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About Pacent Learning Solutions, Inc.
Our mission is to improve the quality of math programs in California schools. We are committed to supporting schools and teachers delivering educational solutions designed to meet student needs. Our solutions are founded upon a collaborative process that result in a well defined common curriculum supported by spiraling “free response” weekly formative assessments and web based progress monitoring. Truly formative assessment needs to do more than just identify where improvement is needed. It needs to provide opportunities for intervention and opportunities to re-assess. Our program provides every student 3 opportunities on each concept so they have an opportunity to identify and address their mistakes. Communication is a key to improvement. Our web based progress monitoring tools are designed to inform the teacher, parent, and student on where improvement is needed, but also provide resources to address areas of need on a class and individual level and show student improvement on specific concepts. We believe that if we can align administration, teachers, parents, and students toward the same goals, that student achievement will increase dramatically and teaching will be more satisfying.
If you like some of the lesson design elements in this Strategic CST Review, and/or you are interested in learning more about our core programs we invite you to visit us on the web.
www.pacent.org
Copyright©2009 by Pacent Learning Solutions, Inc All rights reserved.
No part of this book may be reproduced in any form without written permission from the publisher.
Printed in the United States of America
Demo
Focus 1
Math 7 CST Prep Table of Contents
Focus Lesson Lesson Standards Strategic Standard Build Page Response Form
1 1 AF 4.1 NS 1.2, NS 2.5, AF 1.3, PS 1.3 ……… 1 – 2 41
2 AF 4.1 NS 1.2, NS 2.5, AF 1.3, PS 1.3 ……… 3 – 4 42
3 AF 4.1 NS 1.2, NS 2.5, AF 1.3, PS 1.3 ……… 5 – 6 43
4 AF 4.1 NS 1.2, NS 2.5, AF 1.3, PS 1.3 ……… 7 – 8 44
2 1 MG 1.3 NS 1.5, NS 1.7, AF 4.1, MG 3.3 ……… 9 – 10 45
2 MG 1.3 NS 1.5, NS 1.7, AF 4.1, MG 3.3 ……… 11 – 12 46
3 AF 4.2 NS 1.4, NS 1.7, AF 4.1, MG 3.3 ……… 13 – 14 47
4 AF 4.2 NS 1.4, NS 1.7, AF 4.1, MG 3.3 ……… 15 – 16 48
3 1 NS 1.5 NS 1.2, AF 1.3, AF 2.1, AF 3.3 ……… 17 – 18 49
2 NS 1.6, NS 1.7 NS 1.2, AF 1.3, AF 2.1, AF 3.3 ……… 19 – 20 50
3 NS 1.7 NS 1.2, AF 1.3, AF 2.2, AF 3.3 ……… 21 – 22 51
4 NS 1.7 NS 1.2, AF 1.3, AF 2.2, AF 3.3 ……… 23 – 24 52
4 1 NS 2.3, AF 2.1 NS 1.7, AF 3.3, AF 4.1, AF 4.2 ……… 25 – 26 53
2 NS 2.1, AF 2.2 NS 1.7, AF 3.3, AF 4.1, AF 4.2 ……… 27 – 28 54
3 NS 2.3, AF 2.1 NS 1.7, AF 3.3, AF 4.1, AF 4.2 ……… 29 – 30 55
4 NS 1.1 NS 1.7, AF 3.3, AF 4.1, AF 4.2 ……… 31 – 32 56
5 1 NS 2.4 NS 1.2, NS 2.3, AF 1.3, PS 1.3 ……… 33 – 34 57
2 MG 3.3 NS 1.2, NS 2.3, AF 1.3, PS 1.3 ……… 35 – 36 58
3 MG 3.3 NS 1.2, NS 2.3, AF 1.3, PS 1.3 ……… 37 – 38 59
4 MG 5.4 NS 1.2, NS 2.3, AF 1.3, PS 1.3 ……… 39 – 40 60
Pacent Learning Solutions, Inc.
i www.pacent.org
Stra
tegi
c C
ST R
evie
w
Pu
rpo
se
The
purp
ose
of t
he P
acen
t CST
Rev
iew
Pr
ogra
m is
to
pr
ovid
e st
uden
ts
with
a m
eani
ngfu
l re
view
of
th
e m
ost
impo
rtan
t co
ncep
ts
taug
ht
during
th
e ye
ar.
