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8/10/2019 Fieldwork 4(Final)
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Mapua Institute of Technology
ADVANCED SURVEYING FIELD MANUAL
FIELDWORK NO. 4
Laying of a Simple Curve on Uneven Ground Using
Transit and Theodolite
(Double-Deflection Angle Method)
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GROUP NO. 4 CHIEF OF PARTY/LEADER: EUGENIO, Jason
MEMBERS:
DULAY, Anthony Mark V. GARCIA, Julienne
ESTAVILLO, Kyle GATCHALIAN, Kenneth
FIELD WORK NO.3
LAYING OF A SIMPLE CURVE ON UNEVEN GROUND USING TRANSIT
AND THEODOLITE (DOUBLE-DEFLECTION ANGLE METHOD)
OBJECTIVE:
1. To be able to lay a simple curve on uneven ground.
2. To be able to lay a simple curve using double-deflection angle method.
3. To master the use of the transit and theodolite in laying a simple curve.
INSTRUMENTS:
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PROCEDURE:
1. The Professor gives the following data:
d1 = 0.11
D = 2.5
d2 = 1.39
Location of PC on the site (Note location and not station is now given since d1and d2are
given.)
GIVEN: I=d1+6D+d2= (Simple curve with 6 intermediate points.)
NOTE: Be very careful in assigning the location of PC and the direction of the backward tangent
so that the curve will not obstructed by any structure.
VERY IMPORTANT: Before going to the field the student must compute:a. Angle of Intersection I = 49
b. Total deflection angle I / 2 = 24.5
c. Length of the long chord C = 380.16
d. Half d1 d1/ 2 = 0.055
e. Half d2 d2/ 2 = 0.695
f. Half D D / 2 = 1.25
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2.4Loosen the upper clamp and turn the telescope until the reading on vernier equals the
magnitude of the total deflection angle of the curve. Along this line and with a distance
equal to the length of the long chord from PC locate the position of PT.
2.5Set the theodolite on the exact position of PT.
2.6Level the theodolite and set the horizontal vernier to zero while sighting PC.
3. To locate the first intermediate point A in the curve mark on the ground the intersection of theline of sight in both instruments with a reading equal to
.(Note that the first instruments
reading is referred from the back tangent while the second instruments reading is referred
from the long chord.)
4. The next intermediate point B may be located on the ground using the same procedure as in
step 8, but this time use a reading equal to (d
.
5. The third intermediate point C may also be found following the same processes, but now use a
reading in the horizontal vernier equal to (d
.
6 Continue the process to locate other intermediate points on the curve with a gradual increase
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FINAL DATA SHEET
FIELD WORK 3 LAYING OF A SIMPLE CURVE ON UNEVEN GROUND USINGF THEODOLITE
(DOUBLE-DEFLECTION ANGLE METHOD)
DATE: 11/05/14 GROUP NO.: 5
TIME: 02:00 PM LOCATION: MIT South Parking
WEATHER: Cloudy PROFESSOR: Engr. B.Cervantes
DATA SUPPLIED:
d1 = 0.11
D = 2.5
d2 = 1.39
Adopt full chord length of 2 m
GIVEN:
I = d1 + 8D + d2 = 21.5
a. Angle of intersection I = 49b. Total deflection angle I/2 = 24.5c. Length of long chord C = 380.16d. Half d1 d1/2 = 0.055
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SAMPLE COMPUTATION
Given:
d1 = 0.11D = 2.5d2 =1.39
Angle of intersection, I = 49Length of long chord, C =380.16d2/2 =0.695
D =1.25
Solution:
Intersection Angle, I:
I = d1 + 8D + d2 = 21.5
Total Deflection Angle, I/2
I/2 = 49/2
I = 24.5
Long Chord, C:
C = 2 * R * sin (I/2)
C = 2 * 458.37 * sin (49/2)
C = 380.16
First Intermediate Point, A
A = d1/2
A = 0.11/2
A = 0.055
Second Intermediate Point, B
B = [(d1+D)/2]
B = [(0.11+2.5)/2]
B = 1.305
Third Intermediate Point, C (Until 20th Intermediate
Point)
C [(d1+2D)/2]
At Intermediate Point A
Computed Length of the Chord = 0.88
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Analysis of Data
In the first part of this fieldwork, we were to lay a simple curve
on uneven ground, to lay a simple curve using double-deflection
angle method and to master the use of the transit and theodolite in
laying a simple curve.
From the gathered data taken from the said activity, it can be
seen that every detail gathered was tallied in the given data. The
summation of deflection angles taken was all equal to 35 which are
half of the given angle of point of intersection which is 70 degrees.
