.0 X
102
or 10
0, etc.
a2v
alue
l.O
E
01
His
togra
ms
rep
rese
nt
per
cent
freq
uen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
HIS
TO
GR
AM
F
OR
C
OLU
MN
1
4
( C
R
PP
M)
2.0
E
01
XX
X
3.0
E
01
X
5.0
E
01
XX
XX
7.0
E
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
l.O
E
02
X
XX
XX
XX
XX
XX
XX
1.5
E
02
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
2.0
E
02
XX
XX
XX
XX
3.0
E
02
X
XX
XX
XX
XX
XX
5.0
E
02
X
XX
XX
7.O
F
02
X
XX
l.O
E
03
X
1.5
E
03
X
2.0
E
03
3.O
F
03
5.0
E
03
X
M 00.0
L 0 0.0
T 0 o.o
G 00.0
ANALYTICAL
VALUES
76
MAXIMUM =
5.00000E 03
MINIMUM =
2.00000E 01
GEOMETRIC MEAN =
1.48456F 02
GEOMETRIC DEVIATION =
2.44923F 00
FKFOUFNCY TAHLF FOR COLUMN
15
( f.
U PPM)
LILOWFR
3 5 8 1 1 ? 3 5 8 1 1
.8F
.6F
.^F
.?F
.HF
.6F
.8F
.6F
.3F
.?F
.8F
00
00 00
01 01 01 01 01 01 0? 0?
MITS
- II
PPFR 5. R
.1
.1. ?
.3. 5. 8
.1. 1. 2.
6F
3F ?F
8F 6F
8F 6F
3F 2F
RF 6F
00
00 01 01 01
01 01
01 0?
0?0?
F R F 0
0 1 7 4 711 ?0
165 ? 2
F R F 0
CUM 0 1 R
12 19 30 50
66 71 7375
PI-RCFNT
FRFO
0 1 9 5 914 26
21(-, ? 2
.0 .32
.21
.26
.21
.47
.32
.05
.58
.63
.63
PFRCFiVI
FRFU0 1
10 15 25
39 65
86 93
96 9H
CUH
.0 .32
.53
. ^9
.00
.47
.79
.84
..42
.05
.68
HISTOGRAM FOR COLUMN
15
( CU PPM)
7.OF 00
X
l.OF 01 XXXXXXXXX
1.5E 01 XXXXX
?.OE 01 XXXXXXXXX
3.OF 01
XXXXXXXXXXXXXX
5.0E 01
XXXXXXXXXXXXXXXXXXXXXXXXXX
7.0E 01
XXXXXXXXXXXXXXXXXXXXX
l.OE 0? XXXXXXX
1.5E 02 XXX
2. OF 02 XXX
M 1 1 .3?
L 00.0
T 00.0
MAXIMUM =
2.00000F 02
MINIMUM =
7.00000F 00
GFCIMFTRIC MEAN
= 4.0P527F 01
GFOMFTRIC DEVIATION =
?.15?56F 00
G 00.0
Explanation
Swlquantitative apectrographic analyses by th
e U.S. Ge
olog
ical
Survey are
reported as geometric
midpoints
(1,
0.7, 0.
5, 0.
3, 0.2,
0.15,
0.1, etc.)
of ge
omet
ric
brackets ha
ving
the bo
unda
ries
1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
freq
uenc
y di
stri
buti
ons
are
comp
uted
using
these
brac
kets
as class
inte
rval
s.
The
letter E
afte
r a va
lue
stands for
deci
mal
expo
nent
and
is
foll
owed
by a
signed or un
sign
ed,
one-
or two=-digit integer
cons
tant
. In this ca
se,
a va
lue
l.OE-01 me
ans
1.0 X
10~
or 0.1, a2val
ue l.OE 01
means
1.0
X 10
or 10
.0,
a value
l.OE-02 me
ans
1.0 X
10~
or .01, a
value
l.OE 02 means 1.0 X
102
or 100, et
c.
Histograms represent
percent
frequency
distribution whe
re ea
ch X
equa
ls one
perc
ent.
ANALYTICAL
VALUES
75
FRFOUFNCY TARLF FDR COLUMN
16
( LA PHM)
LIMITS
FRFO
LOWt
-R -
UPPFR
1 2 3 S 8 1 1 2
.HF
.6F
.HF
. 6F
.3F
.2F
.RF
.6F
01 -
01 -
01 -
01
-01
-02 -
02 -
02 -
2. 3. 5. R. 1. 1. 2.
