Closing the Gap for Absent Students - Sault Schools
61
For use with Glencoe Algebra 1 Glencoe Algebra 2 Closing the Gap for Absent Students
Transcript of Closing the Gap for Absent Students - Sault Schools
For use withGlencoe Algebra 1Glencoe Algebra 2
Closing the Gap forAbsent Students
Glencoe/McGraw-Hill Copyright © by the McGraw-Hill Companies, Inc. All rights reserved. Printed in the United States of America. Permission is granted to reproduce the material contained herein on the condition that such material be reproduced only for classroom use; be provided to students, teacher, and families without charge; and be used solely in conjunction with Glencoe Algebra 1 and Glencoe Algebra 2. Any other reproduction, for use or sale, is prohibited without prior written permission of the publisher. Send all inquiries to: Glencoe/McGraw-Hill 8787 Orion Place Columbus, OH 43240 Algebra 1 and 2 ISBN: 0-07-827739-6 Closing the Gap for Absent Students 1 2 3 4 5 6 7 8 9 10 024 11 10 09 08 07 06 05 04 03 02
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CONTENTS
Teacher’s Guide for Using Closing the Gap for Absent Students ............ 1 ALGEBRA 1 Chapter 1: The Language of Algebra ...................................................2-3
Chapter 2: Real Numbers .....................................................................4-5
Chapter 3: Solving Linear Equations ....................................................6-7
Chapter 4: Graphing Relations and Functions......................................8-9
Chapter 5: Analyzing Linear Inequalities ..........................................10-11 Chapter 6: Solving Linear Inequalities ..............................................12-13 Chapter 7: Solving Systems of Linear Equations and Inequalities...14-15
Chapter 8: Polynomials.....................................................................16-17
Chapter 9: Factoring .........................................................................18-19 Chapter 10: Quadratic and Exponential Functions...........................20-21 Chapter 11: Radical Expressions and Triangles...............................22-23
Chapter 12: Rational Expressions and Equations ............................24-25 Chapter 13: Statistics........................................................................26-27 Chapter 14: Probability .....................................................................28-29
ALGEBRA 2 Chapter 1: Solving Equations and Inequalities.................................30-31
Chapter 2: Linear Relations and Functions ......................................32-33
Chapter 3: Systems of Equations and Inequalities...........................34-35
Chapter 4: Matrices...........................................................................36-37
Chapter 5: Polynomials.....................................................................38-39 Chapter 6: Quadratic Functions and Inequalities..............................40-41 Chapter 7: Polynomial Functions......................................................42-43
Chapter 8: Conic Sections ................................................................44-45
Chapter 9: Rational Expressions and Equations ..............................46-47 Chapter 10: Exponential and Logarithmic Relations ........................48-49 Chapter 11: Sequences and Series..................................................50-51
Chapter 12: Probability and Statistics...............................................52-53 Chapter 13: Trigonometric Functions ...............................................54-55 Chapter 14: Trigonometric Graphs and Identities.............................56-57
Teacher’s Guide for Using Closing the Gap for Absent Students
Teachers frequently spend class time informing students who have been absent what was covered in class, what the assignments were, and when the next test will occur. This booklet contains a chart for each chapter that enables teachers to post what they have covered. Each chart lists: • lesson names and objectives • vocabulary terms • examples presented in each lesson • exercises covered in Check for Understanding portion of the exercise set • space for entering assignments from the Practice and Apply portion of
the exercise set • space for entering assessment dates and special directions for students This chart can be copied on 11-inch by17-inch paper to create a poster to display. You can also copy each page individually. For year-to-year use, you may want to laminate your chart before marking on it. Then use a dry-erase marker or overhead pen to highlight the information on the laminated surface. All markings can be wiped away for the next use. If you do not wish to display a chart, you might consider copying one or both pages for individual students who have been absent. In addition to acting as an aid to your students, copies of your charts can be used from year to year to keep a record of what you have covered in each class. You can make notes on what worked well and what you would change the next time you teach this course.
© Glencoe/McGraw-Hill 1 Algebra
Chap
ter
1 T
he L
angu
age
of A
lgeb
ra
Peri
od _
____
_
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 4-5
)
Get
ting
Star
ted,
p. 5
Fold
able
, p. 5
1-
1 Va
riab
les
and
Expr
ession
s (p
p. 6
−9)
• W
rite
mat
hem
atic
al e
xpre
ssio
ns fo
r ve
rbal
exp
ress
ions
. •
Writ
e ve
rbal
exp
ress
ions
for
mat
hem
atic
al e
xpre
ssio
ns.
varia
bles
al
gebr
aic
expr
essi
on
fact
ors
pr
oduc
t po
wer
base
ex
pone
nt
eval
uate
1(a,
b, c
), 2(
a, b
) 3(
a, b
), 4(
a, b
, c)
Rea
ding
M
athe
mat
ics,
p. 1
0
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
1-
2 Ord
er o
f Ope
ration
s (p
p. 1
1–15
) •
Eval
uate
num
eric
al e
xpre
ssio
ns b
y us
ing
the
orde
r of o
pera
tions
. •
Eval
uate
alg
ebra
ic e
xpre
ssio
ns b
y us
ing
the
orde
r of o
pera
tions
.
orde
r of o
pera
tions
1(
a, b
), 2(
a, b
), 3,
4,
5(a
, b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
1-3
Ope
n Sen
tenc
es (
pp. 1
6−20
) •
Solv
e op
en s
ente
nce
equa
tions
. •
Solv
e op
en s
ente
nce
ineq
ualit
ies.
open
sen
tenc
e so
lutio
n
equa
tion
set
elem
ent
repl
acem
ent s
et
solu
tion
set
ineq
ualit
y
1(a,
b),
2, 3
, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3
1-
4 Id
entity
and
Equ
ality
Prop
erties
(p
p. 2
1–25
) • •
Rec
ogni
ze th
e pr
oper
ties
of id
entit
y an
d eq
ualit
y.
Use
the
prop
ertie
s of
iden
tity
and
equa
lity.
addi
tive
iden
tity
mul
tiplic
ativ
e id
entit
y m
ultip
licat
ive
inve
rses
re
cipr
ocal
1(a,
b, c
), 2
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
1-
5 Th
e Distr
ibut
ive
Prop
erty
(
pp. 2
6–31
) •
Use
the
Dis
tribu
tive
Prop
erty
to
eval
uate
exp
ress
ions
. •
Use
the
Dis
tribu
tive
Prop
erty
to s
impl
ify
expr
essi
ons.
term
lik
e te
rms
equi
vale
nt e
xpre
ssio
ns
sim
ples
t for
m
coef
ficie
nt
1, 2
, 3, 4
(a, b
), 5(
a, b
), 6(
a, b
) Al
gebr
a Ac
tivity
, p. 2
8
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
1-
6 Co
mmut
ative
and
Ass
ociative
Pr
oper
ties
(p
p. 3
2–36
) • •
Rec
ogni
ze th
e C
omm
utat
ive
and
Asso
ciat
ive
Prop
ertie
s.
Use
the
Com
mut
ativ
e an
d As
soci
ativ
e Pr
oper
ties
to s
impl
ify e
xpre
ssio
ns.
1,
2, 3
, 4(a
, b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
1-
7 Lo
gica
l Re
ason
ing
(pp
. 37–
42)
• Id
entif
y th
e hy
poth
esis
and
con
clus
ion
in
a co
nditi
onal
sta
tem
ent.
• U
se a
cou
nter
exam
ple
to s
how
that
an
asse
rtion
is fa
lse.
cond
ition
al s
tate
men
t if-
then
sta
tem
ent
hypo
thes
is
conc
lusi
on
dedu
ctiv
e re
ason
ing
coun
tere
xam
ple
1(a,
b),
2(a,
b),
3(a,
b),
4(a,
b),
5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17
1-8
Grap
hs a
nd F
unct
ions
(p
p. 4
3−48
) •
Inte
rpre
t gra
phs
of fu
nctio
ns.
• D
raw
gra
phs
of fu
nctio
ns.
rela
tion,
fu
nctio
n co
ordi
nate
sys
tem
x-
axis
, y-a
xis,
orig
in
orde
red
pair
x- a
nd y
-coo
rdin
ates
in
depe
nden
t var
iabl
e de
pend
ent v
aria
ble
dom
ain,
rang
e
1, 2
(a, b
), 3(
a, b
), 4(
a, b
, c),
5(a,
b)
Alge
bra
Activ
ity, p
. 49
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
1-
9 St
atistics
: Ana
lyzing
Dat
a by
Using
Ta
bles
and
Gra
phs
(pp
. 50 −
55)
• •
Anal
yze
data
giv
en in
tabl
es a
nd
grap
hs (b
ar, l
ine,
and
circ
le).
Det
erm
ine
whe
ther
gra
phs
are
mis
lead
ing.
bar g
raph
da
ta
circ
le g
raph
lin
e gr
aph
1(a,
b, c
), 2(
a, b
), 3(
a, b
), 4
Spre
adsh
eet
Inv
estig
atio
n, p
. 56
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
St
udy
Guide
and
Review
(pp
. 57−
62)
Pr
actice
Tes
t (
p. 6
3)
St
anda
rdized
Tes
t Pr
actice
(p
p. 6
4−65
)
Oth
er:
Chap
ter
2 R
eal N
umbe
rs
Peri
od _
____
_
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 66-
69)
G
ettin
g St
arte
d, p
. 69
Fold
able
, p. 6
9
2-
1 Ra
tion
al N
umbe
rs o
n th
e Num
ber
Line
(pp
. 68−
72)
• G
raph
ratio
nal n
umbe
rs o
n a
num
ber
line.
•
Find
abs
olut
e va
lues
of r
atio
nal
num
bers
.
natu
ral n
umbe
r w
hole
num
ber
inte
gers
po
sitiv
e nu
mbe
r ne
gativ
e nu
mbe
r ra
tiona
l num
ber
infin
ity
grap
h co
ordi
nate
ab
solu
te v
alue
1(a,
b),
2(a,
b, c
),
3(a,
b),
4 1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4, 1
5,
16, 1
7
2-
2 Add
ing
and
Subt
ract
ing
Ration
al
Num
bers
(pp
. 73 −
78)
• Ad
d in
tege
rs a
nd ra
tiona
l num
bers
. •
Subt
ract
inte
gers
and
ratio
nal n
umbe
rs.
oppo
site
s ad
ditiv
e in
vers
es
1(a,
b),
2(a,
b),
3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
2-
3 M
ultiplying
Rat
iona
l Num
bers
(pp
. 79 −
83)
• M
ultip
ly in
tege
rs.
• M
ultip
ly ra
tiona
l num
bers
.
1(
a, b
), 2,
3, 4
, 5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
2-4
Dividing
Ration
al N
umbe
rs
(
pp. 8
4−87
) •
Div
ide
inte
gers
. •
Div
ide
ratio
nal n
umbe
rs.
1(
a, b
), 2,
3(a
, b),
4, 5
, 6
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
2-
5 St
atistics
: Display
ing
and
Ana
lyzing
Dat
a (
pp. 8
8 −94
) •
Inte
rpre
t and
cre
ate
line
plot
s an
d st
em-
and-
leaf
plo
ts.
• An
alyz
e da
ta u
sing
mea
n, m
edia
n, a
nd
mod
e.
line
plot
fre
quen
cy
stem
-and
-leaf
plo
t ba
ck-to
-bac
k st
em-
and
-leaf
plo
t m
easu
res
of c
entra
l t
ende
ncy
1, 2
(a, b
), 3,
4(
a, b
, c),
5, 6
R
eadi
ng
Mat
hem
atic
s, p
. 95
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
2-
6 Pr
obab
ility
: Si
mple
Prob
ability
and
Odd
s (
pp. 9
6 −10
1)
• Fi
nd th
e pr
obab
ility
of a
sim
ple
even
t. •
Find
the
odds
of a
sim
ple
even
t.
prob
abilit
y si
mpl
e ev
ent
sam
ple
spac
e eq
ually
like
ly
odds
1(a,
b, c
, d),
2, 3
, 4 Al
gebr
a Ac
tivity
, p
. 102
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
2-
7 Sq
uare
Roo
ts a
nd R
eal Num
bers
(p
p. 1
03−1
09)
• Fi
nd s
quar
e ro
ots.
•
Cla
ssify
and
ord
er re
al n
umbe
rs.
squa
re ro
ot
perfe
ct s
quar
e ra
dica
l sig
n pr
inci
pal s
quar
e ro
ot
irrat
iona
l num
bers
re
al n
umbe
rs
ratio
nal a
ppro
xim
atio
ns
1(a,
b),
2(
a, b
, c, d
),
3(a,
b),
4(a,
b),
5,
6
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18,
19
St
udy
Guide
and
Review
(pp
. 110
−114
)
Prac
tice
Tes
t (p
. 115
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 1
16−1
17)
Oth
er:
Chap
ter
3 S
olvi
ng L
inea
r Eq
uati
ons
Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 118
-119
)
Get
ting
Star
ted,
p
. 119
Fold
able
, p. 1
19
3-
1 W
riting
Equ
ations
(pp
. 120
−126
) •
Tran
slat
e ve
rbal
sen
tenc
es in
to
equa
tions
. •
Tran
slat
e eq
uatio
ns in
to v
erba
l se
nten
ces.
four
-ste
p pr
oble
m-
sol
ving
pla
n de
finin
g a
varia
ble
form
ula
1(a,
b),
2, 3
, 4(
a, b
), 5
Alge
bra
Activ
ity,
p. 1
22
1, 2
(a, b
, c, d
), 3,
4, 5
, 6, 7
, 8,
9, 1
0, 1
1, 1
2
3-
2 S
olving
Equ
ations
by
Using
A
ddition
and
Subt
ract
ion
(p
p. 1
28−1
34)
•
Solv
e eq
uatio
ns b
y us
ing
addi
tion.