This
en
sure
s th
at
stud
ents
en
gage
CST
cont
ent
prio
r to
of
ficia
l te
stin
g an
d ha
ve
perf
orm
ance
in
form
atio
n th
at
can
be
used
fo
r bo
th
indi
vidu
al
and
prog
ram
-wid
e im
prov
emen
t.
The
Str
ateg
ic
CST
revi
ew is
com
pris
ed o
f tw
o m
ain
elem
ents
: (1
) th
e Str
ateg
ic S
tand
ard
Bui
ld (
SSB)
and,
(2)
the
Foc
us L
esso
n.
Reco
mm
en
ded
Use
Th
is p
rogr
am i
s de
sign
ed a
s a
supp
lem
ent
to
the
core
in
stru
ctio
nal
prog
ram
.
The
SSB e
lem
ent
can
subs
titu
te t
he
regu
lar
daily
w
arm
-up.
H
owev
er,
the
Focu
s le
sson
el
emen
t is
no
t a
repl
acem
ent
for
your
co
re
inst
ruct
iona
l pr
ogra
m.
M
ost
inst
ruct
iona
l pr
ogra
ms
are
not
pace
d to
al
low
fo
r 5
wee
ks
of
revi
ew.
Th
e Str
ateg
ic
CST
revi
ew
less
ons
can
be
used
af
ter
scho
ol w
ith
a ta
rget
ed g
roup
of
stud
ents
, in
a s
hado
w c
lass
, as
extr
a cr
edit
to
be
wor
ked
at
hom
e or
with
a tu
tor,
etc
.
Pro
gra
m O
verv
iew
Pa
cent
Lea
rnin
g Sol
utio
ns h
as
deve
lope
d a
Str
ateg
ic
CST
revi
ew t
hat
empl
oys
a ba
lanc
ed
appr
oach
to
expo
sing
stu
dent
s to
qu
estion
fo
rmat
an
d di
ffic
ulty
with
effe
ctiv
e co
ncep
t de
velo
pmen
t.
The
adva
ntag
e to
us
ing
the
Pace
nt S
trat
egic
CST
revi
ew i
s th
at
it
targ
ets
spec
ific
stan
dard
s an
d pr
ovid
es l
esso
ns
that
ar
e de
sign
ed to
in
crea
se
conc
eptu
al
unde
rsta
ndin
g,
not
just
pra
ctic
e fil
ling
in b
ubbl
es.
Mos
t CST
prep
arat
ion
prod
ucts
do
lit
tle
mor
e th
an
prov
ide
moc
k CST
ques
tion
s an
d an
swer
sh
eets
.
They
la
ck
a st
rate
gic
focu
s or
ins
truc
tion
al
elem
ent.
Pac
ent
focu
s le
sson
s ar
e de
sign
ed t
o be
int
erac
tive
. Th
e te
ache
r gu
ides
st
uden
ts
thro
ugh
a se
ries
of
stra
tegi
cally
se
lect
ed
prob
lem
se
ts
whi
ch
incr
ease
in
va
riet
y an
d di
ffic
ulty
.
Each
fo
cus
less
on
seri
es
is
acco
mpa
nied
by
a
Str
ateg
ic S
tand
ard
Bui
ld (
SSB).
Th
e SSB s
erve
s as
a w
arm
-up,
w
hich
pro
vide
s st
uden
ts w
ith
a si
mila
r pr
oble
m
set
for
4
cons
ecut
ive
days
, -a
llow
ing
them
to
pr
actice
a
vari
ety
of
repr
esen
tation
s of
str
ateg
ical
ly
sele
cted
st
anda
rds
over
a
mul
ti-d
ay p
erio
d.
The
Pace
nt p
rogr
am
emph
asiz
es:
1.
Gra
de le
vel m
ath
conc
ept
deve
lopm
ent
2.
Rel
atio
nshi
ps b
etw
een
conc
epts
3.
Gen
eral
tes
t ta
king
st
rate
gies
4.
Not
e ta
king
ski
lls &
stu
dy
habi
ts
Pro
gra
m C
om
po
nen
ts
The
Pace
nt
Str
ateg
ic
CST
Rev
iew
Pr
ogra
m
is
com
pris
ed
of
five
focu
s le
sson
se
ries
.
Each
foc
us l
esso
n se
ries
has
4
focu
s le
sson
s.