3.
6E
RE 6F
3F 2F
RF 6F
8F
01
01 01
01 02
0202
02
17 29 10 6 0 0 0 1
FREO
CUM
17
46 56
6262
6262
63
Pi-RCf
-NT
FREO
22.37
38. 16
13.16
7.89
0.0
0.0
0.0
1.3?
PERCENT
FREO 22
60 73
81 HI
81 HI
82
CUM
.37
.53
.68
.58
.58
.58
.58
.89
HISTOGRAM FOR COLUMN
16
( LA PPM)
?.OF 01
XXXXXXXXXXXXXXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
5,OE 01 XXXXXXXXXXXXX
7.0E 01 XXXXXXXX
l.OE 0?
l.SE 0?
?.OE 02
3.0E 02
X
N 0
0.0
L13
17.11
T 00.0
MAXI
MUM
= 3.00000F.
02
MINI
MUM
= P.OOOOOF.
01
GFDM
FTRI
C MF
AN =
3.27
891E
01
GFOMFT
RIC
DEVI
ATIO
N =
1.62
246E
00
G 00.0
Explanation
Somlquantitative spectrographic analyses by the U.S. Geological
Survey are reported as geometric midpoints (1
, 0.7, 0.
5, 0.3, 0.
2,
0.15
, 0.1, etc.)
of geometric brackets having the boundaries 1.
2,
0.83
, 0.
56,
0.38
, 0.26,
0.18
, 0.083, etc.
The frequency
distributions are computed using these brackets as class intervals.
The letter E
after a value stands for
decimal exponent and is
followed by a
signed or
unsigned, one- or twos-digit integer constant.
In this case,
a value l.OE-01 means 1.0 X 10~
or 0.
1, a^value l.OE 01
means 1.0 X 10
or 10
.0,
a value l.OE-02 means 1.0 X 10~
or .0
1, a
value l.OE 02 means 1.0 X 102
or 10
0, et
c.
Histograms represent percent frequency distribution where each X
equals one percent.
ANALYTICAL
VALUES
63
FR
FO
UF
NC
Y
TA
BLE
F
OR
C
OLU
MN
17
(
FREQ
LIMITS
LOWFR -
UPPFR
3.RF
on
-
5.6F on
5.6F 00 -
B.3F 00
8.3F DO -
l.?F 01
l.?F 01
-
NS9
77.63
L R10.53
F R F 0
CUM
1 .HE 01
PPM )
PERCENT
FRFO
3.95
0.0
3.95
3.9S
HISTOGRAM
FOR
COLU
MN
5.0E 00 XXXX
7.OF
oo
l.OE 01 XXXX
1 ,5E 01 XXXX
17
( MU PPM)
MAXIMUM
= 1.50000F 01
MINIMUM =
5.00000F 00
GEOMETRIC MEAN
= 9.0B558E 00
GFOMFTRIC DEVIATION =
1.61788E 00
PFKCENT CUM
3.95
3.95
7.89
11.84
T 00.0
ANALYTICAL
G VALUES
0 9
0.0
Explanation
Seaiquantitative spectrographic analyses by the U.S. Geological
Survey arc reported as geometric midpoints (1
, 0.7, 0.
5, 0.
3, 0.
2,
0.15
, 0.1, et
c.)
of geometric brackets having the boundaries 1.2,
0.83
, 0.56,
0.38,
0.26
, 0.18,
0.083, et
c.
The frequency
distributions are computed using these brackets as class intervals.
The letter E
after a value stands fo
r decimal exponent and is
followed by a
signed or unsigned, one- or two-digit integer constant
In th
is case,
a value l.OE-01 means 1.0 X 10
or 0.
1,
---
' ~
means 1.0 X 10
or 10.0,
a value l.OE-02 means 1.
0 X 10
value l.OE 02 means 1.0 X 10
2 or
10
0, et
c.
a^v
alu
e l.
OE
01
or
.0
1,
a
His
togr
ams
rep
rese
nt
per
cent
freq
uen
cy dis
trib
uti
on w
here
ea
ch X
eq
ual
s on
e per
cent.