•
Solv
e eq
uatio
ns b
y us
ing
subt
ract
ion.
equi
vale
nt e
quat
ion
solv
e an
equ
atio
n 1,
2, 3
, 4, 5
, 6
Alge
bra
Activ
ity,
p. 1
27
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
3-
3 So
lving
Equa
tion
s by
Using
M
ultiplicat
ion
and
Division
(pp
. 135
−140
) •
Solv
e eq
uatio
ns b
y us
ing
mul
tiplic
atio
n.
• So
lve
equa
tions
by
usin
g di
visi
on.
1,
2, 3
, 4, 5
, 6, 7
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12
3-
4 So
lving
Multi-S
tep
Equa
tion
s
(
pp. 1
42−1
48)
• So
lve
prob
lem
s by
wor
king
bac
kwar
d.
• So
lve
equa
tions
invo
lvin
g m
ore
than
on
e op
erat
ion.
wor
k ba
ckw
ard
mul
ti-st
ep e
quat
ions
co
nsec
utiv
e in
tege
rs
num
ber t
heor
y
1, 2
, 3, 4
, 5, 6
Al
gebr
a Ac
tivity
, p
. 141
1, 2
, 3, 4
(a, b
, c,
d, e
, f, g
, h),
5, 6
, 7, 8
, 9, 1
0,
11, 1
2, 1
3, 1
4,
15
3-
5 So
lving
Equa
tion
s wi
th t
he V
ariabl
e on
Eac
h Si
de
(pp.
149
−154
) •
Solv
e eq
uatio
ns w
ith th
e va
riabl
e on
ea
ch s
ide.
•
Solv
e eq
uatio
ns in
volv
ing
grou
ping
sy
mbo
ls.
iden
tity
1,
2, 3
, 4, 5
1(a,
b, c
), 2,
3,
4(a,
b, d
, e, f
), 5,
6, 7
, 8, 9
, 10,
11
, 12,
13
3-
6 Ra
tios
and
Pro
port
ions
(
pp. 1
55−1
59)
• D
eter
min
e w
heth
er tw
o ra
tios
form
a
prop
ortio
n.
• So
lve
prop
ortio
ns.
ratio
prop
ortio
n ex
trem
es
mea
ns
rate
scal
e
1, 2
(a, b
), 3,
4, 5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
3-
7 Pe
rcen
t of
Cha
nge
(pp
. 160
−164
) •
Find
per
cent
s of
incr
ease
and
dec
reas
e.•
Solv
e pr
oble
ms
invo
lvin
g pe
rcen
ts o
f ch
ange
.
perc
ent o
f cha
nge
perc
ent o
f inc
reas
e pe
rcen
t of d
ecre
ase
1(a,
b),
2, 3
, 4
Rea
ding
M
athe
mat
ics,
p. 1
65
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
3-
8 So
lving
Equa
tion
s an
d Fo
rmulas
(
pp. 1
66−1
70)
• So
lve
equa
tions
for g
iven
var
iabl
es.
• U
se fo
rmul
as to
sol
ve re
al-w
orld
pr
oble
ms.
dim
ensi
onal
ana
lysi
s 1,
2, 3
(a, b
),
4(a,
b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
3-
9 W
eigh
ted
Ave
rage
s (
pp. 1
71−1
77)
• So
lve
mix
ture
pro
blem
s.
• So
lve
unifo
rm m
otio
n pr
oble
ms.
wei
ghte
d av
erag
e m
ixtu
re p
robl
em
unifo
rm m
otio
n
pro
blem
1, 2
, 3, 4
Sp
read
shee
t I
nves
tigat
ion,
p. 1
78
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
St
udy
Guide
and
Review
(pp
. 179
−184
)
Prac
tice
Tes
t (p
. 185
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 1
86−1
87)
Oth
er:
Chap
ter
4 G
raph
ing
Rela
tion
s an
d Fu
ncti
ons
Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 190
−191
)
Get
ting
Star
ted,
p
. 191
Fold
able
, p. 1
91
4-
1 Th
e Co
ordi
nate
Plane
(p
p. 1
92−1
96)
• Lo
cate
poi
nts
on th
e co
ordi
nate
pla
ne.
• G
raph
poi
nts
on a
coo
rdin
ate
plan
e.
axes
or
igin
co
ordi
nate
pla
ne
y-ax
is, x
-axi
s
x- a
nd y
-coo
rdin
ates
qu
adra
nt
grap
h
1, 2
, 3(a
, b, c
), 4(
a, b
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
4-
2 Tr
ansf
ormat
ions
on
the
C
oord
inat
e Plan
e (p
p. 1
97−2
03)
•
Tran
sfor
m fi
gure
s by
usi
ng re
flect
ions
, tra
nsla
tions
, dila
tions
, and
rota
tions
. •
Tran
sfor
m fi
gure
s on
a c
oord
inat
e pl
ane
by u
sing
refle
ctio
ns, t
rans
latio
ns,
dila
tions
, and
rota
tions
.
trans
form
atio
n pr
eim
age
imag
e re
flect
ion
trans
latio
n di
latio
n ro
tatio
n
1(a,
b, c
, d),
2(
a, b
), 3(
a, b
), 4(
a, b
), 5(
a, b
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
4-3
Relation
s (p
p. 2
05−2
11)
• R
epre
sent
rela
tions
as
sets
of o
rder
ed
pairs
, tab
les,
map
ping
s, a
nd g
raph
s.
• Fi
nd th
e in
vers
e of
a re
latio
n.
map
ping
in
vers
e 1(
a, b
), 2(
a, b
, c),
3 Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 2
04
Alge
bra
Activ
ity,
p. 2
07
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17
4-
4 Eq
uation
s as
Relat
ions
(pp
. 212
−217
) •
Use
an
equa
tion
to d
eter
min
e th
e ra
nge
for a
giv
en d
omai
n.
• G
raph
the
solu
tion
set f
or a
giv
en
dom
ain.
equa
tion
in tw
o
var
iabl
es
solu
tion
1, 2
, 3, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
4-
5 Gr
aphing
Linea
r Eq
uation
s
(
pp. 2
18−2
23)
• D
eter
min
e w
heth
er a
n eq
uatio
n is
lin
ear.
• G
raph
line
ar e
quat
ions
.
linea
r equ
atio
n st
anda
rd fo
rm
x-in
terc
ept
y-in
terc
ept
1(a,
b, c
, d),
2,
3(a,
b),
4 G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
224
−225
1, 2
(a, b
, c),
3,
4, 5
, 6, 7
, 8, 9
, 10
, 11,
12,
13,
14
, 15
4-
6 Fu
nction
s (
pp. 2
26−2
31)
• D
eter
min
e w
heth
er a
rela
tion
is a
fu
nctio
n.
• Fi
nd fu
nctio
n va
lues
.
func
tion
verti
cal l
ine
test
fu
nctio
n no
tatio
n
1(a,
b, c
), 2,
3(
a, b
, c),
4(
a, b
, c),
5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
4-
7 Arith
met
ic S
eque
nces
(p
p. 2
33−2
38)
• R
ecog
nize
arit
hmet
ic s
eque
nces
. •
Exte
nd a
nd w
rite
form
ulas
for a
rithm
etic
se
quen
ces.
sequ
ence
te
rms
ar
ithm
etic
seq
uenc
e co
mm
on d
iffer
ence
1(a,
b),
2, 3
, 4(
a, b
, c)
Spre
adsh
eet
Inv
estig
atio
n, p
. 232
R
eadi
ng
Mat
hem
atic
s, p
. 239
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
4-
8 W
riting
Equ
ations
fro
m P
atte
rns
(p
p. 2
40−2
45)
• Lo
ok fo
r a p
atte
rn.
• W
rite
an e
quat
ion
give
n so
me
of th
e so
lutio
ns.
look
for a
pat
tern
in
duct
ive
reas
onin
g 1(
a, b
), 2,
3(a
, b),
4 Alge
bra
Activ
ity,
p. 2
41
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
St
udy
Guide
and
Review
(pp
. 246
−250
)
Prac
tice
Tes
t (p
. 251
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 2
52−2
53)
Oth
er:
Chap
ter
5 A
naly
zing
Lin
ear
Equa
tion
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 254
−255
)
Get
ting
Star
ted,
p
. 255
Fold
able
, p. 2
55
5-
1 Sl
ope
(pp
. 256
−262
) •
Find
the
slop
e of
a li
ne.
• U
se ra
te o
f cha
nge
to s
olve
pro
blem
s.
slop
e ra
te o
f cha
nge
1, 2
, 3, 4
, 5,
6 (a
, b, c
) R
eadi
ng
Mat
hem
atic
s, p
. 263
1, 2
(a, b
, c, d
), 3,
4, 5
, 6, 7
, 8,
9, 1
0, 1
1, 1
2,
13, 1
4
5-
2 Sl
ope
and
Direc
t Va
riat
ion
(pp
. 264
−270
) •
Writ
e an
d gr
aph
dire
ct v
aria
tion
equa
tions
. •
Solv
e pr
oble
ms
invo
lvin
g di
rect
va
riatio
n.
dire
ct v
aria
tion
cons
tant
of v
aria
tion
fam
ily o
f gra
phs
pare
nt g
raph
1 (a
, b),
2, 3
, 4(
a, b
), 5(
a, b
, c)
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 2
65
1, 2
(a, b
, c, d
),
3, 4
, 5, 6
, 7, 8
, 9,
10,
11,
12,
13
, 14
5-3
Slop
e-In
terc
ept
Form
(pp
. 272
−277
) •
Writ
e an
d gr
aph
linea
r equ
atio
ns in
sl
ope-
inte
rcep
t for
m.
• M
odel
real
-wor
ld d
ata
with
an
equa
tion
in s
lope
-inte
rcep
t for
m.
slop
e-in
terc
ept f
orm
1,
2, 3
, 4,
5(a,
b, c
) Al
gebr
a Ac
tivity
, p
. 271
G
raph
ing
Cal
cula
tor
I
nves
tigat
ion,
p
p. 2
78−2
79
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
5-
4 W
riting
Equ
ations
in
Slop
e-In
terc
ept
Form
(p
p. 2
80−2
85)
• W
rite
an e
quat
ion
of a
line
giv
en th
e sl
ope
and
one
poin
t on
a lin
e.
• W
rite
an e
quat
ion
of a
line
giv
en tw
o po
ints
on
the
line.
linea
r ext
rapo
latio
n 1,
2, 3
, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0
5-
5 W
riting
Equ
ations
in
Point-
Slop
e Fo
rm (
pp. 2
86−2
91)
• W
rite
the
equa
tion
of a
line
in p
oint
-sl
ope
form
. •
Writ
e lin
ear e
quat
ions
in d
iffer
ent f
orm
s. po
int-s
lope
form
1,
2, 3
, 4, 5
(a, b
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
5-
6 Ge
omet
ry:
Para
llel an
d Pe
rpen
dicu
lar
Line
s (p
p. 2
92−2
97)
• W
rite
an e
quat
ion
of th
e lin
e th
at
pass
es th
roug
h a
give
n po
int,
para
llel t
o a
give
n lin
e.
• W
rite
an e
quat
ion
of th
e lin
e th
at
pass
es th
roug
h a
give
n po
int,
perp
endi
cula
r to
a gi
ven
line.
para
llel l
ines
pe
rpen
dicu
lar l
ines
1,
2, 3
, 4
Alge
bra
Activ
ity,
p. 2
93
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
5-
7 St
atistics
: Sc
atte
r Plot
s an
d Line
s of
Fit
(pp.
298
−305
) •
Inte
rpre
t poi
nts
on a
sca
tter p
lot.
• W
rite
equa
tions
for l
ines
of f
it.
scat
ter p
lot
posi
tive
corre
latio
n ne
gativ
e co
rrela
tion
line
of fi
t be
st-fi
t lin
e lin
ear i
nter
pola
tion
1(a,
b),
2(a,
b, c
), 3 Al
gebr
a Ac
tivity
, p
. 299
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
306
−307
1, 2
(a, b
, c),
3,
4, 5
, 6, 7
, 8, 9
St
udy
Guide
and
Review
(pp
. 308
−312
)
Prac
tice
Tes
t (
pp. 3
13)
St
anda
rdized
Tes
t Pr
actice
(p
p. 3
14−3
15)
Oth
er:
Chap
ter
6 S
olvi
ng L
inea
r In
equa
litie
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp.
316
-317
)
Get
ting
Star
ted,
p
. 317
Fold
able
, p. 3
17
6-
1 So
lving
Ineq
ualit
ies
by A
ddition
and
Subt
ract
ion
(pp.
318
−323
) •
Solv
e lin
ear i
nequ
aliti
es b
y us
ing
addi
tion.
•
Solv
e lin
ear i
nequ
aliti
es b
y us
ing
subt
ract
ion.
set-b
uild
er n
otat
ion
1, 2
, 3, 4
, 5, 6
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3
6-
2 So
lving
Ineq
ualit
ies
by M
ultiplicat
ion
and
Division
(pp.
325
−331
) •
Solv
e lin
ear i
nequ
aliti
es b
y us
ing
mul
tiplic
atio
n.
• So
lve
linea
r ine
qual
ities
by
usin
g di
visi
on.
1, 2
, 3, 4
, 5, 6
Al
gebr
a Ac
tivity
, p
. 324
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
6-3
Solving
Multi-S
tep
Ineq
ualit
ies
(pp
. 332
−337
) •
Solv
e lin
ear i
nequ
aliti
es in
volv
ing
mor
e th
an o
ne o
pera
tion.