Each
fo
cus
less
on
is
com
pris
ed
of
the
follo
win
g el
emen
ts:
The
Str
ate
gic
S
tan
dard
B
uil
d
(SS
B)
elem
ent
serv
es a
s bo
th a
w
arm
-up
and
a le
sson
cl
ose.
Ea
ch
stra
tegi
c Sta
ndar
d Bui
ld
last
s 4
days
with
clus
ters
of
the
sam
e or
sim
ilar
stan
dard
s.
The
prob
lem
s bu
ild i
n bo
th v
arie
ty
and
diffic
ulty
ov
er
the
4 da
y pe
riod
.
Stu
dent
re
spon
ses
incl
ude
both
fre
e re
spon
se a
nd
mul
tipl
e ch
oice
.
The
Focu
s Le
sso
n
seri
es
is
com
pris
ed
of
4 fo
cus
less
ons
desi
gned
to
prov
ide
a re
view
of
the
conc
epts
as
soci
ated
w
ith
the
mos
t im
port
ant
stan
dard
s on
th
e CST.
Th
ese
are
open
re
spon
se
less
ons
inte
nded
to
em
phas
ize
the
mat
h co
ncep
ts
and
proc
esse
s fo
r so
lvin
g pr
oble
ms.
Ev
ery
prob
lem
has
co
mpl
ete
step
-by-
step
so
lution
s av
aila
ble
for
free
on
the
Pace
nt
web
si
te.
ww
w.p
ace
nt.
org
/C
ST
/S
olu
tion
s
Pro
gra
m o
rgan
izati
on
Ea
ch le
sson
is c
ompr
ised
of
Four
ele
men
ts a
nd f
our
elem
ents
: 1.
D
oubl
e pa
ge le
sson
spr
ead
(pgs
. 1
– 40
) in
clud
ing:
•
SSB w
arm
-up
&
com
pani
on w
ork
spac
e •
Focu
s le
sson
pro
blem
set
&
com
pani
on n
otes
se
ctio
n
2.
Add
itio
nal M
ultipl
e Cho
ice
Prac
tice
(pg
s. 4
1 –
60)
3.
Bub
ble
in a
nsw
er s
heet
(b
ack
cove
r)
4.
Ste
p-by
-ste
p so
lution
s on
th
e Pa
cent
web
site.
Pacent Learning Solutions, Inc.
ii www.pacent.org
Str
ate
gic
CS
T R
evi
ew L
ess
on
Learn
ing
Pro
cess
? P
hase
1-
Warm
-up
(S
SB
)
Stu
dent
s en
gage
4
CST-
lik
e qu
estion
s to
ope
n ev
ery
less
on.
N
otic
e th
at n
o m
ultipl
e ch
oice
so
lution
set
s ar
e pr
ovid
ed.
On
the
first
pa
ss,
stud
ents
so
lve
the
prob
lem
s an
d sh
ow
all
wor
k in
the
spa
ce p
rovi
ded
on
the
oppo
site
pa
ge.
See
di
agra
m
Ph
ase
2-
Focu
s Le
sso
n
Nex
t, s
tude
nts
enga
ge w
ith
the
Focu
s Le
sson
.
This
le
sson
re
quir
es
teac
her
mod
elin
g on
th
e “W
e D
o”
prob
lem
s,
then
pr
ovid
e a
prob
lem
se
t fo
r st
uden
ts
to
wor
k on
in
depe
nden
tly.
Ans
wer
s to
thi
s se
ctio
n ar
e pr
ovid
ed
in
the
teac
her
man
ual,
but
fully
w
orke
d so
lution
s ar
e av
aila
ble
on t
he w
eb s
ite.
ww
w.m
ypace
nt.
org
/C
ST
/S
olu
tio
ns
Ph
ase
3-
Mu
ltip
le c
ho
ice
pra
ctic
e (
SS
B)
The
less
on cl
oses
by
br
ingi
ng
atte
ntio
n ba
ck t
o th
e w
arm
-up
prob
lem
s.
The
top
4 bo
xes
prov
ide
mul
tipl
e ch
oice
opt
ions
to
th
e or
igin
al
war
m-u
p qu
estion
s fr
om P
hase
1 p
lus
an
addi
tion
al 4
new
pro
blem
s th
at
are
sim
ilar
to th
ose
from
th
e w
arm
-up.