FRFOUFNCY TARLF FOR COLUMN
lh
( NH PPM)
LIMITS
FHEO
LOWFR - UPPER
1 .RF
2.6F
3.8F
5.6F
R.3F
1 .2F
1 ,8F
2.6F
3.8F
00 -
00 -
00 -
00 -
00 -
01
-01
-01 -
01 -
2.6F
3.HF
5.6F
R.3F
l.?F
1.8F
?.6F
3.8F
5.6F
00
0000
00
01
01 01
01 01
0 0 0 028
17 4 2 1
F R E
I.)
CUM
0 0 0 028
45 49
51 5?
PERCENT
FRFO
0.0
0.0
0.0
0.0
36.84
22.37
5.26
2.63
1 .32
PERCf-NT
FRFO CUM
0.0
0.0
0.0
0.0
36.84
59.21
64.47
67.11
68 .42
HISTOGRAM FOR COLUMN
18
( N8 PPM)
l.OE 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
1.5E 01 XXXXXXXXXXXXXXXXXXXXXX
2.OF 01 XXXXX
3.OF 01 XXX
5.0E 01
X
M 1 1.32
L23
30.26
T 00.0
MA
XIM
UM
=
5.0
00
00
E
01
MIN
IMU
M
= l.O
OO
OO
F
01
GE
OM
ET
RIC
M
EA
N
= 1
.29
57
1E
01
GE
OM
ET
RIC
D
EV
IAT
ION
=
1.4
1849E
00
Exp
lan
atio
n
Sem
iquan
tita
tive
spec
trogra
phic
an
alyse
s by
th
e U
.S.
Geo
log
ical
S
urve
y ar
e re
por
ted
as
g
eom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s ha
ving
th
e boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s ar
e co
mpu
ted
usi
ng
th
ese
bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
deci
mal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
unsi
gned
, one-
or
tw
o-d
igit
in
teger
co
nst
ant.
In
th
is
case
, a
val
ue
l.O
E-0
1 m
eans
1
.0 X
10~
o
r 0.1
, a,v
alu
e
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a val
ue
l.O
E-0
2 m
eans
1.0
X
10~
or
.01,
a val
ue
l.O
E
02 m
eans
1.0
X
102
or
100,
etc
.
His
togr
ams
repre
sent
per
cen
t fr
equ
ency
d
istr
ibu
tio
n w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
AN
AL
YT
ICA
L
G V
ALU
ES
0
52
0.0
FREQUENCY TARLF FOR COLUMN
19
( N
I
P \>
M )
LIMITS
FREO
LOWFR -
IIPP
FR3.RF
5.6F
R.3F
1 .2F
1 ,8F
2.6F
3.RF
S.6F
R.3F
1 .?F
1 .RF
2.6F
3.8F
5.6F
H.3F
1.2E
1 .8F
2.6E
on -
00 -
00 -
01
-01 -
0]
-01
-01 -
01
-0? -
0? -
0? -
0? -
0? -
0? -
03 -
03 -
03 -
5.6F
8.3F
1.2F
1.8F
2.6F
3.HF
5.6F
R.3F
1.2F
1.8F
2. ftF
3.HF
5.6E
8.3F
l.?E
1.8F
2.6F
3.8F
00
0001
01 01
01 01
01 0?
0? 0?
0202
02 03
0303
03
0 3 3 1 211 14
17 136 1 1 1 0 1 1 0 1
F R F 0
CUM 0 3 6 7 9
2034
51 64
70 71
72 73
73 74
75 75
76
PERCENT
FRFO
0.0
3.95
3.95
1.32
2.63
14.47
1H.42
22.37
17.11
7.R9
1.32
1.32
1.32
0.0
1.32
1.32
0.0
1.32
PERCENT
f-RFO
CUM
0.0
3.95
7.H9
9.21
11 .84
26.32
44.74
67.11
84.21
92.11
93.42
94.74
96.05
96.05
97.37
98.68
98. 6R
100.00
Expla
nat
ion
Sem
iquan
tita
tive
spec
tro
gra
ph
ic an
alyse
s by
th
e U
.S.
Geo
log
ical
Su
rvey
are
rep
ort
ed a
s g
eom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s hav
ing th
e boundar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s are
com
pute
d usi
ng
thes
e b
rack
ets
as cla
ss in
terv
als
.