•
Solv
e lin
ear i
nequ
aliti
es in
volv
ing
the
Dis
tribu
tive
Prop
erty
.
1,
2, 3
, 4, 5
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
.333
R
eadi
ng
Mat
hem
atic
s, p
. 338
1, 2
, 3(a
, b, c
), 4,
5, 6
, 7, 8
, 9,
10
6-
4 So
lving
Compo
und
Ineq
ualit
ies
(
pp. 3
39−3
44)
• So
lve
com
poun
d in
equa
litie
s co
ntai
ning
th
e w
ord
and
and
grap
h th
eir s
olut
ion
sets
. •
Solv
e co
mpo
und
ineq
ualit
ies
cont
aini
ng
the
wor
d or
and
gra
ph th
eir s
olut
ion
sets
.
com
poun
d in
equa
lity
inte
rsec
tion
unio
n
1, 2
, 3, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
6-
5 So
lving
Ope
n Sen
tenc
es I
nvolving
Abs
olut
e Va
lue
(pp
. 345
−351
) •
Solv
e ab
solu
te v
alue
equ
atio
ns.
• So
lve
abso
lute
val
ue in
equa
litie
s.
1,
2, 3
, 4
Alge
bra
Activ
ity,
p. 3
47
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
6-
6 Gr
aphing
Ine
qualities
in T
wo
Variab
les
(pp
. 352
−357
) •
Gra
ph in
equa
litie
s on
the
coor
dina
te
plan
e.
• So
lve
real
-wor
ld p
robl
ems
invo
lvin
g lin
ear i
nequ
aliti
es.
half-
plan
e bo
unda
ry
1, 2
, 3
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 3
58
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
St
udy
Guide
and
Review
(pp
. 359
−362
)
Prac
tice
Tes
t (
pp. 3
63)
St
anda
rdized
Tes
t Pr
actice
(p
p. 3
64−3
65)
Oth
er:
Chap
ter
7 S
olvi
ng S
yste
ms
of L
inea
r Eq
uati
ons
and
Ineq
ualit
ies
Peri
od _
____
_
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 366
-367
)
Get
ting
Star
ted,
p
. 367
Fold
able
, p. 3
67
7-
1 Gr
aphing
Sys
tems
of E
quat
ions
(pp
. 369
−374
) •
Det
erm
ine
whe
ther
a s
yste
m o
f lin
ear
equa
tions
has
0, 1
, or i
nfin
itely
man
y so
lutio
ns.
• So
lve
syst
ems
of e
quat
ions
by
grap
hing
.
syst
em o
f equ
atio
ns
cons
iste
nt
inco
nsis
tent
in
depe
nden
t de
pend
ent
1(a,
b, c
), 2(
a, b
), 3 Sp
read
shee
t I
nves
tigat
ion,
p
. 368
G
raph
ing
Cal
cula
tor
I
nves
tigat
ion,
p. 3
75
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
7-
2 Su
bstitu
tion
(p
p. 3
76−3
81)
• So
lve
syst
ems
of e
quat
ions
by
usin
g su
bstit
utio
n.
• So
lve
real
-wor
ld p
robl
ems
invo
lvin
g sy
stem
s of
equ
atio
ns.
subs
titut
ion
1,
2, 3
, 4
Alg
ebra
Act
ivity
,
p.3
76
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
7-3
Elim
inat
ion
Using
Add
ition
and
S
ubtr
action
(pp
. 382
−386
) •
Solv
e sy
stem
s of
equ
atio
ns b
y us
ing
elim
inat
ion
with
add
ition
. •
Solv
e sy
stem
s of
equ
atio
ns b
y us
ing
elim
inat
ion
with
sub
tract
ion.
elim
inat
ion
1, 2
, 3, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1
7-
4 El
iminat
ion
Using
Multiplicat
ion
(
pp. 3
87−3
92)
• So
lve
syst
ems
of e
quat
ions
by
usin
g el
imin
atio
n w
ith m
ultip
licat
ion.
•
Det
erm
ine
the
best
met
hod
for s
olvi
ng
syst
ems
of e
quat
ions
.
1,
2, 3
, 4
Rea
ding
M
athe
mat
ics,
p. 3
93
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
7-
5 Gr
aphing
Sys
tems
of I
nequ
alities
(p
p. 3
94−3
98)
• So
lve
syst
ems
of in
equa
litie
s by
gr
aphi
ng.
• So
lve
real
-wor
ld p
robl
ems
invo
lvin
g sy
stem
s of
ineq
ualit
ies.
syst
em o
f ine
qual
ities
1,
2, 3
, 4
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p.3
95
1, 2
(a, b
, c, d
, e,
f), 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1
St
udy
Guide
and
Review
(pp
. 399
−402
)
Prac
tice
Tes
t (
pp. 4
03)
St
anda
rdized
Tes
t Pr
actice
(p
p. 4
04−4
05)
Oth
er:
Chap
ter
8 P
olyn
omia
ls
P
erio
d __
____
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
an
d C
omm
ents
Ch
apte
r Ope
ner
(pp
. 408
−409
)
Get
ting
Star
ted,
p
. 409
Fold
able
, p. 4
09
8-
1 M
ultiplying
Mon
omials
(pp.
410
−415
) •
Mul
tiply
mon
omia
ls.
• Si
mpl
ify e
xpre
ssio
ns in
volv
ing
pow
ers
of m
onom
ials
.
mon
omia
l co
nsta
nt
1(a,
b, c
, d, e
), 2(
a, b
), 3,
4, 5
Al
gebr
a Ac
tivity
, p
. 416
1(a,
b, c
), 2(
a,
b, c
, d),
3, 4
, 5,
6, 7
, 8, 9
, 10,
11
, 12,
13,
14
8-
2 Dividing
Mon
omials
(pp.
417
−423
)
• Si
mpl
ify e
xpre
ssio
ns in
volv
ing
the
quot
ient
of m
onom
ials
. •
Sim
plify
exp
ress
ions
con
tain
ing
nega
tive
expo
nent
s.
zero
exp
onen
t ne
gativ
e ex
pone
nt
1, 2
, 3(a
, b),
4(
a, b
), 5
Gra
phin
g C
alcu
lato
r
Inv
estig
atio
n, p
.418
R
eadi
ng
Mat
hem
atic
s, p
. 424
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
8-3
Scient
ific N
otat
ion
(pp.
425
−430
) •
Expr
ess
num
bers
in s
cien
tific
not
atio
n an
d st
anda
rd n
otat
ion.
•
Find
pro
duct
s an
d qu
otie
nts
of n
umbe
rs
expr
esse
d in
sci
entif
ic n
otat
ion.
scie
ntifi
c no
tatio
n 1(
a, b
), 2(
a, b
), 3(
a, b
), 4,
5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17
8-4
Polyno
mials
(pp.
432
−436
) •
Find
the
degr
ee o
f a p
olyn
omia
l. •
Arra
nge
the
term
s of
a p
olyn
omia
l in
asce
ndin
g or
des
cend
ing
orde
r.
poly
nom
ial
bino
mia
l tri
nom
ial
degr
ee o
f a
mon
omia
l de
gree
of a
p
olyn
omia
l
1(a,
b, c
, d),
2,
3(a,
b, c
), 4(
a, b
), 5(
a, b
) Al
gebr
a Ac
tivity
, p
. 431
1, 2
, 3(a
, b, c
), 4,
5, 6
, 7, 8
, 9,
10, 1
1, 1
2, 1
3,
14
8-
5 Add
ing
and
Subt
ract
ing
Polyno
mials
(pp.
439
−443
) •
Add
poly
nom
ials
. •
Subt
ract
pol
ynom
ials
.
1, 2
, 3(a
, b)
Alge
bra
Activ
ity,
pp.
437
−438
1, 2
(a, b
, c),
3,
4, 5
, 6, 7
, 8, 9
, 10
, 11
8-
6 M
ultiplying
a P
olyn
omial by
a
Mon
omial (
pp. 4
44−4
49)
• Fi
nd th
e pr
oduc
t of a
mon
omia
l and
a
poly
nom
ial.
• So
lve
equa
tions
invo
lvin
g po
lyno
mia
ls.
1,
2, 3
(a, b
), 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
8-
7 M
ultiplying
Polyn
omials
(
pp. 4
52−4
57)
• M
ultip
ly tw
o bi
nom
ials
by
usin
g th
e FO
IL
met
hod.
•
Mul
tiply
two
poly
nom
ials
by
usin
g th
e D
istri
butiv
e Pr
oper
ty.
FOIL
met
hod
1, 2
(a, b
), 3,
4(
a, b
) Al
gebr
a Ac
tivity
, p
p. 4
50−4
51
1, 2
(a, b
, c, d
), 3,
4, 5
, 6, 7
, 8,
9, 1
0, 1
1, 1
2
8-
8 Sp
ecial Pr
oduc
ts
(pp.
458
−463
) •
Find
squ
ares
of s
ums
and
diffe
renc
es.
• Fi
nd th
e pr
oduc
t of a
sum
and
a
diffe
renc
e.
diffe
renc
e of
squ
ares
1(
a, b
), 2(
a, b
), 3,
4(
a, b
) 1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12
St
udy
Guide
and
Review
(pp
. 464
−468
)
Prac
tice
Tes
t (p
. 469
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 4
70−4
71)
Oth
er:
Chap
ter
9 F
acto
ring
Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 472
-473
)
Get
ting
Star
ted,
p
. 473
Fold
able
, p. 4
73
9-
1 Fa
ctor
s an
d Gr
eate
st C
ommon
Fa
ctor
s (p
p. 4
74−4
79)
• Fi
nd p
rime
fact
oriz
atio
ns o
f int
eger
s an
d m
onom
ials
. •
Find
the
grea
test
com
mon
fact
ors
of
inte
gers
and
mon
omia
ls.
prim
e nu
mbe
r co
mpo
site
num
ber
prim
e fa
ctor
izat
ion
fact
ored
form
gr
eate
st c
omm
on
fac
tor (
GC
F)
1(a,
b),
2, 3
, 4(
a, b
), 5(
a, b
), 6
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4, 1
5,
16, 1
7, 1
8, 1
9
9-
2 Fa
ctor
ing
Using
the
Distr
ibut
ive
Prop
erty
(pp
. 481
−486
) •
Fact
or p
olyn
omia
ls b
y us
ing
the
Dis
tribu
tive
Prop
erty
. •
Solv
e qu
adra
tic e
quat
ions
of t
he fo
rm
ax2 +
bx
= 0.
fact
orin
g fa
ctor
ing
by g
roup
ing
1(a,
b),
2, 3
, 4, 5
Al
gebr
a Ac
tivity
, p
. 480
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
9-
3 Fa
ctor
ing
Trinom
ials:
x2 +
bx
+ c
(pp
. 489
−494
) •
Fact
or tr
inom
ials
of t
he fo
rm x
2 + b
x +
c.
• So
lve
equa
tions
of t
he fo
rm x
2 + b
x +
c =
0.
1, 2
, 3, 4
, 5, 6
Al
gebr
a Ac
tivity
, p
p. 4
87−4
88
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
9-
4 Fa
ctor
ing
Trinom
ials:
ax2 +
bx +
c
(pp.
495
−500
) •
Fact
or tr
inom
ials
of t
he fo
rm a
x2 + b
x +
c.
• So
lve
equa
tions
of t
he fo
rm a
x2 + b
x +
c =
0.
prim
e po
lyno
mia
l 1(
a, b
), 2,
3, 4
, 5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
9-
5 Fa
ctor
ing
Diffe
renc
es o
f Sq
uare
s
(pp.
501
−506
) •
Fact
or b
inom
ials
that
are
the
diffe
renc
es o
f squ
ares
. •
Solv
e eq
uatio
ns in
volv
ing
the
diffe
renc
es o
f squ
ares
.
1(
a, b
), 2,
3, 4
, 5(
a, b
), 6(
a, b
) Al
gebr
a Ac
tivity
, p
. 501
R
eadi
ng
Mat
hem
atic
s, p
. 507
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
9-
6 Pe
rfec
t Sq
uare
s an
d Fa
ctor
ing
(
pp. 5
08−5
14)
• Fa
ctor
per
fect
squ
are
trino
mia
ls.
• So
lve
equa
tions
invo
lvin
g pe
rfect
sq
uare
s.
perfe
ct s
quar
e
trin
omia
ls
1(a,
b),
2(a,
b),
3,
4(a,
b, c
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
St
udy
Guide
and
Review
(pp
. 515
−518
)
Prac
tice
Tes
t (
pp. 5
19)
St
anda
rdized
Tes
t Pr
actice
(p
p. 5
20−5
21)
Oth
er:
Chap
ter
10 Q
uadr
atic
and
Exp
onen
tial
Fun
ctio
ns
Peri
od _
____
_
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 522
−523
)
Get
ting
Star
ted,
p
. 523
Fold
able
, p. 5
23
10
-1
Grap
hing
Qua
drat
ic F
unct
ions
(
pp. 5
24−5
30)
• G
raph
qua
drat
ic fu
nctio
ns.
• Fi
nd th
e eq
uatio
n of
the
axis
of
sym
met
ry a
nd th
e co
ordi
nate
s of
the
verte
x of
a p
arab
ola.
quad
ratic
func
tion
para
bola
m
inim
um
max
imum
ve
rtex
sym
met
ry
axis
of s
ymm
etry
1, 2
, 3(a
, b, c
, d),
4 Alge
bra
Activ
ity,
p. 5
25
Gra
phin
g C
alcu
lato
r
Inv
estig
atio
n,
pp.
531
−532
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
10
-2
Solving
Qua
drat
ic E
quat
ions
by
G
raph
ing
(pp.