N
ote
that
th
e CST
resp
onse
for
ms
page
s ar
e no
t lo
cate
d w
ith
the
focu
s le
sson
s.
They
sta
rt o
n pa
ge 4
1.
Ph
ase
4-C
heck
an
swers
&
track
pro
gre
ss:
Last
ly,
ther
e is
a b
ubbl
e sh
eet
on t
he b
ack
of t
he t
est
book
let
whe
re
stud
ents
ca
n re
cord
th
eir
answ
ers
and
trac
k th
eir
Prog
ress
. Fi
nd y
our
mis
take
s by
che
ckin
g fu
ll so
lution
s on
the
web
.
ww
w.m
ypace
nt.
org
/C
ST
/S
olu
tio
n
2
− − −+
2
2
545
5(9)
5(3
)(3
)
t t tt
Ope
n R
espo
nse
Stud
ent
note
s
• Lo
ok f
or c
omm
on
fact
ors
Focu
s
Less
on
1 3
Che
ck w
ith
step
-by-
step
solu
tion
s on
the
web
Rec
ord
4
Pacent Learning Solutions, Inc.
iii www.pacent.org
Math 7 CST Prep SSB Coverage of CST Focus Lesson Coverage of CST Total Coverage of CST
66% 52% 75%
STD. Blue Print Standard Description Strategic Standard
Build Focus Lesson
NS 1.1 1 Read, write, and compare rational numbers in scientific notation (positive and negative powers of 10) with approximate numbers using scientific notation.
4.4 Focus 4
NS 1.2 4 Add, subtract, multiply, and divide rational numbers (integers, fractions, and terminating decimals) and take positive rational numbers to whole-number powers.
12 1.1 1.2 1.3 1.4 3.1 3.2 3.3 3.4 5.1 5.2 5.3 5.4
NS 1.3 1 Convert fractions to decimals and percents and use these representations in estimations, computations, and applications. 3.1 Focus 3
NS 1.4 1 Differentiate between rational and irrational numbers 2 4.3 4.4
NS 1.5 1 Know that every rational number is either a terminating or repeating decimal and be able to convert terminating decimals into reduced fractions.
2 4.1 4.2 3.1 Focus 3
NS 1.6 1 Calculate the percentage of increases and decreases of a quantity. 3.2 Focus 3
NS 1.7 5 Solve problems that involve discounts, markups, commissions, and profit and compute simple and compound interest. 8 2.1 2.2 2.3 2.4
4.1 4.2 4.3 4.4 3.3 3.4 Focus 3
NS 2.1 1 Understand negative whole-number exponents. Multiply and divide expressions involving exponents with a common base. 1 3.3 4.2 Focus 4
NS 2.2 1 Add and subtract fractions by using factoring to find common denominators.
NS 2.3 3 Multiply, divide, and simplify rational numbers by using exponent rules. 4 5.1 5.2 5.3 5.4 4.1
4.3 Focus 4
NS 2.4 1 Use the inverse relationship between raising to a power and extracting the root of a perfect square integer; for an integer that is not square, determine without a calculator the two integers between which its square root lies and explain why.
5.1 Focus 5
NS 2.5 2 Understand the meaning of the absolute value of a number; interpret the absolute value as the distance of the number from zero on a number line; and determine the absolute value of real numbers.
4 1.1 1.2 1.3 1.4
AF 1.1 1 Use variables and appropriate operations to write an expression, an equation, an inequality, or a system of equations or inequalities that represents a verbal description.
AF 1.2 1 Use the correct order of operations to evaluate algebraic expressions such as 3(2x + 5)2.
AF 1.3 5 Simplify numerical expressions by applying properties of rational numbers (e.g., identity, inverse, distributive, associative, commutative) and justify the process used.
12 1.1 1.2 1.3 1.4 3.1 3.2 3.3 3.4 5.1 5.2 5.3 5.4
AF 1.4 1/3 Use algebraic terminology (e.g., variable, equation, term, coefficient, inequality, expression, constant) correctly.
AF 1.5 2/3 Represent quantitative relationships graphically and interpret the meaning of a specific part of a graph in the situation represented by the graph.
AF 2.1 1 Interpret positive whole-number powers as repeated multiplication and negative whole-number powers as repeated division or multiplication by the multiplicative inverse. Simplify and evaluate expressions that include exponents.