The
le
tter
E aft
er
a v
alu
e st
ands
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
unsi
gned
, one-
or
two
-dig
it
inte
ger
const
ant.
In
th
is ca
se,
a v
alu
e l.
OE
-01
mea
ns
1.0
X
10~
or
0.1
, a-
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10.0
, a
val
ue
l.O
E-0
2 m
eans
1.0
X
10
or
.01,
a v
alu
e l.
OE
02
mea
ns
1.0
X
102
or
100,
etc
.
His
togr
ams
repre
sent
per
cen
t fr
equen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e per
cent.
HIS
TO
GR
AM
F
OR
C
OLU
MN
19
( N
I P
PM
)
7.0
E
00
X
XX
X
l.O
E
01
XX
XX
1.5
E
01
X
2.0
E
01
XX
X
3.0
E
01
XX
XX
XX
XX
XX
XX
XX
S.O
E
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
7.0
E
01
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
XX
l.O
E
02
XX
XX
XX
XX
XX
XX
XX
XX
X
1.5
E
02
XX
XX
XX
XX
2.0
E
02
X
3.0
E
02
X
5.0
E
02
X
7.O
F
02
l.O
E
03
X
1.5
E
03
X
2.O
F
03
3.0
E
03
X
N 00.0
L 00.0
T 00.0
G 00.0
ANALYTICAL
VALUES
76
MAXIMUM =
3.00000E 03
MINIMUM =
7.00000E 00
GEOMETRIC MEAN =
6.32879E 01
GEOMETRIC DEVIATION =
2.88696E 00
FREOUFNCY TARLF FOR COLUMN
20
( P B
PPM)
LLOWFR
H.3F 00
1 .?F 01
1 .RF 01
2 . 6 F
01
"4 . H F
015.6F 01
8.3F 01
1 .2F 0?
l.RF 0?
2.6F 0?
3. RE 0?
IMITS
- UPPER 1.2F
1.8F
?.6F
3.8F
5.6F
8.3F
1.2F
1.8F
2.6E
3.8F
5.6E
01 01 01 01
01 01
020?
0? 0?
0?
FREO 5
18 10 182 3 3 4 0 0 1
FREO
CUM
5?3
33 51 53 56
5963
63 63
64
PERCENT
FRFO
6.58
23.68
13.16
23 .68
2.63
3.95
3.95
5.?6
0.0
0.0
1.32
PERCENT
FREO CUM
6.58
30.26
43.42
67.11
69.74
73.68
77.63
82. H9
82.89
82.89
84.21
HISTOGRAM
FOR
COLU
MN
20
( PB
PPM)
I.OE 01 xx
xxxx
x
1.5E 01
XXXXXXXXXXXXXXXXXXXXXXXX
2.0E 01 XXXXXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXXXXXXXXXX
5.0E 01 XXX
7.0E 01 XXXX
I.OE 02 XXXX
1.5E 02 XXXXX
2.0E 02
3.0E 02
5.OF 02
X
N 00.0
L12
15.79
MAXIMUM =
5.00000E 02
MINIMUM
= l.OOOOOF 01
GEOMETRIC MEAN =
2.74R71E 01
GEOMETRIC DEVIATION =
2.24366E 00
T 00.0
G 00.0
Explanation
Seniquantitative spectrographic analyses by the U.S. Geological
Survey are reported as geometric midpoints (1,
0.7,
0.
5, 0.
3, 0.2,
0.15
, 0.1, etc.)
of geometric brackets having the boundaries 1.
2,
0.83,
0.56,
0.38
, 0.26,
0.18
, 0.083, etc.
The frequency
distributions are computed using these brackets as class intervals.
The
lett
er E after
a va
lue
stan
ds for
decimal
expo
nent
and
is
foll
owed
by a
signed or
unsigned,
one-
or twoydigit
inte
ger
cons
tant
. In this ca
se,
a value
l.OE
-01 means
1.0 X 10
or 0.1, a,
valu
e I.
OE 01
means
1.0 X
10
or 10
.0,
a value
l.OE-02 me
ans
1.0 X
10
or .01, a
value
I.OE 02 means 1.0 X
102
or 100, et
c.
Histograms represent percent frequency distribution where each X
equals one percent.