533
−538
)
• So
lve
quad
ratic
equ
atio
ns b
y gr
aphi
ng.
• Es
timat
e so
lutio
ns o
f qua
drat
ic
equa
tions
by
grap
hing
.
quad
ratic
equ
atio
n ro
ots
zero
s
1, 2
, 3, 4
, 5
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0
10-3
So
lving
Qua
drat
ic E
quat
ions
by
Complet
ing
the
Squ
are
(pp
. 539
−544
) •
Solv
e qu
adra
tic e
quat
ions
by
findi
ng
the
squa
re ro
ot.
• So
lve
quad
ratic
equ
atio
ns b
y co
mpl
etin
g th
e sq
uare
.
com
plet
ing
the
squa
re
1, 2
, 3, 4
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 545
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
10
-4
Solving
Qua
drat
ic E
quat
ions
by
U
sing
the
Qua
drat
ic F
ormula
(
pp. 5
46−5
52)
• So
lve
quad
ratic
equ
atio
ns b
y us
ing
the
Qua
drat
ic F
orm
ula.
•
Use
the
disc
rimin
ant t
o de
term
ine
the
num
ber o
f sol
utio
ns fo
r a q
uadr
atic
eq
uatio
n.
Qua
drat
ic F
orm
ula
disc
rimin
ant
1, 2
, 3, 4
(a, b
, c)
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 5
53
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
10
-5
Expo
nent
ial Fu
nction
s (
pp. 5
54−5
60)
• G
raph
exp
onen
tial f
unct
ions
. •
Iden
tify
data
that
dis
play
s ex
pone
ntia
l be
havi
or.
expo
nent
ial f
unct
ion
1(a,
b),
2(a,
b),
3(a,
b, c
), 4(
a, b
) G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 556
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
10
-6
Grow
th a
nd D
ecay
(p
p. 5
61−5
65)
• So
lve
prob
lem
s in
volv
ing
expo
nent
ial
grow
th.
• So
lve
prob
lem
s in
volv
ing
expo
nent
ial
deca
y.
expo
nent
ial g
row
th
com
poun
d in
tere
st
expo
nent
ial d
ecay
1(a,
b),
2, 3
(a, b
), 4 R
eadi
ng
Mat
hem
atic
s, p
. 566
1, 2
, 3, 4
, 5, 6
, 7,
8
10
-7
Geom
etric
Sequ
ence
s (
pp. 5
67−5
72)
• R
ecog
nize
and
ext
end
geom
etric
se
quen
ces.
•
Find
geo
met
ric m
eans
.
geom
etric
seq
uenc
e co
mm
on ra
tio
geom
etric
mea
ns
1(a,
b),
2(a,
b),
3,
4, 5
Al
gebr
a Ac
tivity
, p
. 569
Al
gebr
a Ac
tivity
, p
. 573
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
St
udy
Guide
and
Review
(pp
. 574
−578
)
Prac
tice
Tes
t (p
. 579
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 5
80−5
81)
Oth
er:
Chap
ter
11 R
adic
al E
xpre
ssio
ns a
nd T
rian
gles
Per
iod
____
__
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 584
−585
)
Get
ting
Star
ted,
p
. 585
Fold
able
, p. 5
85
11
-1
Simplifying
Rad
ical E
xpre
ssions
(
pp. 5
86−5
92)
• Si
mpl
ify ra
dica
l exp
ress
ions
usi
ng th
e Pr
oduc
t Pro
perty
of S
quar
e R
oots
. •
Sim
plify
radi
cal e
xpre
ssio
ns u
sing
the
Quo
tient
Pro
perty
of S
quar
e R
oots
.
radi
cal e
xpre
ssio
n ra
dica
nd
ratio
naliz
ing
the
d
enom
inat
or
conj
ugat
e
1(a,
b),
2, 3
, 4(
a, b
, c),
5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
11
-2
Ope
ration
s wi
th R
adical E
xpre
ssions
(pp.
593
−597
)
• Ad
d an
d su
btra
ct ra
dica
l exp
ress
ions
. •
Mul
tiply
radi
cal e
xpre
ssio
ns.
1(
a, b
), 2,
3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
11-3
Ra
dica
l Eq
uation
s (p
p. 5
98−6
03)
• So
lve
radi
cal e
quat
ions
. •
Solv
e ra
dica
l equ
atio
ns w
ith e
xtra
neou
s so
lutio
ns.
radi
cal e
quat
ion
extra
neou
s so
lutio
n 1,
2, 3
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 600
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
11
-4
The
Pyth
agor
ean
Theo
rem
(
pp. 6
05−6
10)
• So
lve
prob
lem
s by
usi
ng th
e Py
thag
orea
n Th
eore
m.
• D
eter
min
e w
heth
er a
tria
ngle
is a
righ
t tri
angl
e.
hypo
tenu
se
legs
Py
thag
orea
n tri
ple
coro
llary
1, 2
, 3, 4
(a, b
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
11
-5
The
Dista
nce
Form
ula
(pp
. 611
−615
) •
Find
the
dist
ance
bet
wee
n tw
o po
ints
on
the
coor
dina
te p
lane
. •
Find
a p
oint
that
is a
giv
en d
ista
nce
from
a s
econ
d po
int i
n a
plan
e.
1,
2, 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
11
-6
Simila
r Tr
iang
les
(pp
. 616
−621
) •
Det
erm
ine
whe
ther
two
trian
gles
are
si
mila
r. •
Find
the
unkn
own
mea
sure
s of
sid
es o
f tw
o si
mila
r tria
ngle
s.
sim
ilar
1,
2(a
, b),
3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
11
-7
Trigon
omet
ric
Ratios
(p
p. 6
23−6
30)
• D
efin
e th
e si
ne, c
osin
e, a
nd ta
ngen
t ra
tios.
•
Use
trig
onom
etric
ratio
s to
sol
ve ri
ght
trian
gles
.
trigo
nom
etric
ratio
s si
ne
cosi
ne
tang
ent
solv
e a
trian
gle
angl
e of
ele
vatio
n an
gle
of d
epre
ssio
n
1, 2
, 3, 4
, 5
Alge
bra
Activ
ity,
p. 6
22
Alge
bra
Activ
ity,
p. 6
26
Rea
ding
M
athe
mat
ics,
p. 6
31
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18
St
udy
Guide
and
Review
(pp
. 632
−636
)
Prac
tice
Tes
t (p
. 637
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 6
38−6
39)
Oth
er:
Chap
ter
12
Rati
onal
Exp
ress
ions
and
Equ
atio
ns
Per
iod
____
__
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Opn
ener
(p
p. 6
40−6
41)
G
ettin
g St
arte
d,
p. 6
41
Fold
able
, p. 6
41
12
-1
Inve
rse
Variat
ion
(pp.
642
−647
) •
Gra
ph in
vers
e va
riatio
ns.
• So
lve
prob
lem
s in
volv
ing
inve
rse
varia
tion.
inve
rse
varia
tion
prod
uct r
ule
1, 2
, 3, 4
, 5
1,
2, 3
(a, b
), 4,
5,
6, 7
, 8, 9
, 10
12
-2
Rat
iona
l Ex
pres
sion
s (p
p. 6
48−6
53)
• Id
entif
y va
lues
exc
lude
d fro
m th
e do
mai
n of
a ra
tiona
l exp
ress
ion.
•
Sim
plify
ratio
nal e
xpre
ssio
ns.
ratio
nal e
xpre
ssio
n ex
clud
ed v
alue
s 1,
2, 3
(a, b
), 4,
5,
6 Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 6
54
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
12
-3
Multiplying
Rat
iona
l Ex
pres
sion
s
(
pp. 6
55−6
59)
• M
ultip
ly ra
tiona
l exp
ress
ions
. •
Use
dim
ensi
onal
ana
lysi
s w
ith
mul
tiplic
atio
n.
1(
a, b
), 2(
a, b
), 3
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1
12
-4
Dividing
Ration
al E
xpre
ssions
(
pp. 6
60−6
64)
• D
ivid
e ra
tiona
l exp
ress
ions
. •
Use
dim
ensi
onal
ana
lysi
s w
ith d
ivis
ion.
1,
2, 3
, 4, 5
R
eadi
ng
Mat
hem
atic
s, p
. 665
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
12
-5
Divid
ing
Polyno
mials
(pp.
666
−671
) •
Div
ide
a po
lyno
mia
l by
a m
onom
ial.
• D
ivid
e a
poly
nom
ial b
y a
bino
mia
l.
1,
2, 3
, 4, 5
Al
gebr
a Ac
tivity
, p
. 667
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
12
-6
Ration
al E
xpre
ssions
with
Like
Den
ominat
ors
(pp
. 672
−677
) •
Add
ratio
nal e
xpre
ssio
ns w
ith li
ke
deno
min
ator
s.
• Su
btra
ct ra
tiona
l exp
ress
ions
with
like
de
nom
inat
ors.
1,
2, 3
, 4, 5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
12
-7
Ration
al E
xpre
ssions
with
Unlike
Den
ominat
ors
(pp
. 678
−683
) •
Add
ratio
nal e
xpre
ssio
ns w
ith u
nlik
e de
nom
inat
ors.
•
Subt
ract
ratio
nal e
xpre
ssio
ns w
ith u
nlik
e de
nom
inat
ors.
leas
t com
mon
m
ultip
le (L
CM
) le
ast c
omm
on
den
omin
ator
(LC
D)
1, 2
, 3, 4
, 5, 6
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
12
-8
Mix
ed E
xpre
ssions
and
Com
plex
Fr
action
s (
pp. 6
84−6
89)
• Si
mpl
ify m
ixed
exp
ress
ions
. •
Sim
plify
com
plex
frac
tions
.
mix
ed e
xpre
ssio
n co
mpl
ex fr
actio
n 1,
2, 3
, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
12
-9
Solving
Ration
al E
quat
ions
(
pp. 6
90−6
95)
• So
lve
ratio
nal e
quat
ions
. •
Elim
inat
e ex
trane
ous
solu
tions
.
ratio
nal e
quat
ions
w
ork
prob
lem
s ra
te p
robl
ems
extra
neou
s so
lutio
ns
1, 2
, 3, 4
, 5, 6
, 7
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
St
udy
Guide
and
Review
(pp
. 696
−700
)
Prac
tice
Tes
t (p
. 701
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 7
02−7
03)
Oth
er:
Chap
ter
13 S
tati
stic
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 706
−707
)
Get
ting
Star
ted,
p
. 707
Fold
able
, p. 7
07
13
-1
Sampling
and
Bias
(pp
. 708
−713
) •
Iden
tify
vario
us s
ampl
ing
tech
niqu
es.
• R
ecog
nize
a b
iase
d sa
mpl
e.
sam
ple
popu
latio
n ce
nsus
ra
ndom
sam
ple
sim
ple
rand
om s
ampl
e st
ratif
ied
rand
om
s
ampl
e sy
stem
atic
rand
om
sam
ple
bias
ed s
ampl
e co
nven
ienc
e sa
mpl
e vo
lunt
ary
resp
onse
s
ampl
e
1(a,
b),
2(a,
b),
3(a,
b),
4(a,
b, c
) R
eadi
ng
Mat
hem
atic
s, p
. 714
1, 2
, 3, 4
, 5, 6
, 7
13
-2
Intr
oduc
tion
to
Mat
rice
s
(
pp. 7
15−7
21)
• O
rgan
ize
data
in m
atric
es.
• So
lve
prob
lem
s by
add
ing
or
subt
ract
ing
mat
rices
or b
y m
ultip
lyin
g by
a s
cala
r.
mat
rix
dim
ensi
ons
row
co
lum
n el
emen
t sc
alar
mul
tiplic
atio
n
1(a,
b),
2(a,
b),
3,
4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
13
-3
Histo
gram
s (p
p. 7
22−7
28)
• In
terp
ret d
ata
disp
laye
d in
his
togr
ams.
•
Dis
play
dat
a in
his
togr
ams.
frequ
ency
tabl
e hi
stog
ram
m
easu
rem
ent c
lass
es
frequ
ency
1(a,
b),
2, 3
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
729
−730
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
13
-4
Mea
sure
s of
Var
iation
(
pp. 7
31−7
36)
• Fi
nd th
e ra
nge
of a
set
of d
ata.
•
Find
the
quar
tiles
and
inte
rqua
rtile
ra
nge
of a
set
of d
ata.
rang
e m
easu
res
of v
aria
tion
quar
tiles
lo
wer
qua
rtile
up
per q
uarti
le
inte
rqua
rtile
rang
e ou
tlier
1, 2
, 3
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0
13
-5
Box-
and-
Whisk
er P
lots
(
pp. 7
37−7
42)
• O
rgan
ize
and
use
data
in b
ox-a
nd-
whi
sker
plo
ts.