2 3.1 3.2 4.1 4.3 Focus 4
AF 2.2 1 Multiply and divide monomials; extend the process of taking powers and extracting roots to monomials when the latter results in a monomial with an integer exponent.
1 3.4 4.2 Focus 4
AF 3.1 2/3 Graph functions of the form y = nx2 and y = nx3 and use in solving problems.
AF 3.2 1/3 Plot the values from the volumes of three-dimensional shapes for various values of the edge lengths
AF 3.2 1/3 Plot the values from the volumes of three-dimensional shapes for various values of the edge lengths
AF 3.3 2 Graph linear functions, noting that the vertical change (change in y-value) per unit of horizontal change (change in x-value) is always the same and know that the ratio (“rise over run”) is called the slope of a graph.
8 2.1 2.2 2.3 2.4 4.1 4.2 4.3 4.4
Pacent Learning Solutions, Inc.
iv www.pacent.org
Math 7 CST Prep STD. Blue
Print Standard Description Strategic Standard Build
Focus Lesson
AF 3.4 2 Plot the values of quantities whose ratios are always the same (e.g., cost to the number of an item, feet to inches). Fit a line to the plot and understand that the slope of the line equals the quantities.
Embedded in Focus 2
AF 4.1 5 Solve two-step linear equations and inequalities in one variable over the rational numbers, interpret the solution or solutions in the context from which they arose, and verify the reasonableness of the results.
8 2.1 2.2 2.3 2.4 4.1 4.2 4.3 4.4
1.1 1.2 1.3 1.4
Focus 1
AF 4.2 5 Solve multistep problems involving rate, average speed, distance, and time or a direct variation. 4 4.1 4.2 4.3 4.4 2.3
2.4 Focus 2
MG 1.1 2/3 Compare weights, capacities, geometric measures, times, and temperatures within and between measurement systems
MG 1.2 1/3 Construct and read drawings and models made to scale.
MG 1.3 3 Use measures expressed as rates (e.g., speed, density) and measures expressed as products (e.g., person-days) to solve problems; check the units of the solutions; and use dimensional analysis to check the reasonableness of the answer.
2.1 2.2 Focus 2
MG 2.1 1/3 Use formulas routinely for finding the perimeter and area of basic two-dimensional figures and the surface area and volume of basic three-dimensional figures, including rectangles, parallelograms, trapezoids, squares, triangles, circles, prisms, and cylinders.
MG 2.2 1/3 Estimate and compute the area of more complex or irregular two- and three-dimensional figures by breaking the figures down into more basic geometric objects.
MG 2.3 1/3
Compute the length of the perimeter, the surface area of the faces, and the volume of a three-dimensional object built from rectangular solids. Understand that when the lengths of all dimensions are multiplied by a scale factor, the surface area is multiplied by the square of the scale factor and the volume is multiplied by the cube of the scale factor.
MG 2.4 1/3 Relate the changes in measurement with a change of scale to the units used
MG 3.1 1/3 Identify and construct basic elements of geometric figures (e.g., altitudes, midpoints, diagonals, angle bisectors, and perpendicular bisectors; central angles, radii, diameters, and chords of circles) by using a compass and straightedge.
MG 3.2 1/3 Understand and use coordinate graphs to plot simple figures, determine lengths and areas related to them, and determine their image under translations and reflections.
MG 3.3 4 Know and understand the Pythagorean theorem and its converse and use it to find the length of the missing side of a right triangle and the lengths of other line segments and, in some situations, empirically verify the Pythagorean theorem by direct measurement.
4 2.1 2.2 2.3 2.4 5.2 5.3 Focus 5
MG 3.4 2 Demonstrate an understanding of conditions that indicate two geometrical figures are congruent and what congruence means about the relationships between the sides and angles of the two figures.
5.4 Focus 5
MG 3.5 0 Construct two-dimensional patterns for three-dimensional models, such as cylinders, prisms, and cones.
MG 3.6 1 Identify elements of three-dimensional geometric objects (e.g., diagonals of rectangular solids) and describe how two or more objects are related in space (e.g., skew lines, the possible ways three planes might intersect).
PS 1.1 1 Know various forms of display for data sets, including a stem-and-leaf plot or box-and- whisker plot; use the forms to display a single set of data or to compare two sets of data.