ANALYTICAL
VALUES
64
FRFOUFNCY TARLF FOR COLUMN
22
( SC
LIMITS
LOWER -
UPPER
3.8F
S . fi
F8.3F
1 .?F
] .8F
2.6F
3.8F
00 -
00 -
00 -
01
-01
-01
-
01 -
5.6F
8.3F
1.2F
1.8F
2.6F
3.8F
5.6F
00
0001
01 01
01 01
FR
EO
F
RF
O
CU
M
33 1 4
28 15 3
836 58
73
76
PE
RC
EN
T
FR
FO
3.9
51
.32
5.2
636.8
428.9
51
9.7
43.9
5
PF
RC
EN
T
FR
EO
C
UM
3
.95
10
.53
47
.37
76.3
296.0
51
00
.00
HISTOGRAM FOR COLUMN
?2
( SC PPM)
5.0E 00 XXXX
7. OF 00
X
l.OE 01 XXXXX
1.5E 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
?.OE 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXX
3.0E 01 XXXXXXXXXXXXXXXXXXXX
5. OF
01 XXXX
N 00.0
L 00.0
T 00.0
Ex
pla
nat
ion
Sem
iqu
anti
tati
ve
spec
tro
gra
ph
ic
anal
yse
s by
th
e U
.S.
Geo
log
ical
S
urve
y are
rep
ort
ed
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e b
ou
nd
arie
s 1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
on
s ar
e co
mpu
ted
usi
ng
thes
e bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gned
o
r u
nsi
gn
ed,
one-
o
r tw
or-
dig
it
inte
ger
co
nst
ant.
In
th
is ca
se,
a v
alu
e l.
OE
-01
mea
ns
1.0
X
10~
or
0.1
, a,
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a val
ue
l.O
E-0
2 m
eans
1
.0 X
10
" o
r .0
1,
a val
ue
l.O
E
02 m
eans
1
.0 X
10
2 or
100,
etc
.
His
togra
ms
rep
rese
nt
per
cen
t fr
equen
cy d
istr
ibuti
on w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
G 00.0
AN
AL
YT
ICA
L
VA
LU
ES
MA
XIM
UM
=
5.0
00
00
F
01
MIN
IMU
M
= 5.0
0000E
00
GE
OM
ET
RIC
M
EA
N
=
1.8
1906E
0
1
GE
OM
ET
RIC
D
EV
IAT
ION
=
1.5
73
51
E
00
FRFOUFNCY TARLF FOR COLUMN
23
( SM
P
PM
)
LIM
ITS
LO
WF
R -
IIP
PF
R
H.3
F
00
-
l.?F
01
1.P
F0
1-
1.R
F0
11
. H
F 01
-?.6
F
01
HISTOGRAM FOR COLUMN
l.OF 01 XXXX
l.SF 01
X
?.OF 01
X
FRFO
FRFO
CUM
3 3
1 4
? 3
( S M
PPM)
Pi-RCFNT
FRFU
3.93
1.3?
1.3?
M69
90.79
L 22.63
PFRCFNT
FRFU CUM
3.95)
b.?6
6 .SB
T 00.0
ANALYTICAL
G VALUES
0 5
0.0
MAXIMUM
= 2.00000E 01
MINIMUM =
l.OOOOOF 01
GFOMFTRIC MFAN =
1.P4573E 01
GFOMFTRIC DFVIATION =
1.37383F 00
Explanation
Seaiquantitative spectrographic analyses by the U.S. Geological
Survey ars rsported as geometric midpoints (1
, 0.
7, 0.
5, 0.3, 0.2,
0.15
, 0.1, etc.)
of geometric brackets having the boundaries 1.2,
0.83
, 0.56,
0.38,
0.26
, 0.18,
0.083, et
c.
The frequency
distributions are computed using these brackets as class intervals.
The letter E
after a value stands fo
r decimal exponent and is
followed by a
signed or
unsigned, one- or two-digit integer constant.
In th
is case,
a value l.OE-01 means 1.
0 X 10~
or 0.1, a.value l.OE 01
means 1.0 X 10
or 10
.0,
a value l.OE-02 means 1.0 X 10
or .01, a
value l.
OE 02 means 1.0 X 10
2 or
10
0, et
c.
Histograms represent percent frequency distribution where each X
equals one percent.