• O
rgan
ize
and
use
data
in p
aral
lel b
ox-
and-
whi
sker
plo
ts.
box-
and-
whi
sker
plo
t ex
trem
e va
lues
1(
a, b
), 2(
a, b
) Al
gebr
a Ac
tivity
, p
. 743
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
St
udy
Guide
and
Review
(pp
. 745
−748
)
Prac
tice
Tes
t (
p. 7
49)
St
anda
rdized
Tes
t Pr
actice
(p
p. 7
50−7
51)
Oth
er:
Chap
ter
14 P
roba
bilit
y Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 752
−753
)
Get
ting
Star
ted,
p
. 753
Fold
able
, p. 7
53
14
-1
Coun
ting
Out
comes
(pp
. 754
−758
) •
Cou
nt o
utco
mes
usi
ng a
tree
dia
gram
. •
Cou
nt o
utco
mes
usi
ng th
e Fu
ndam
enta
l Cou
ntin
g Pr
inci
ple.
tree
diag
ram
sa
mpl
e sp
ace
even
t Fu
ndam
enta
l C
ount
ing
Prin
cipl
e fa
ctor
ial
1, 2
, 3, 4
(a, b
), 5(
a, b
) Al
gebr
a Ac
tivity
, p
. 759
1, 2
, 3, 4
, 5, 6
, 7,
8
14
-2
Perm
utat
ions
and
Com
bina
tion
s
(
pp. 7
60−7
67)
• D
eter
min
e pr
obab
ilitie
s us
ing
perm
utat
ions
. •
Det
erm
ine
prob
abilit
ies
usin
g co
mbi
natio
ns.
perm
utat
ion
com
bina
tion
1, 2
, 3(a
, b),
4,
5(a,
b)
Rea
ding
Mat
hem
atic
s, p
. 768
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
14
-3
Prob
ability
of
Compo
und
Even
ts
(
pp. 7
69−7
76)
• Fi
nd th
e pr
obab
ility
of tw
o in
depe
nden
t ev
ents
or d
epen
dent
eve
nts.
•
Find
the
prob
abilit
y of
two
mut
ually
ex
clus
ive
or in
clus
ive
even
ts.
sim
ple
even
t co
mpo
und
even
t in
depe
nden
t eve
nts
depe
nden
t eve
nts
com
plem
ents
m
utua
lly e
xclu
sive
in
clus
ive
1, 2
(a, b
, c),
3, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
14
-4
Prob
ability
Distr
ibut
ions
(
pp. 7
77−7
81)
• U
se ra
ndom
var
iabl
es to
com
pute
pr
obab
ility.
•
Use
pro
babi
lity
dist
ribut
ions
to s
olve
re
al-w
orld
pro
blem
s.
rand
om v
aria
ble
prob
abilit
y
dis
tribu
tion
prob
abilit
y hi
stog
ram
1(a,
b),
2(a,
b, c
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
14
-5
Prob
ability
Sim
ulat
ions
(
pp. 7
82−7
88)
• U
se th
eore
tical
and
exp
erim
enta
l pr
obab
ility
to re
pres
ent a
nd s
olve
pr
oble
ms
invo
lvin
g un
certa
inty
. •
Perfo
rm p
roba
bilit
y si
mul
atio
ns to
m
odel
real
-wor
ld s
ituat
ions
invo
lvin
g un
certa
inty
.
theo
retic
al p
roba
bilit
y ex
perim
enta
l p
roba
bilit
y re
lativ
e fre
quen
cy
empi
rical
stu
dy
sim
ulat
ion
1, 2
, 3(a
, b),
4(a,
b,
c, d
) Al
gebr
a Ac
tivity
, p
. 783
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
St
udy
Guide
and
Review
(pp
. 789
−792
)
Prac
tice
Tes
t (
p. 7
93)
St
anda
rdized
Tes
t Pr
actice
(p
p. 7
94−7
95)
Oth
er:
Chap
ter
1 S
olvi
ng E
quat
ions
and
Ine
qual
itie
s
P
erio
d __
____
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 4−5
)
Get
ting
Star
ted,
p. 5
Fold
able
, p. 5
1-
1 Ex
pres
sion
s an
d Fo
rmulas
(pp
. 6−1
0)
• U
se th
e or
der o
f ope
ratio
ns to
eva
luat
e ex
pres
sion
s.
• U
se fo
rmul
as.
orde
r of o
pera
tions
va
riabl
e al
gebr
aic
expr
essi
on
form
ula
1, 2
, 3, 4
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 7
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
1-
2 Pr
oper
ties
of
Real N
umbe
rs
(
pp. 1
1−18
) •
Cla
ssify
real
num
bers
. •
Use
the
prop
ertie
s of
real
num
bers
to
eval
uate
exp
ress
ions
.
real
num
bers
ra
tiona
l num
bers
irr
atio
nal n
umbe
rs
1(a,
b, c
, d, e
), 2(
a, b
), 3(
a, b
), 4,
5 Al
gebr
a Ac
tivity
, p. 1
3Al
gebr
a Ac
tivity
, p. 1
9
1(a,
b, c
, d, e
, f),
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4, 1
5,
16, 1
7, 1
8
1-
3 So
lving
Equa
tion
s (p
p. 2
0−27
) •
Tran
slat
e ve
rbal
exp
ress
ions
into
al
gebr
aic
expr
essi
ons
and
equa
tions
, an
d vi
ce v
ersa
. •
Solv
e eq
uatio
ns u
sing
the
prop
ertie
s of
eq
ualit
y.
open
sen
tenc
e eq
uatio
n so
lutio
n
1(a,
b, c
, d),
2(a,
b,
c),
3(a,
b),
4(a,
b)
, 5, 6
, 7, 8
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18
1-
4 So
lving
Abs
olut
e Va
lue
Equa
tion
s
(pp.
28 −
32)
• Ev
alua
te e
xpre
ssio
ns in
volv
ing
abso
lute
val
ues.
•
Solv
e ab
solu
te v
alue
equ
atio
ns.
abso
lute
val
ue
empt
y se
t 1,
2, 3
, 4
1,
2(a
, b),
3, 4
, 5,
6, 7
, 8, 9
, 10,
11
, 12,
13,
14,
15
, 16
1-5
Solving
Ineq
ualit
ies
(pp
. 33−
39)
• So
lve
ineq
ualit
ies.
•
Solv
e re
al-w
orld
pro
blem
s in
volv
ing
ineq
ualit
ies.
set-b
uild
er n
otat
ion
inte
rval
not
atio
n 1,
2, 3
, 4
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 3
6
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
1-
6 So
lving
Compo
und
and
Abs
olut
e Va
lue
Ineq
ualit
ies
(pp
. 40 −
46)
• So
lve
com
poun
d in
equa
litie
s.
• So
lve
abso
lute
val
ue in
equa
litie
s.
com
poun
d in
equa
lity
inte
rsec
tion
unio
n
1, 2
, 3, 4
, 5,
6(a,
b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
St
udy
Guide
and
Review
(pp
. 47−
50)
Pr
actice
Tes
t (
p. 5
1)
St
anda
rdized
Tes
t Pr
actice
(p
p. 5
2−53
)
Oth
er:
Chap
ter
2 L
inea
r Re
lati
ons
and
Func
tion
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 54−
55)
G
ettin
g St
arte
d, p
. 55
Fold
able
, p. 5
5
2-
1 Re
lation
s an
d Fu
nction
s (
pp. 5
6−62
) •
Anal
yze
and
grap
h re
latio
ns.
• Fi
nd fu
nctio
nal v
alue
s.
orde
red
pair
Car
tesi
an c
oord
inat
e
pla
ne
quad
rant
re
latio
n do
mai
n ra
nge
func
tion
map
ping
on
e-to
-one
func
tion
verti
cal l
ine
test
in
depe
nden
t var
iabl
e de
pend
ent v
aria
ble
func
tiona
l not
atio
n
1, 2
, 3(a
, b, c
), 4(
a, b
, c),
5(
a, b
, c)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
2-
2 Line
ar E
quat
ions
(pp
. 63−
67)
• Id
entif
y lin
ear e
quat
ions
and
func
tions
. •
Writ
e lin
ear e
quat
ions
in s
tand
ard
form
an
d gr
aph
them
.
linea
r equ
atio
n lin
ear f
unct
ion
stan
dard
form
y-
inte
rcep
t x-
inte
rcep
t
1(a,
b, c
), 2(
a, b
), 3(
a, b
, c),
4 1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4
2
-3
Slop
e (p
p. 6
8−74
) •
Find
and
use
the
slop
e of
a li
ne.
• G
raph
par
alle
l and
per
pend
icul
ar li
nes.
slop
e ra
te o
f cha
nge
fam
ily o
f gra
phs
pare
nt g
raph
ob
lique
1, 2
, 3, 4
, 5
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 7
0
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
2-
4 W
riting
Linea
r Eq
uation
s
(
pp. 7
5−80
) •
Writ
e an
equ
atio
n of
a li
ne g
iven
the
slop
e an
d a
poin
t on
the
line.
•
Writ
e an
equ
atio
n of
a li
ne p
aral
lel o
r pe
rpen
dicu
lar t
o a
give
n lin
e.
slop
e-in
terc
ept f
orm
po
int-s
lope
form
1,
2, 3
(a, b
, c),
4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
2-
5 M
odeling
Real-W
orld D
ata:
Using
Sc
atte
r Plot
s (
pp. 8
1 −86
) •
Dra
w s
catte
r plo
ts.
• Fi
nd a
nd u
se p
redi
ctio
n eq
uatio
ns.
scat
ter p
lot
line
of fi
t pr
edic
tion
equa
tion
1, 2
(a, b
, c, d
) Al
gebr
a Ac
tivity
, p. 8
3G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
87−
88
1, 2
, 3(a
, b, c
), 4,
5
2-
6 Sp
ecial Fu
nction
s (
pp. 8
9−95
) •
Iden
tify
and
grap
h st
ep, c
onst
ant,
and
iden
tity
func
tions
. •
Iden
tify
and
grap
h ab
solu
te v
alue
and
pi
ecew
ise
func
tions
.
step
func
tion
grea
test
inte
ger
fun
ctio
n co
nsta
nt fu
nctio
n id
entit
y fu
nctio
n ab
solu
te v
alue
f
unct
ion
piec
ewis
e fu
nctio
n
1, 2
, 3, 4
, 5(a
, b)
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 9
1
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
2-
7 Gr
aphing
Ine
qualities
(pp
. 96−
99)
• G
raph
line
ar in
equa
litie
s.
• G
raph
abs
olut
e va
lue
ineq
ualit
ies.
boun
dary
1,
2(a
, b, c
), 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
Stud
y Gu
ide
and
Review
(pp
. 100
−104
)
Prac
tice
Tes
t (
p. 1
05)
St
anda
rdized
Tes
t Pr
actice
(p
p. 1
06−1
07)
Oth
er:
Chap
ter
3 S
yste
ms
of E
quat
ions
and
Ine
qual
itie
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(p
p. 1
08-1
09)
G
ettin
g St
arte
d,
p. 1
09
Fold
able
, p. 1
09
3-
1 So
lving
Syst
ems
of E
quat
ions
by
Grap
hing
(pp
. 110
−115
) •
Solv
e sy
stem
s of
line
ar e
quat
ions
by
grap
hing
. •
Det
erm
ine
whe
ther
a s
yste
m o
f lin
ear
equa
tions
is c
onsi
sten
t and
in
depe
nden
t, co
nsis
tent
and
de
pend
ent,
or in
cons
iste
nt.
syst
em o
f equ
atio
ns
cons
iste
nt
inco
nsis
tent
in
depe
nden
t de
pend
ent
1, 2
, 3, 4
, 5
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12
3-
2 So
lving
Syst
ems
of E
quat
ions
Algeb
raically
(pp.
116
−122
) •
Solv
e sy
stem
s of
line
ar e
quat
ions
by
usin
g su
bstit
utio
n.
• So
lve
syst
ems
of li
near
equ
atio
ns b
y us
ing
elim
inat
ion.
subs
titut
ion
met
hod
elim
inat
ion
met
hod
1, 2
, 3, 4
, 5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
3-
3 So
lving
Syst
ems
of I
nequ
alities
b
y Gr
aphing
(pp
. 123
−127
) •
Solv
e sy
stem
s of
ineq
ualit
ies
by
grap
hing
. •
Det
erm
ine
the
coor
dina
tes
of th
e ve
rtice
s of
a re
gion
form
ed b
y th
e gr
aph
of a
sys
tem
of i
nequ
aliti
es.
syst
em o
f ine
qual
ities
1(
a, b
), 2,
3, 4
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 128
1, 2
, 3(a
, b, c
, d)
, 4, 5
, 6, 7
, 8,
9, 1
0, 1
1
3-
4 Line
ar P
rogr
amming
(pp
. 129
−135
) •
Find
the
max
imum
and
min
imum
val
ues
of a
func
tion
over
a re
gion
. •
Solv
e re
al-w
orld
pro
blem
s us
ing
linea
r pr
ogra
mm
ing.
cons
train
ts
feas
ible
regi
on
boun
ded
verti
ces
unbo
unde
d lin
ear p
rogr
amm
ing
1, 2
, 3
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4
3-
5 So
lving
Syst
ems
of E
quat
ions
in
Thre
e Va
riab
les
(pp
. 138
−144
) •
Solv
e sy
stem
s of
line
ar e
quat
ions
in
thre
e va
riabl
es.
• So
lve
real
-wor
ld p
robl
ems
usin
g sy
stem
s of
line
ar e
quat
ions
in th
ree
varia
bles
.
1, 2
, 3, 4
Al
gebr
a Ac
tivity
, p
p. 1
36−1
37
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
St
udy
Guide
and
Review
(pp
. 145
−148
)
Prac
tice
Tes
t (
p. 1
49)
St
anda
rdized
Tes
t Pr
actice
(p
p. 1
50−1
51)
Oth
er:
Chap
ter
4 M
atri
ces
P
erio
d __
____
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s A
ssig
nmen
t an
d C
omm
ents
Chap
ter
Ope
ner
(p
p. 1
52−1
53)
G
ettin
g St
arte
d,
p. 1
53
Fold
able
, p. 1
53
4-
1 In
trod
uction
to
Mat
rice
s
(
pp. 1
54−1
58)
• O
rgan
ize
data
in m
atric
es.
• So
lve
equa
tions
invo
lvin
g m
atric
es.
mat
rix
elem
ent
dim
ensi
on
row
mat
rix
colu
mn
mat
rix
squa
re m
atrix
ze
ro m
atrix
eq
ual m
atric
es
1, 2
, 3
Spre
adsh
eet
Inv
estig
atio
n, p
. 159
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
4-
2 Ope
ration
s wi
th M
atrice
s
(pp.