Embedded in PS 1.3
PS 1.2 1 Represent two numerical variables on a scatter plot and informally describe how the data points are distributed and any apparent relationship that exists between the two variables (e.g., between times spent on homework and grade level).
PS 1.3 3 Understand the meaning of, and be able to compute, the minimum, the lower quartile, the median, the upper quartile, and the maximum of a data set.
12 1.1 1.2 1.3 1.4 3.1 3.2 3.3 3.4 5.1 5.2 5.3 5.4
Pacent Learning Solutions, Inc.
V www.pacent.org
Math 7 Focus 1.1 Strategic Standard Build
1) 12 7 3 5− − − =
3) Which property is illustrated below? 5 + (-5) = 0
NS 2.5* AF 1.3*
2) × =4 45
4) What is the median of the box-and-whisker plot below?
NS 1.2* PS 1.3*
Lesson Objective: You will be able to solve one-step equations.
1-Step Equations
We Do: Solve for the unknown variable.
I) x – 12 = -19 II) x 164
− =
You Do: Solve for the unknown variable.
III) 9 + n = -22 IV) 4n = -52 V) x 153
− = −
You Do: Solve for the unknown variable.
VI) x – 19 = -32 VII) x 126
− = VIII) 6x 48− = −
80 120 100 60
CST TEST PREP
AF 4.1*
Pacent Learning Solutions, Inc.
1 www.pacent.org
Student Work
1)
3)
2)
4)
Lesson Notes:
Pacent Learning Solutions, Inc.
2 www.pacent.org
Math 7 Focus 1.2 Strategic Standard Build
1) 5 8 10 4− − − =
3) Which property is illustrated below? 4(3 × 7) = (4 × 3)7
NS 2.5* AF 1.3*
2) The length of 1 skateboard is 23
of a
meter. How many meters would 5
skateboards placed end to end be?
4) What is the median of the box-and-whisker plot below?
NS 1.2* PS 1.3*
Lesson Objective: You will be able to solve two-step equations.
2-Step Equations
We Do: Solve for the unknown variable.
I) 4x – 11 = 37 II) 12 – 6n = -18
You Do: Solve for the unknown variable.
III) -4x – 11 = 25 IV) 16 – 3z = 7 V) 4 – n = -28
40 60 50 30
CST TEST PREP
AF 4.1*
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Student Work
1)
3)
2)
4)
Lesson Notes:
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Math 7 Focus 1.3 Strategic Standard Build
1) 12 17 5 3− − + − =
3) Which property is illustrated below? -2(3x + 7) = -6x – 14
NS 2.5* AF 1.3*
2) A recipe for 1 batch of snicker doodles
requires 34
of a tablespoon of cinnamon.
How many tablespoons of cinnamon is
needed for 6 batches of snicker doodles?
4) What is the median of the box-and-whisker plot below?
NS 1.2* PS 1.3*
Lesson Objective: You will be able to solve two-step equations.
2-Step Equations
We Do: Solve for the unknown variable.
I) − =x 3 134
II) =n12 - 253
You Do: Solve for the unknown variable.
III) + =x5 172
IV) + = −x 4 115
V) − − =x5 163
40 60 50 30
CST TEST PREP
AF 4.1*
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Student Work
1)
3)
2)
4)
Lesson Notes:
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Math 7 Focus 1.4 Strategic Standard Build
1) 8 3 4 10− − − − =
3) Which property is illustrated below? 3 4 125 4 20• =
NS 2.5* AF 1.3*
2) 1 3 312 4 8+ + =
4) What is the median of the box-and-whisker plot below?
NS 1.2* PS 1.3*
Lesson Objective: You will be able to solve two-step inequalities.
2-Step Inequalities
We Do: Solve the inequalities below.
I) 3x – 5 ≤ 13 II) x 5 192+ > −
You Do: Solve the inequalities below.
III) 6 – 5n ≥ -39 IV) x 5 62
− + ≤ − V) 7x – 3 > 53
50 70 60 40
CST TEST PREP
AF 4.1*
Pacent Learning Solutions, Inc.