PRFUUFNCY TARLF FOR COLUMN
LIMITS
E R F U
LOWFK -
UPPER
3 5 H 1 1 ?
.HE
,6F
.3F
. 2F
.HF
.6E
0]
-01
-01
-02 -
02 -
02 -
^ .
H. 1 .
1. 2. 3.
6F
3F 2F
HF 6F
HE
01 01 02
02 02
02
0 019
1 H
113
F R E 0
CUM 0 0
19 374H
51
PERCENT
F R E U
0.0
0.0
25.00
23.68
14.47
3.95
PERCENT
E R E U0 0
24
4K 63
67
CUM
.0 .0 .00
.68
.16
.11
HISTOGRAM FOR COLUMN
24
( SK PPM)
l.OF 0? XXXXXXXXXXXXXXXXXXXXXXXXX
1.5F 0? XXXXXXXXXXXXXXXXXXXXXXXX
2.0E 0? XXXXXXXXXXXXXX
3.0E 0? XXXX
N 56.5R
L?0
26.32
T 00.0
MA
XIM
UM
=
3.0
0000E
02
MIN
IMU
M
= l.O
OO
OO
E
0?
GF
OM
FT
R1
C
MF
AN
=
1.4
2935E
02
GF
OM
FT
RIC
D
EV
IAT
ION
=
1.3
H736F
0
0
AN
ALY
TIC
AL
f,
VA
LU
ES
0
51
0.0
Ex
pla
nat
ion
Sem
lqu
anti
tati
ve
apec
tro
gra
ph
ic an
alyse
s by
th
e U
.S.
Geo
logic
al
Surv
ey a
re r
epo
rted
as
geo
met
ric
mid
poin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s h
avin
g
the
bo
un
dar
ies
1.2
, 0.8
3,
0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he fr
equen
cy
dis
trib
uti
on
s are
com
pute
d u
sin
g th
ese
bra
cket
s as
cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed
or
un
sig
ned
, one-
or
two-d
igit
in
teger
co
nst
ant
In th
is ca
se,
a. v
alu
e l.
OE
-01
mea
ns
1.0
X
10~
or
0.1
, *
" ""
m
eans
1
.0 X
10
o
r 1
0.0
, a
val
ue
l.O
E-0
2 m
eans
1
.0
X 10
~"
or
.01,
val
ue
l.O
E
02 m
eans
1
.0 X
10
2 o
r 10
0,
etc
.
a-va
lue
l.OE
01
Histograms represent
percent
frequency
dist
ribu
tion
where ea
ch X
equa
ls one
percent.
FR
FiM
iFN
CY
T
Art
LF
F
OR
C
OLU
MN
)V
PPM )
LIMITS
FREO
I f|WF«
- UPPFR
ft 1 1 ? ^ h « 1 I ? 3 <S
.3F
.?F
.HF
.6F
. RF
.6F
.3F
.?F
.HF
.6F
.HF
.6F
00 -
01
-01 -
01
-01 -
01
-01 -
o? -
0?
-0? -
0? -
0? -
1 1 ? 3 5 8 1 1 2 3 5 R
.?E
.RF
.6F
.HF
.6F
.3F
. ? E
.HF
.6F
.RF
.6F
.3F
01 01
01 01 01 01 0? 0?
0?0?
0? 0?
0 0 0 1 1 0 8?0
30 8 6 ?
FRFO
CUM
0 0 0 1 ? ?10 30
606R
74 76
PI-RCENT
FRFO
0. O ,
0. 1 ,
1 .
010,
?6
39.
10 7. ?
, 0 . 0 . 0 .3?
,3?
.0 ,53
.3?
,47
.b^
.89
.63
PFRCFNT
F K
E- 00 0 0 1 ? ?
13 39
7R H9
97
100
CUM
. o .0 . o .3?
.63
.63
. 16
.47
.95
.47
.37
.00
HISTOGRAM FOR COLUMN
3. OF 01
X
( V
PPM)
5.OF 01
X
7,np 01
1.OF 0? XXXXXXXXXXX
1.5F 0? XXXXXXXXXXXXXXXXXXXXXXXXXX
?.OE 0? XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
3.OF 0? XXXXXXXXXXX
S.OE 0? XXXXXXXX
7.0E 0? XXX
L 0
0.0
T 00.0
MAXIMUM
- T.