And also the chord distances were all equal to 280 meters and so
close to the length of the main curve.
Conclusion
In performing this fieldwork which deals with laying of a
simple curve on uneven ground using transit and theodolite using
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Acknowledgement
Firstly, I would like to thank God for giving me another day
to do what I have continued and another day to prove myself and do
all the tasks that life has given me. And also for all the people he
has given me to love, to care and to make my life more joyful.
Including my parents, friends, professors, acquaintances, and even
those people who make my life thrilling.
Also, I would like to thank my group mates for their effort
and their time and also their cooperation in participating in this
fieldwork. Also, I would like to mention about doing their assigned
tasks and doing it right in order for us to finish the field work on
time.
Lastly, I would like to show my gratitude to my professor,
Engr. Cervantes, for teaching us and guiding us for our activity and
for imparting his ideas regarding the topic and make it possible for
us to do it on our own. And at the end of the day, there was another
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station with vernier A set at zero. The telescope is then reversed by
plunging it. A foresight to the next station is then taken by turning
the instrument about the vertical axis on its upper motion, and thedeflection angle is observed. The angle is recorded as right R or left
L, according to whether the upper motion is turned clockwise or
counter clockwise. Usually, deflection angles are observed twice,
once with the telescope in face left and the other in face right
condition. Immediately after completion of traverse observation, an
arithmetical check on the angular error of closure should be
performed to detect any blunder or excessively large error in angular
measurement.
To check the angular closure, azimuths are calculated from
previously known azimuth of a line. The unknown azimuth of a line
is computed by adding the right deflection angle and subtracting the
left deflection angle with the forward azimuth of the previous line.
Thus,
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azimuth or on the observed deflection angles.
In the azimuth adjustment method, the computed azimuth
of the closing line is compared with its previously observed value. If
both the values agrees each other, there is no error of closure
otherwise it exist. To remove the error, a correction equal in
magnitude but opposite in nature to the error of closure is to be
distributed among the observed deflection angles.
In the deflection angle adjustment method, the algebraic
sum of the deflection angles is being computed taking the right
deflection angles as positive and left deflection angles as negative.
The general relation to compute the error of closure by this method
is as follows:
Forward azimuth of the first side of traverse (at first
station) + -
traverse (at terminating station) + 360---- (Equation 28-1)
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A deflection angle should never be measured without double
centering the instrument, because the error caused by the line of
sight not being normal to the horizontal axis of the instrument may
be too large to be tolerated. Moreover, the angular error of closure
should not exceed the estimated standard deviation for observing an
angle from a single setup times the square root of the number of
instrument stations. In practice, this estimated standard deviation in
angular measurement is usually taken equal to 0.5 to 1.0 times the
least count of the instrument used in measuring the angles. If the
error exceeds the permissible limit, then observation should be
repeated till permissible limit has been achieved.
Deflection angle method of traversing is being generally used
for open looped closed traverse. It is most useful for the location
survey of linear engineering works such as highways, railways,
canals and pipelines etc.
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DOCUMENTATION
Everyone is looking for a space to
lay a simple curve
I t di t i t ith l
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XI. Field Work Peer Assessment
Course: CE1211F Section: B1 Date: November 12, 2014
FIELDWORK 4:LAYING OF A SIMPLE CURVE ON UNEVEN GROUND BY TRANSIT AND THEODOLITE
(Double-Deflection Angle Method)
Group Members:ESTAVILLO, Kyle Score: 20
EUGENIO, Jason Score: 20GARCIA, Julienne Score: 20GATCHALIAN, Kenneth Score: 20
CRITERIA EXCELLENT VERY GOOD LIMITED POOR MEMBERS
TIME ELEMENT Arrives exactly ontime.
Arrives within the
grace period of 15
minutes
Late for at most
30 minutes
Late for more than 30
minutes
4 4 4 4
PREPAREDNESS Knows what exactlyis to be done in thefield
Familiar with the
procedure
Needs further
explanation
Does not know what is
to be done
4 4 4 4
COOPERATIVENESS Performs assignedtask willingly and iswilling to help
group mates
Performs only
assigned task
Performs less
satisfactory the
assigned task
Does not want to help
at all
4 4 4 4
ACCURACY Computes for therequired valueaccurately and insuch a short time
Computes for the
required value with
little assistance
Computes for
the required
value with some
assistance
Fails to compute the
required value
4 4 4 4
OVERALL
CONTRIBUTION ON
THE GROUPWORK
Performs an
important role
efficiently
Performs an
important role
Performs a
secondary role
in a limited
manner
Does nothing 4 4 4 4
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