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Student Work
1)
3)
2)
4)
Lesson Notes:
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Focus 1.1 Response Form Strategic Standards Build: Multiple Choices
1) A) 7
B) -7
C) 3
D) -3
3) A) Associative Property of Addition
B) Additive Inverse
C) Distributive Property
D) Additive Identity
2) A) 1620
B) 125
C) 135
D) 420
4) A) 81
B) 105
C) 85
D) 101
Additional Practice
5) Which expression is closest to 7? A) 12−
B) 10
C) 8−
D) 9
7) Which property is illustrated below?
xy + xz = x(y + z) A) Associative Property of Addition
B) Commutative Property of Addition
C) Distributive Property
D) Additive Identity
NS 2.5* AF 1.3*
6) 3 54× =
A) 334
B) 344
C) 153
D) 15
8) Tom ran for the following minutes during the last 5 days: 32, 45, 25, 30, 50. What is the median number of minutes Tom ran during those 5 days?
A) 45
B) 25
C) 30
D) 32
NS 1.2* PS 1.3*
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Focus 1.2 Response Form Strategic Standards Build: Multiple Choices
1) A) 9
B) -9
C) 3
D) -3
3) A) Associative Property of Multiplication
B) Inverse Property of Multiplication
C) Distributive Property
D) Multiplicative Identity
2) A) 243
B) 215
C) 1015
D) 133
4) A) 32
B) 44
C) 50
D) 42
Additional Practice
5) Which expression is closest to 12? A) 9
B) 15−
C) 14−
D) 18
7) Which property is illustrated below?
3 55 3
= 1
A) Associative Property of Multiplication
B) Inverse Property of Multiplication
C) Distributive Property
D) Multiplicative Identity
NS 2.5* AF 1.3*
6) A recipe for 1 batch of oatmeal cookies
requires 35
of a cup of sugar. How many
cups of sugar will be needed for 4 batches of
oatmeal cookies?
A) 320
B) 1220
C) 225
D) 122
8) Ryan threw the javelin 5 times at the local track meet. His distances were: 68, 75, 81, 78 and 72 feet. What is the median distance of Ryan’s javelin throws?
A) 72
B) 73.5
C) 76.5
D) 75
NS 1.2* PS 1.3*
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Focus 1.3 Response Form Strategic Standards Build: Multiple Choices
1) A) 7
B) -7
C) -3
D) 3
3) A) Associative Property of Addition
B) Inverse Property of Addition
C) Distributive Property
D) Additive Identity
2) A) 18
B) 142
C) 1824
D) 143
4) A) 32
B) 34
C) 38
D) 39
Additional Practice
5) Which expression has the smallest value? A) 5−
B) 7
C) 14−
D) 8
7) Which property is illustrated below?
-4(3x + 5) = -4(5 + 3x) A) Associative Property of Addition
B) Inverse Property of Addition
C) Distributive Property
D) Commutative Property of Addition
NS 2.5* AF 1.3*
6) A recipe for 1 batch of macaroon cookies
requires 56
of a cup of sugar. How many
cups of sugar will be needed for 3 batches
of macaroon cookies?
A) 5
B) 1518
C) 122
D) 126
8) The temperature of the last 6 days in degree Fahrenheit are 76°, 84°, 92°, 88°, 91° and 80°. What is the median temperature of the last 6 days?
A) 88°
B) 90°
C) 86°
D) 84°
NS 1.2* PS 1.3*
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Focus 1.4 Response Form Strategic Standards Build: Multiple Choices
1) A) -1
B) 11
C) -11
D) 1
3) A) Associative Property of Multiplication
B) Inverse Property of Multiplication
C) Distributive Property
D) Identity Property of Multiplication
2) A) 112
B) 528
C) 7114
D) 718
4) A) 39
B) 42
C) 56
D) 60
Additional Practice
5) Which expression has the largest value? A) 15−
B) 12
C) 8 10− +
D) 17−
7) Which property is illustrated below?
( )1 6x 82
− = 3x – 4
A) Associative Property of Multiplication
B) Inverse Property of Multiplication
C) Distributive Property
D) Multiplicative Identity
NS 2.5* AF 1.3*
6) Dave made a snack mix using the ingredients listed below.
What is the total amount of all four ingredients?
A) 124
cups
B) 122
cups
C) 324
cups
D) 3 cups
8) Jason ran for the following minutes during the last 4 days: 32, 40, 47, 30. What is the median number of minutes Jason ran during those 4 days?
A) 30
B) 32
C) 36
D) 40
NS 1.2* PS 1.3*
112
cups granola 34
cups peanuts
12
cups raisins 14
cups chocolate
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