160
−166
)
• Ad
d an
d su
btra
ct m
atric
es.
• M
ultip
ly b
y a
mat
rix s
cala
r.
scal
ar
scal
ar m
ultip
licat
ion
1(a,
b),
2, 3
, 4, 5
G
raph
ing
Cal
cula
tor
I
nves
tigat
ion,
p.1
63
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
4-
3 M
ultiplying
Mat
rice
s (p
p. 1
67−1
74)
• M
ultip
ly m
atric
es.
• U
se th
e pr
oper
ties
of m
atrix
m
ultip
licat
ion.
1(
a, b
), 2,
3,
4(a,
b),
5(a,
b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
4-
4 T
rans
form
ations
with
Mat
rice
s
(
pp. 1
75−1
81)
• U
se m
atric
es to
det
erm
ine
the
coor
dina
tes
of a
tran
slat
ed o
r dila
ted
figur
e.
• U
se m
atrix
mul
tiplic
atio
n to
find
the
coor
dina
tes
of a
refle
cted
or r
otat
ed
figur
e.
verte
x m
atrix
tra
nsfo
rmat
ion
prei
mag
e im
age
isom
etry
tra
nsla
tion
dila
tion
refle
ctio
n ro
tatio
n
1, 2
, 3, 4
, 5
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1
4-
5 Det
erminan
ts
(pp.
182
−188
) •
Eval
uate
the
dete
rmin
ant o
f a 2
x 2
m
atrix
. •
Eval
uate
the
dete
rmin
ant o
f a 3
x 3
m
atrix
.
dete
rmin
ant
seco
nd-o
rder
det
erm
inan
t th
ird-o
rder
det
erm
inan
t ex
pans
ion
by m
inor
s m
inor
1(a,
b),
2, 3
, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
4-
6 Cr
amer
’s R
ule
(pp
. 189
−194
) •
Solv
e sy
stem
s of
two
linea
r equ
atio
ns
by u
sing
Cra
mer
’s R
ule.
•
Solv
e sy
stem
s of
thre
e lin
ear e
quat
ions
by
usi
ng C
ram
er’s
Rul
e.
Cra
mer
’s R
ule
1, 2
(a, b
), 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
4-
7 Id
entity
and
Inv
erse
Mat
rice
s
(
pp. 1
95−2
01)
• D
eter
min
e w
heth
er tw
o m
atric
es a
re
inve
rses
. •
Find
the
inve
rse
of a
2 x
2 m
atrix
.
iden
tity
mat
rix
inve
rse
1(a,
b),
2(a,
b),
3(a,
b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
4-
8 Using
Mat
rice
s to
Solve
Sys
tems
of
Equa
tion
s (
pp. 2
02−2
07)
• W
rite
mat
rix e
quat
ions
for s
yste
ms
of
equa
tions
. •
Solv
e sy
stem
s of
equ
atio
ns u
sing
m
atrix
equ
atio
ns.
mat
rix e
quat
ion
1, 2
(a, b
), 3,
4
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 2
05
Gra
phin
g C
alcu
lato
r
Inv
estig
atio
n, p
. 208
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
St
udy
Guide
and
Review
(pp
. 209
−214
)
Prac
tice
Tes
t (p
. 215
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 2
16−2
17)
Oth
er:
Chap
ter
5 P
olyn
omia
ls
Peri
od _
____
_
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s A
ssig
nmen
t an
d C
omm
ents
Chap
ter
Ope
ner
(pp
. 220
-221
)
Get
ting
Star
ted,
p
. 221
Fold
able
, p. 2
21
5-
1 M
onom
ials
(pp.
222
−228
) •
Mul
tiply
and
div
ide
mon
omia
ls.
• U
se e
xpre
ssio
ns w
ritte
n in
sci
entif
ic
nota
tion.
mon
omia
l co
nsta
nt
coef
ficie
nt
degr
ee
pow
er
sim
plify
st
anda
rd n
otat
ion
scie
ntifi
c no
tatio
n di
men
sion
al a
naly
sis
1, 2
, 3(a
, b, c
, d),
4, 5
(a, b
), 6(
a, b
), 7
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17
5-
2 Po
lyno
mials (
pp. 2
29−2
32)
• Ad
d an
d su
btra
ct p
olyn
omia
ls.
• M
ultip
ly p
olyn
omia
ls.
poly
nom
ial
term
s lik
e te
rms
trino
mia
l bi
nom
ial
FOIL
met
hod
1(a,
b),
2, 3
, 4, 5
Al
gebr
a Ac
tivity
, p
. 230
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
5-
3 Divid
ing
Polyno
mials
(pp
. 233
−238
) •
Div
ide
poly
nom
ials
usi
ng lo
ng d
ivis
ion.
•
Div
ide
poly
nom
ials
usi
ng s
ynth
etic
di
visi
on.
synt
hetic
div
isio
n 1,
2, 3
, 4, 5
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4
5-
4 Fa
ctor
ing
Polyno
mials (
pp. 2
39−2
44)
• Fa
ctor
pol
ynom
ials
. •
Sim
plify
pol
ynom
ial q
uotie
nts
by
fact
orin
g.
1,
2, 3
(a, b
, c, d
), 4 Al
gebr
a Ac
tivity
, p
. 240
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 241
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
5-
5 Ro
ots
of R
eal Num
bers
(
pp. 2
45−2
49)
• Si
mpl
ify ra
dica
ls.
• U
se a
cal
cula
tor t
o ap
prox
imat
e ra
dica
ls.
squa
re ro
ot
nth
root
pr
inci
pal r
oot
1(a,
b, c
, d),
2(
a, b
), 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
5-
6 Ra
dica
l Ex
pres
sion
s (
pp. 2
50−2
56)
• Si
mpl
ify ra
dica
l exp
ress
ions
. •
Add,
sub
tract
, mul
tiply
, and
div
ide
radi
cal e
xpre
ssio
ns.
ratio
naliz
ing
the
d
enom
inat
or
like
radi
cal e
xpre
ssio
nsco
njug
ates
1, 2
(a, b
), 3,
4,
5(a,
b),
6 Al
gebr
a Ac
tivity
, p
. 252
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
5-
7 Ra
tion
al E
xpon
ents
(p
p. 2
57−2
62)
• W
rite
expr
essi
ons
with
ratio
nal
expo
nent
s in
radi
cal f
orm
, and
vic
e ve
rsa.
•
Sim
plify
exp
ress
ions
in e
xpon
entia
l or
radi
cal f
orm
.
1(
a, b
), 2(
a, b
), 3(
a, b
), 4(
a, b
), 5(
a, b
), 6(
a, b
, c)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18,
19,
20
5-
8 Ra
dica
l Eq
uation
s an
d In
equa
lities
(p
p. 2
63−2
67)
• So
lve
equa
tions
con
tain
ing
radi
cals
. •
Solv
e in
equa
litie
s co
ntai
ning
radi
cals
.
radi
cal e
quat
ion
extra
neou
s so
lutio
n ra
dica
l ine
qual
ity
1, 2
, 3, 4
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
p
p. 2
68−2
69
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
5-
9 Co
mplex
Num
bers
(p
p. 2
70−2
75)
• Ad
d an
d su
btra
ct c
ompl
ex n
umbe
rs.
• M
ultip
ly a
nd d
ivid
e co
mpl
ex n
umbe
rs.
imag
inar
y un
it pu
re im
agin
ary
num
ber
com
plex
num
ber
abso
lute
val
ue
com
plex
con
juga
tes
1(a,
b),
2(a,
b),
3,
4, 5
, 6(a
, b),
7,
8(a,
b)
Alge
bra
Activ
ity,
p. 2
72
1(a,
b),
2, 3
, 4,
5, 6
, 7, 8
, 9, 1
0,
11, 1
2, 1
3, 1
4,
15, 1
6, 1
7
St
udy
Guide
and
Review
(pp
. 276
−280
)
Prac
tice
Tes
t (
p. 2
81)
St
anda
rdized
Tes
t Pr
actice
(p
p. 2
82−2
83)
Oth
er:
Chap
ter
6 Q
uadr
atic
Fun
ctio
ns a
nd I
nequ
alit
ies
Peri
od _
____
_
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp.
284
−285
)
Get
ting
Star
ted,
p
. 285
Fold
able
, p. 2
85
6-
1 Gr
aphing
Qua
drat
ic F
unct
ions
(
pp. 2
86−2
93)
• G
raph
qua
drat
ic fu
nctio
ns.
• Fi
nd a
nd in
terp
ret t
he m
axim
um a
nd
min
imum
val
ues
of a
qua
drat
ic fu
nctio
n.
quad
ratic
func
tion
quad
ratic
term
lin
ear t
erm
co
nsta
nt te
rm
para
bola
ax
is o
f sym
met
ry
verte
x m
axim
um v
alue
m
inim
um v
alue
1, 2
(a, b
, c),
3(
a, b
), 4(
a, b
)
1, 2
(a, b
), 3(
a,
b, c
, d),
4(a,
b,
c), 5
(a, b
, c),
6(a,
b, c
), 7(
a,
b, c
), 8(
a, b
, c),
9(a,
b, c
), 10
, 11
, 12,
13
6-
2 So
lving
Qua
drat
ic E
quat
ions
b
y Gr
aphing
(pp
. 294
−299
) •
Solv
e qu
adra
tic e
quat
ions
by
grap
hing
. •
Estim
ate
solu
tions
of q
uadr
atic
eq
uatio
ns b
y gr
aphi
ng.
quad
ratic
equ
atio
n ro
ot
zero
1, 2
, 3, 4
, 5
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 3
00
1(a,
b, c
, d),
2,
3, 4
, 5, 6
, 7, 8
, 9,
10,
11,
12,
13
6-
3 So
lving
Qua
drat
ic E
quat
ions
by
Fact
oring
(pp.
301
−305
) •
Solv
e qu
adra
tic e
quat
ions
by
fact
orin
g.
• W
rite
a qu
adra
tic e
quat
ion
with
giv
en
root
s.
1(
a, b
), 2,
3, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3
6-
4 Co
mplet
ing
the
Squ
are
(
pp. 3
06−3
12)
• So
lve
quad
ratic
equ
atio
ns b
y us
ing
the
Squa
re R
oot P
rope
rty.
• So
lve
quad
ratic
equ
atio
ns b
y co
mpl
etin
g th
e sq
uare
.
com
plet
ing
the
squa
re
1, 2
, 3, 4
, 5, 6
Al
gebr
a Ac
tivity
, p
. 308
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
6-
5 Th
e Q
uadr
atic F
ormula
and
the
Discr
iminan
t (
pp. 3
13−3
19)
• So
lve
quad
ratic
equ
atio
ns b
y us
ing
the
Qua
drat
ic F
orm
ula.
•
Use
the
disc
rimin
ant t
o de
term
ine
the
num
ber a
nd ty
pe o
f roo
ts o
f a q
uadr
atic
eq
uatio
n.
Qua
drat
ic F
orm
ula
disc
rimin
ant
1, 2
, 3, 4
, 5(
a, b
, c, d
)
1(a,
b, c
), 2,
3,
4(a,
b, c
), 5(
a,
b, c
), 6(
a, b
, c),
7(a,
b, c
), 8,
9,
10, 1
1, 1
2, 1
3
6-
6 Ana
lyzing
Gra
phs
of Q
uadr
atic
F
unct
ions
(p
p. 3
22−3
28)
• An
alyz
e qu
adra
tic fu
nctio
ns o
f the
form
y
= a(
x –
h)2 +
k.
• W
rite
a qu
adra
tic fu
nctio
n in
the
form
y
= a(
x –
h)2 +
k.
verte
x fo
rm
1(a,
b, c
, d),
2, 3
, 4 G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
320
−321
1(a,
b, c
, d, e
, f,
g), 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
6-
7 Gr
aphing
and
Solving
Qua
drat
ic
Ineq
ualit
ies
(pp
. 329
−335
) •
Gra
ph q
uadr
atic
ineq
ualit
ies
in tw
o va
riabl
es.
• So
lve
quad
ratic
ineq
ualit
ies
in o
ne
varia
ble.
quad
ratic
ineq
ualit
y 1,
2, 3
, 4, 5
1, 2
, 3(a
, b, c
), 4,
5, 6
, 7, 8
, 9,
10, 1
1, 1
2, 1
3
St
udy
Guide
and
Review
(pp
. 336
−340
)
Prac
tice
Tes
t (
p. 3
41)
St
anda
rdized
Tes
t Pr
actice
(p
p. 3
42−3
43)
Oth
er:
Chap
ter
7 P
olyn
omia
l Fun
ctio
ns
Per
iod_
____
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s A
ssig
nmen
t a
nd C
omm
ents
Chap
ter
Ope
ner
(pp
. 344
−345
)
Get
ting
Star
ted,
p
. 345
Fo
ldab
le, p
. 345
7-
1 Po
lyno
mial Fu
nction
s (p
p. 3
46−3
52)
• Ev
alua
te p
olyn
omia
l fun
ctio
ns.
• Id
entif
y ge
nera
l sha
pes
of g
raph
s of
po
lyno
mia
l fun
ctio
ns.
poly
nom
ial
degr
ee o
f a p
olyn
omia
l le
adin
g co
effic
ient
s po
lyno
mia
l fun
ctio
n en
d be
havi
or
1(a,
b, c
, d),
2(
a, b
), 3(
a, b
), 4(
a, b
, c)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
(a, b
, c),
13(a
, b, c
), 14
(a, b
, c),
15
7-
2 G
raph
ing
Polyno
mial Fu
nction
s
(
pp. 3
53−3
58)
•
Gra
ph p
olyn
omia
l fun
ctio
ns a
nd lo
cate
th
eir r
eal z
eros
. •
Find
the
max
ima
and
min
ima
of
poly
nom
ial f
unct
ions
.