OOOO
OF 02
MINIMUM
= 3.00000F 01
HFOM
FTRI
C MF
AM
- 1.91410H 0?
GFDM
FTRI
C DE
VIATION
= 1.
6H3R
RI-
00
G
0 o.o
Expl
anat
ion
Semiquantitative sp
ectr
ogra
phic
an
alys
es by
th
e U.S. Geological
Surv
ey are
repo
rted
as geometric
midpoints
(1,
0.7,
0.5, 0.3, 0.2,
0.15
, 0.1, et
c.)
of ge
omet
ric
brackets ha
ving
the
boun
dari
es 1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
frequency
dist
ribu
tion
s are
computed us
ing
these brackets as class
inte
rval
s.
The
lett
er E
afte
r a value
stands fo
r de
cima
l exponent and
is
followed by a
sign
ed or unsigned,
one-
or tw
o-di
git
inte
ger
cons
tant
. In this ca
se,
a value
l.OE-01 mean
s 1.0 X 10
~ or 0.
1, a-
valu
e l.
OE 01
means
1.0 X 10
or 10
.0,
a value
l.OE-02 me
ans
1.0 X 10
or .01, a
value
l.OE
02 means 1.0 X 10
2 or 100, etc.
Hist
ogra
ms represent
percent
freq
uenc
y di
stri
buti
on whe
re ea
ch X
equals one
perc
ent.
ANALYTICAL
VALUES
76
FK
HU
IFN
CY
T
AR
LF
F
OR
C
DI.
UM
N7
(
LIM
ITS
-
IIP
PF
R
B.3
F
f)0
-
l.?F
01
l.H
F
01
?.6
F
01
3.8
F
01
1 .?
!-
0]
-1
.HF
01
-
P.ftF
01
-3.H
F
01
-S
.6F
01
FK
FO 3
14
15
3(S (S
t- K
1- '.)
CU
M 317
3?
68
74
Pfc
RC
FM
T
FU
R.)
3.9
b1 H
.4?
19.7
447.3
77
.R9
PI-
RC
FM
T
FK
FO
C
UM
3.9
5??.3
7
4?.
11
N9 .47
97
.3 7
?7
(Y
PPM)
HISTOGRAM FUR COLUMN
l.OE 01 XXXX
l.SE 01 XXXXXXXXXXXXXXXXXX
?.OF 01 XXXXXXXXXXXXXXXXXXXX
3.OF 01 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
5. OF 01 XXXXXXXX
N 00.0
L H
? 0
2.63
MAXIMUM =
5,OOOOOE 01
MINIMUM =
l.OOOOOF 01
GEOMETRIC MEAN =
?.41609E 01
GEOMETRIC DEVIATIUN =
1.47?13E 00
T 00.0
G 00.0
ANALYTICAL
VALUES
74
Explanation
Swlquantitative sp
ectr
ogra
phic
analyses by the
U.S. Geological
Surr
ey are
repo
rted
as
geometric midpoints
(1,
0.7, 0.5, 0.3, 0.
2,
0.15
, 0.1, et
c.)
of geometric
brackets having th
e bo
unda
ries
1.2,
0.83,
0.56
, 0.
38,
0.26
, 0.
18,
0.08
3, etc.
The
frequency
dist
ribu
tion
s are
comp
uted
using
these
brackets as class
inte
rval
s.
The
letter E
afte
r a valu
e stands fo
r decimal
exponent and
is
foll
owed
by a
signed or
unsigned,
one-
or tw
o-di
git
inte
ger
cons
tant
. In this case,
a value
l.OE-01 me
ans
1.0
X 10
~ or 0.1, a,value
l.OE
01
mean
s 1.0 X
10
or 10
.0,
a va
lue
l.OE-02
mean
s 1.0 X
10~
or .01, a
value
l.OE 02 means
1.0 X
10^
or 10
0, et
c.
Hist
ogra
ms represent
percent
frequency
distribution where ea
ch X
equals one
perc
ent.
TABLF FOR COLUMN
29
( 7k PPM)
TS
F R F U
IIPPFR 2 3 5 R 1 1 2 3 5 R 1 1
.6F
.RF
.6F
.3E
.2F
.RE
.6F
.RE
.6F
.3F
.2F
.RF
01
01 01
01 02
0202
0202
02 03
03
0 0 2 1 5 516
29 161 0 1
f-REO
CUM 0 0 2 3 H
13 29
5R7^
7575
76
Pt-R
Ct-NT
F R F 0
0, 0. 2, 1 .