Loca
tion
Prin
cipl
e re
lativ
e m
axim
um
rela
tive
min
imum
1, 2
, 3, 4
(a, b
, c)
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p
p. 3
55−3
56
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 3
59
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
7-
3 So
lving
Equa
tion
s Using
Qua
drat
ic
Tech
niqu
es (
pp. 3
60−3
64)
• W
rite
expr
essi
ons
in q
uadr
atic
form
. •
Use
qua
drat
ic te
chni
ques
to s
olve
eq
uatio
ns.
quad
ratic
form
1(
a, b
, c, d
), 2(
a,
b), 3
, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
7-
4 Th
e Re
maind
er a
nd F
acto
r Th
eore
ms
(pp.
365
−370
) •
Eval
uate
func
tions
usi
ng s
ynth
etic
su
bstit
utio
n.
• D
eter
min
e w
heth
er a
bin
omia
l is
a fa
ctor
of a
pol
ynom
ial b
y us
ing
synt
hetic
sub
stitu
tion.
synt
hetic
sub
stitu
tion
depr
esse
d po
lyno
mia
l 1,
2, 3
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12
7-
5 Ro
ots
and
Zero
s (
pp. 3
71−3
77)
• D
eter
min
e th
e nu
mbe
r and
type
of r
oots
fo
r a p
olyn
omia
l equ
atio
n.
• Fi
nd th
e ze
ros
of a
pol
ynom
ial f
unct
ion.
1(
a, b
, c, d
), 2,
3,
4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
7-
6 Ra
tion
al Z
ero
Theo
rem
(
pp. 3
78−3
82)
• Id
entif
y th
e po
ssib
le ra
tiona
l zer
os o
f a
poly
nom
ial f
unct
ion.
•
Find
all
the
ratio
nal z
eros
of a
po
lyno
mia
l fun
ctio
n.
1(
a, b
), 2,
3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
7-
7 Ope
ration
s on
Fun
ctions
(p
p. 3
83−3
89)
• Fi
nd th
e su
m, d
iffer
ence
, pro
duct
, and
qu
otie
nt o
f fun
ctio
ns.
• Fi
nd th
e co
mpo
sitio
n of
func
tions
.
com
posi
tion
of
fun
ctio
ns
1(a,
b),
2(a,
b),
3,
4(a,
b),
5
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
7-8
Inve
rse
Func
tion
s an
d Re
lation
s
(pp.
390
−394
) •
Find
the
inve
rse
of a
func
tion
or
rela
tion.
•
Det
erm
ine
whe
ther
two
func
tions
or
rela
tions
are
inve
rses
.
inve
rse
rela
tion
inve
rse
func
tion
one-
to-o
ne
1, 2
(a, b
), 3
Alge
bra
Activ
ity,
p. 3
92
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
7-
9 Sq
uare
Roo
t Fu
nction
s an
d In
equa
lities
(pp
. 395
−399
) •
Gra
ph a
nd a
naly
ze s
quar
e ro
ot
func
tions
. •
Gra
ph s
quar
e ro
ot in
equa
litie
s.
squa
re ro
ot fu
nctio
n sq
uare
root
ineq
ualit
y 1,
2(a
, b),
3(a,
b)
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 3
96
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
St
udy
Guide
and
Review
(pp
. 400
−404
)
Prac
tice
Tes
t (p
. 405
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 4
06−4
07)
Oth
er:
Chap
ter
8 C
onic
Sec
tion
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 410
−411
)
Get
ting
Star
ted,
p
. 411
Fold
able
, p. 4
11
8-
1 M
idpo
int
and
Dista
nce
Form
ulas
(p
p. 4
12−4
16)
• Fi
nd th
e m
idpo
int o
f a s
egm
ent o
n th
e co
ordi
nate
pla
ne.
• Fi
nd th
e di
stan
ce b
etw
een
two
poin
ts
on th
e co
ordi
nate
pla
ne.
1,
2, 3
Al
gebr
a Ac
tivity
, p
p. 4
17−4
18
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
8-
2 Pa
rabo
las
(pp.
419
−425
) •
Writ
e eq
uatio
ns o
f par
abol
as in
st
anda
rd fo
rm.
• G
raph
par
abol
as.
para
bola
co
nic
sect
ion
focu
s di
rect
rix
latu
s re
ctum
1, 2
(a, b
), 3,
4(
a, b
) Al
gebr
a Ac
tivity
, p
.421
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
8
-3
Circ
les
(pp.
426
−431
) •
Writ
e eq
uatio
ns o
f circ
les.
•
Gra
ph c
ircle
s.
circ
le
cent
er
tang
ent
1, 2
, 3, 4
, 5
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4, 1
5
8-
4 El
lipse
s (
pp. 4
33−4
40)
• W
rite
equa
tions
of e
llipse
s.
• G
raph
ellip
ses.
ellip
se
foci
m
ajor
axi
s m
inor
axi
s ce
nter
1, 2
(a, b
), 3,
4
Alge
bra
Activ
ity,
p. 4
32
Alge
bra
Activ
ity,
p. 4
37
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
8-
5 Hyp
erbo
las
(pp
. 441
−448
) •
Writ
e eq
uatio
ns o
f hyp
erbo
las.
•
Gra
ph h
yper
bola
s.
hype
rbol
a fo
ci
cent
er
verte
x as
ympt
ote
trans
vers
e ax
is
conj
ugat
e ax
is
1, 2
, 3, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
8-
6 C
onic S
ection
s (
pp. 4
49−4
52)
• W
rite
equa
tions
of c
onic
sec
tions
in
stan
dard
form
. •
Iden
tify
coni
c se
ctio
ns fr
om th
eir
equa
tions
.
1,
2(a
, b, c
) Al
gebr
a Ac
tivity
, p
p. 4
53−4
54
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
8-
7 So
lving
Qua
drat
ic S
yste
ms
(
pp. 4
55−4
60)
• So
lve
syst
ems
of q
uadr
atic
equ
atio
ns
alge
brai
cally
and
gra
phic
ally
. •
Solv
e sy
stem
s of
qua
drat
ic in
equa
litie
s gr
aphi
cally
.
1,
2, 3
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 457
1(a,
b),
2, 3
, 4,
5, 6
, 7, 8
, 9, 1
0
St
udy
Guide
and
Review
(pp
. 461
−466
)
Prac
tice
Tes
t (
p. 4
67)
St
anda
rdized
Tes
t Pr
actice
(p
p. 4
68−4
69)
Oth
er:
Chap
ter
9 R
atio
nal E
xpre
ssio
ns a
nd E
quat
ions
Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 470
−471
)
Get
ting
Star
ted,
p
. 471
Fold
able
, p. 4
71
9-
1 M
ultiplying
and
Divid
ing
Ration
al
Expr
ession
s (
pp. 4
72−4
78)
• Si
mpl
ify ra
tiona
l exp
ress
ions
. •
Sim
plify
com
plex
frac
tions
.
ratio
nal e
xpre
ssio
n co
mpl
ex fr
actio
n 1(
a, b
), 2,
3,
4(a,
b),
5, 6
(a, b
), 7
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
9-
2 Add
ing
and
Subt
ract
ing
Ration
al
Expr
ession
s (p
p. 4
79−4
84)
• D
eter
min
e th
e LC
M o
f pol
ynom
ials
. •
Add
and
subt
ract
ratio
nal e
xpre
ssio
ns.
1,
2, 3
, 4, 5
, 6
1, 2
, 3(a
, b, c
, d,
e),
4, 5
, 6, 7
, 8,
9, 1
0, 1
1, 1
2,
13
9
-3
Grap
hing
Rat
iona
l Fu
nction
s
(
pp. 4
85−4
90)
• D
eter
min
e th
e ve
rtica
l asy
mpt
otes
and
th
e po
int d
isco
ntin
uity
for t
he g
raph
s of
ra
tiona
l fun
ctio
ns.
• G
raph
ratio
nal f
unct
ions
.
ratio
nal f
unct
ion
cont
inui
ty
asym
ptot
e po
int d
isco
ntin
uity
1, 2
, 3, 4
(a, b
, c)
Alge
bra
Activ
ity,
p. 4
87
Gra
phin
g C
alcu
lato
r
Inv
estig
atio
n, p
. 491
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15
9-
4 Direc
t, J
oint
, an
d In
vers
e Va
riat
ion
(pp.
492
−498
) •
Rec
ogni
ze a
nd s
olve
dire
ct a
nd jo
int
varia
tion
prob
lem
s.
• R
ecog
nize
and
sol
ve in
vers
e va
riatio
n pr
oble
ms.
dire
ct v
aria
tion
cons
tant
of v
aria
tion
join
t var
iatio
n in
vers
e va
riatio
n
1, 2
, 3, 4
1(a,
b),
2, 3
, 4,
5, 6
, 7, 8
, 9, 1
0,
11, 1
2, 1
3
9-
5 Cl
asse
s of
Fun
ctions
(p
p. 4
99−5
04)
• Id
entif
y gr
aphs
as
diffe
rent
type
s of
fu
nctio
ns.
• Id
entif
y eq
uatio
ns a
s di
ffere
nt ty
pes
of
func
tions
.
1(
a, b
), 2(
a, b
, c),
3(a,
b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
9-
6 So
lving
Ration
al E
quat
ions
and
In
equa
lities
(pp
. 505
−511
) •
Solv
e ra
tiona
l equ
atio
ns.
• So
lve
ratio
nal i
nequ
aliti
es.
ratio
nal e
quat
ion
ratio
nal i
nequ
ality
1,
2, 3
, 4, 5
G
raph
ing
Cal
cula
tor
I
nves
tigat
ion,
p. 5
12
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
St
udy
Guide
and
Review
(pp
. 513
−516
)
Prac
tice
Tes
t (
p. 5
17)
St
anda
rdized
Tes
t Pr
actice
(p
p. 5
18−5
19)
Oth
er:
Chap
ter
10 E
xpon
enti
al a
nd L
ogar
ithm
ic R
elat
ions
Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 520
−521
)
Get
ting
Star
ted,
p
. 521
Fold
able
, p. 5
21
10
-1
Expo
nent
ial Fu
nction
s (
pp. 5
23−5
30)
• G
raph
exp
onen
tial f
unct
ions
. •
Solv
e ex
pone
ntia
l equ
atio
ns a
nd
ineq
ualit
ies.
expo
nent
ial f
unct
ion
expo
nent
ial g
row
th
expo
nent
ial d
ecay
ex
pone
ntia
l equ
atio
n ex
pone
ntia
l i
nequ
ality
1, 2
(a, b
, c),
3(
a, b
), 4(
a, b
), 5(
a, b
), 6
Alge
bra
Activ
ity,
p. 5
22
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 5
24
1, 2
(a, b
, c, d
), 3,
4, 5
, 6, 7
, 8,
9, 1
0, 1
1, 1
2,
13, 1
4, 1
5, 1
6,
17, 1
8, 1
9, 2
0
10
-2
Loga
rith
ms
and
Loga
rith
mic
Func
tion
s (
pp. 5
31−5
38)
• Ev
alua
te lo
garit
hmic
exp
ress
ions
. •
Solv
e lo
garit
hmic
equ
atio
ns a
nd
ineq
ualit
ies.
loga
rithm
lo
garit
hmic
func
tion
loga
rithm
ic e
quat
ion
loga
rithm
ic in
equa
lity
1(a,
b),
2(a,
b),
3,
4(a,
b),
5, 6
, 7, 8
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
539
−540
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18,
19,
20
10-
3 Pr
oper
ties
of
Loga
rith
ms
(pp
. 541
−546
) •
Sim
plify
and
eva
luat
e ex
pres
sion
s us
ing
the
prop
ertie
s of
loga
rithm
s.
• So
lve
loga
rithm
ic e
quat
ions
usi
ng th
e pr
oper
ties
of L
ogar
ithm
s.
1,
2, 3
, 4, 5
(a, b
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
10
-4
Common
Log
arithm
s (
pp. 5
47−5
51)
• So
lve
expo
nent
ial e
quat
ions
and
in
equa
litie
s us
ing
com
mon
loga
rithm
s.
• Ev
alua
te lo
garit
hmic
exp
ress
ions
usi
ng
the
Cha
nge
of B
ase
Form
ula.
com
mon
loga
rithm
C
hang
e of
Bas
e
For
mul
a
1(a,
b),
2, 3
, 4, 5
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n,
pp.
552
−553
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
10
-5
Base
e a
nd N
atur
al L
ogar
ithm
s
(
pp. 5
54−5
59)
• Ev
alua
te e
xpre
ssio
ns in
volv
ing
the
natu
ral b
ase
and
natu
ral l
ogar
ithm
s.