6 ,
6,21 ,
3R.
21 , 1
.0. 1.
.0 ,0 .63
,32
,5R
.58
.05
,16
.05
,32
.0 ,32
P F K C
t- N
7F R F 00 0 2 3 10 17 3H
76 97
<->H 9H
100
CUM
.0 .0 .63
.95
.53
. 11
.16
.3?
.37
.68
,6R
.00
LD
WF
R
1.R
F
01
2.6
F
01
3.R
F
01
5.6
F
01
R.3
F
01
1.2
F
02
1.R
F
02
2.6
F
02
3 .
R F
02
^.6
F
02
R.3
F
02
1 ,2
F
03
HISTOGRAM FOR COLUMN
29
( ZR PPM)
5.0E 01 XXX
7.OF 01
X
l.OE 02 XXXXXXX
l.SF 02 XXXXXXX
2.0E 02 XXXXXXXXXXXXXXXXXXXXX
3.0E 02 XXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXXX
5.OF
. 02 XXXXXXXXXXXXXXXXXXXXX
7.OF 02
X
I.OF 03
l.SF 03
X
M 00.0
L 00.0
T 00.0
G 0 0.0
Ex
pla
nat
ion
Sem
iquan
tita
tive
spec
tro
gra
phic
an
alyse
s by
th
e U
.S.
Geo
log
ical
S
urve
y are
re
po
rted
as
g
eom
etri
c m
idp
oin
ts
(1,
0.7
, 0.5
, 0.3
, 0.2
, 0.1
5,
0.1
, etc
.)
of
geo
met
ric
bra
cket
s h
avin
g th
e b
ou
nd
arie
s 1.2
, 0
.83
, 0.5
6,
0.3
8,
0.2
6,
0.1
8,
0.0
83,
etc
. T
he
freq
uen
cy
dis
trib
uti
ons
are
com
pute
d usi
ng
thes
e b
rack
ets
as cla
ss in
terv
als
.
The
le
tter
E aft
er
a val
ue
stan
ds
for
dec
imal
ex
pone
nt
and
is
foll
ow
ed
by
a si
gn
ed o
r u
nsi
gn
ed,
one-
o
r tw
o-d
igit
in
teger
co
nst
ant.
In
th
is
case
, a
val
ue
l.O
E-0
1 m
eans
1.0
X
10~
or
0.1
, a,
val
ue
l.O
E
01
mea
ns
1.0
X
10
or
10
.0,
a val
ue
l.O
E-0
2 m
eans
1.0
X
10~
or
.01,
a val
ue
l.O
E
02 m
eans
1
.0 X
10
2 or
10
0,
etc
.
His
togr
ams
repre
sent
per
cen
t fr
equen
cy d
istr
ibu
tio
n w
here
ea
ch X
eq
ual
s on
e p
erce
nt.
AN
AL
YT
ICA
L
VA
LU
ES
7
6
MA
XIM
UM
=
1.5
0000F
03
MIN
IMU
M
=
5.0
0000F
01
GF
OM
FT
RIC
M
FA
N
=
2.6
35
10
F
02
GF
DM
FT
RIC
D
EV
IAT
ION
=
1.7
97
H5
F
Of)
Sw PPM
76.99H749
?.61
?5 NOT DETECTED, LFSS THAN, OK TRACE VALUES.
51 REPORTED VALUES.
V PPM
191.409576
1.68
76 SAMPLES AND
76 ANALYTICAL VALUES.
w ppM
********
******
76 NOT DETECTED, LESS THAN, OR TRACE VALUES.
0 REPORTED VALUES. NO COMPUTATIONS,
Y PPM
?3.400131
1.54
? NOT DETECTED, LESS THAN, OR TRACE VALUES.
74 REPORTED VALUES.
7M ppM
********
******
74 MOT DETECTED, LESS THAN, OR TRACE VALUES.
2 REPORTED VALUES. NO COMPUTATIONS,
7«
ppn/
?63.509()33
l.HO
76 SAMPLES AND
76 ANALYTICAL VALUES.