• So
lve
expo
nent
ial e
quat
ions
and
in
equa
litie
s us
ing
natu
ral l
ogar
ithm
s.
natu
ral b
ase,
e
natu
ral b
ase
e
xpon
entia
l fun
ctio
n na
tura
l log
arith
m
natu
ral l
ogar
ithm
ic
fun
ctio
n
1(a,
b),
2(a,
b),
3(a,
b),
4(a,
b),
5,
6(a,
b),
7(a,
b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18,
19
10
-6
Exp
onen
tial G
rowt
h an
d Dec
ay
(
pp. 5
60−5
65)
• U
se lo
garit
hms
to s
olve
pro
blem
s in
volv
ing
expo
nent
ial d
ecay
. •
Use
loga
rithm
s to
sol
ve p
robl
ems
invo
lvin
g ex
pone
ntia
l gro
wth
.
rate
of d
ecay
ra
te o
f gro
wth
1,
2(a
, b),
3, 4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
St
udy
Guide
and
Review
(pp
. 566
−570
)
Prac
tice
Tes
t (
p. 5
71)
St
anda
rdized
Tes
t Pr
actice
(p
p. 5
72−5
73)
Oth
er:
Chap
ter
11
Sequ
ence
s an
d Se
ries
Per
iod_
____
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 576
−577
)
Get
ting
Star
ted,
p
. 577
Fold
able
, p. 5
77
11
-1
Arith
met
ic S
eque
nces
(pp
. 578
−582
) •
Use
arit
hmet
ic s
eque
nces
. •
Find
arit
hmet
ic m
eans
.
sequ
ence
te
rm
arith
met
ic s
eque
nce
com
mon
diff
eren
ce
arith
met
ic m
eans
1, 2
, 3, 4
Al
gebr
a Ac
tivity
, p
. 580
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
11
-2
Arith
met
ic S
eries
(pp.
583
−587
)
• Fi
nd s
ums
of a
rithm
etic
ser
ies.
•
Use
sig
ma
nota
tion.
serie
s ar
ithm
etic
ser
ies
sigm
a no
tatio
n in
dex
of s
umm
atio
n
1, 2
, 3, 4
G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 585
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
11
-3
Geom
etric
Sequ
ence
s (p
p. 5
88−5
92)
• U
se g
eom
etric
seq
uenc
es.
• Fi
nd g
eom
etric
mea
ns.
geom
etric
seq
uenc
e co
mm
on ra
tio
geom
etric
mea
ns
1, 2
, 3, 4
, 5
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 5
93
1(a,
b),
2, 3
, 4,
5, 6
, 7, 8
, 9, 1
0,
11, 1
2
11
-4
Geom
etric
Series
(pp
. 594
−598
) •
Find
sum
s of
geo
met
ric s
erie
s.
• Fi
nd s
peci
fic te
rms
of g
eom
etric
ser
ies.
geom
etric
ser
ies
1, 2
, 3, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4
11
-5
Infinite
Geo
met
ric
Series
(
pp. 5
99−6
04)
• Fi
nd th
e su
m o
f an
infin
ite g
eom
etric
se
ries.
•
Writ
e re
peat
ing
deci
mal
s as
frac
tions
.
infin
ite g
eom
etric
s
erie
s pa
rtial
sum
1(a,
b),
2, 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
11
-6
Recu
rsion
and
Spec
ial Se
quen
ces
(p
p. 6
06−6
10)
• R
ecog
nize
and
use
spe
cial
seq
uenc
es.
• Ite
rate
func
tions
.
Fibo
nacc
i seq
uenc
e re
curs
ive
form
ula
itera
tion
1, 2
(a, b
), 3
Spre
adsh
eet
Inv
estig
atio
n, p
. 605
Al
gebr
a Ac
tivity
, p
. 607
Al
gebr
a Ac
tivity
, p
. 611
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
11
-7
The
Bino
mial Th
eore
m
(
pp. 6
12−6
17)
• U
se P
asca
l’s tr
iang
le to
exp
and
pow
ers
of b
inom
ials
. •
Use
the
Bino
mia
l The
orem
to e
xpan
d po
wer
s of
bin
omia
ls.
Pasc
al’s
tria
ngle
Bi
nom
ial T
heor
em
fact
oria
l
1, 2
, 3, 4
, 5
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12
11
-8
Proo
f an
d M
athe
mat
ical I
nduc
tion
(p
p. 6
18−6
21)
• Pr
ove
stat
emen
ts b
y us
ing
mat
hem
atic
al in
duct
ion.
•
Dis
prov
e st
atem
ents
by
findi
ng a
co
unte
rexa
mpl
e.
mat
hem
atic
al in
duct
ion
indu
ctiv
e hy
poth
esis
1,
2, 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
St
udy
Guide
and
Review
(pp
. 622
−626
)
Prac
tice
Tes
t (p
. 627
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 6
28−6
29)
Oth
er:
Chap
ter
12
Prob
abili
ty a
nd S
tati
stic
s Pe
riod
___
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp.
630
−631
)
Get
ting
Star
ted,
p
. 631
Fold
able
, p. 6
31
12
-1
The
Coun
ting
Princ
iple
(
pp. 6
32−6
37)
• So
lve
prob
lem
s in
volv
ing
inde
pend
ent
even
ts.
• So
lve
prob
lem
s in
volv
ing
depe
nden
t ev
ents
.
outc
omes
sa
mpl
e sp
ace
even
t in
depe
nden
t eve
nts
Fund
amen
tal
Cou
ntin
g Pr
inci
ple
depe
nden
t eve
nts
1, 2
, 3, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9
12
-2
Perm
utat
ions
and
Com
bina
tion
s
(
pp. 6
38−6
43)
• So
lve
prob
lem
s in
volv
ing
linea
r pe
rmut
atio
ns.
• So
lve
prob
lem
s in
volv
ing
com
bina
tions
.
perm
utat
ion
linea
r per
mut
atio
n co
mbi
natio
n
1, 2
, 3, 4
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1
12
-3
Prob
ability
(pp
. 644
−650
) •
Find
the
prob
abilit
y an
d od
ds o
f eve
nts.
•
Cre
ate
and
use
grap
hs o
f pro
babi
lity
dist
ribut
ions
.
prob
abilit
y su
cces
s fa
ilure
ra
ndom
od
ds
rand
om v
aria
ble
prob
abilit
y di
strib
utio
n re
lativ
e-fre
quen
cy
his
togr
am
1, 2
, 3(a
, b),
4(
a, b
, c)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18
12
-4
Multiplying
Pro
babi
lities
(
pp. 6
51−6
57)
• Fi
nd th
e pr
obab
ility
of tw
o in
depe
nden
t ev
ents
. •
Find
the
prob
abilit
y of
two
depe
nden
t ev
ents
.
area
dia
gram
1,
2, 3
(a, b
), 4
Alge
bra
Activ
ity,
p. 6
51
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
12
-5
Add
ing
Prob
abilities
(p
p. 6
58−6
63)
• Fi
nd th
e pr
obab
ility
of m
utua
lly
excl
usiv
e ev
ents
. •
Find
the
prob
abilit
y of
incl
usiv
e ev
ents
.
sim
ple
even
t co
mpo
und
even
t m
utua
lly e
xclu
sive
e
vent
s in
clus
ive
even
ts
1, 2
, 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
12
-6
Stat
istica
l M
easu
res
(pp
. 664
−670
) •
Use
mea
sure
s of
cen
tral t
ende
ncy
to
repr
esen
t a s
et o
f dat
a.
• Fi
nd m
easu
res
of v
aria
tion
for a
set
of
data
.
mea
sure
of c
entra
l t
ende
ncy
mea
sure
of v
aria
tion
varia
nce
stan
dard
dev
iatio
n
1(a,
b),
2
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 6
66
1, 2
, 3, 4
, 5, 6
, 7,
8
12
-7
The
Nor
mal D
istr
ibut
ion
(
pp. 6
71−6
75)
• D
eter
min
e w
heth
er a
set
of d
ata
appe
ars
to b
e no
rmal
ly d
istri
bute
d or
sk
ewed
. •
Solv
e pr
oble
ms
invo
lvin
g no
rmal
ly
dist
ribut
ed d
ata.
disc
rete
pro
babi
lity
d
istri
butio
n co
ntin
uous
p
roba
bilit
y
dis
tribu
tion
norm
al d
istri
butio
n sk
ewed
dis
tribu
tion
1, 2
(a, b
)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11
12
-8
Bino
mial Ex
perimen
ts
(pp.
676
−680
) •
Use
bin
omia
l exp
ansi
ons
to fi
nd
prob
abilit
ies.
•
Find
pro
babi
litie
s fo
r bin
omia
l ex
perim
ents
.
bino
mia
l exp
erim
ent
1,
2(a
, b)
Alge
bra
Activ
ity,
p. 6
81
1, 2
, 3(a
, b, c
), 4,
5, 6
, 7, 8
, 9,
10, 1
1
12
-9
Sampling
and
Erro
r (
pp. 6
82−6
85)
• D
eter
min
e w
heth
er a
sam
ple
is
unbi
ased
. •
Find
mar
gins
of s
ampl
ing
erro
r.
unbi
ased
sam
ple
mar
gin
of s
ampl
ing
e
rror
1(a,
b),
2, 3
(a, b
) Al
gebr
a Ac
tivity
, p
. 686
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
St
udy
Guide
and
Review
(pp
. 687
−692
)
Prac
tice
Tes
t (
p. 6
93)
St
anda
rdized
Tes
t Pr
actice
(p
p. 6
94−6
95)
Oth
er:
Chap
ter
13
Trig
onom
etri
c Fu
ncti
ons
Per
iod_
____
Wha
t We
Cov
ered
in C
lass
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(p
p. 6
98−6
99)
G
ettin
g St
arte
d,
p. 6
99
Fold
able
, p. 6
99
13
-1
Righ
t Tr
iang
le T
rigo
nomet
ry
(
pp. 7
01−7
08)
• Fi
nd v
alue
s of
trig
onom
etric
func
tions
fo
r acu
te a
ngle
s.
• So
lve
prob
lem
s in
volv
ing
right
tria
ngle
s.
trigo
nom
etry
tri
gono
met
ric
fun
ctio
ns
sine
co
sine
ta
ngen
t co
seca
nt
seca
nt
cota
ngen
t so
lve
a rig
ht tr
iang
le
angl
e of
ele
vatio
n an
gle
of d
epre
ssio
n
1, 2
, 3, 4
, 5, 6
, 7
Spre
adsh
eet
I
nves
tigat
ion,
p. 7
00
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
13
-2
Ang
les
and
Ang
le M
easu
re
(pp.
709
−715
)
• C
hang
e ra
dian
mea
sure
to d
egre
e m
easu
re a
nd v
ice
vers
a.
• Id
entif
y co
term
inal
ang
les.
initi
al s
ide
term
inal
sid
e st
anda
rd p
ositi
on
unit
circ
le
radi
an
cote
rmin
al a
ngle
s
1(a,
b, c
), 2(
a, b
), 3,
4(a
, b)
Alge
bra
Activ
ity,
p. 7
16
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18
13
-3
Trigon
omet
ric
Func
tion
s of
Gen
eral
Ang
les
(pp.
717
−724
) •
Find
val
ues
of tr
igon
omet
ric fu
nctio
ns
for g
ener
al a
ngle
s.
• U
se re
fere
nce
angl
es to
find
val
ues
of
trigo
nom
etric
func
tions
.
quad
rant
al a
ngle
re
fere
nce
angl
e 1,
2, 3
(a, b
),
4(a,
b),
5, 6
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12, 1
3, 1
4, 1
5,
16
13
-4
Law
of S
ines
(pp
. 725
−732
) •
Solv
e pr
oble
ms
by u
sing
the
Law
of
Sine
s.
• D
eter
min
e w
heth
er a
tria
ngle
has
one
, tw
o, o
r no
solu
tions
.
Law
of S
ines
1,
2, 3
, 4, 5
, 6
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
13
-5
Law
of C
osines
(p
p. 7
33−7
38)
• So
lve
prob
lem
s by
usi
ng th
e La
w o
f C
osin
es.
• D
eter
min
e w
heth
er a
tria
ngle
can
be
solv
ed b
y fir
st u
sing
the
Law
of S
ines
or
the
Law
of C
osin
es.
Law
of C
osin
es
1, 2
, 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
13
-6
Circ
ular
Fun
ctions
(p
p. 7
39−7
45)
• D
efin
e an
d us
e th
e tri
gono
met
ric
func
tions
bas
ed o
n th
e un
it ci
rcle
. •
Find
the
exac
t val
ues
of tr
igon
omet
ric
func
tions
of a
ngle
s.
circ
ular
func
tion
perio
dic
perio
d
1, 2
(a, b
), 3(
a, b
) G
raph
ing
Cal
cula
tor
Inv
estig
atio
n, p
. 740
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
13
-7
Inve
rse
Trigon
omet
ric
Func
tion
s
(pp.
746
−751
) •
Solv
e eq
uatio
ns b
y us
ing
inve
rse
trigo
nom
etric
func
tions
. •
Find
val
ues
of e
xpre
ssio
ns in
volv
ing
trigo
nom
etric
func
tions
.
prin
cipa
l val
ues
Arcs
ine
func
tion
Arcc
osin
e fu
nctio
n Ar
ctan
gent
func
tion
1, 2
, 3(a
, b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
St
udy
Guide
and
Review
(pp
. 752
−756
)
Prac
tice
Tes
t (p
. 757
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 7
58−7
59)
Oth
er:
Chap
ter
14
Trig
onom
etri
c Gr
aphs
and
Ide
ntit
ies
Peri
od__
___
W
hat W
e C
over
ed in
Cla
ss
Dat
e Le
sson
W
hat Y
ou’ll
Lea
rn
Voca
bula
ry
Exam
ples
/ A
ctiv
ities
C
heck
for
Und
erst
andi
ng
Exer
cise
s
Ass
ignm
ent
and
Com
men
ts
Ch
apte
r Ope
ner
(pp
. 760
−761
)
Get
ting
Star
ted,
p
. 761
Fold
able
, p. 7
61
14
-1
Grap
hing
Trigo
nomet
ric
Func
tion
s
(pp.
762
−768
) •
Gra
ph tr
igon
omet
ric fu
nctio
ns.
• Fi
nd th
e am
plitu
de a
nd p
erio
d of
va
riatio
n of
the
sine
, cos
ine,
and
ta
ngen
t fun
ctio
ns.
ampl
itude
1(
a, b
, c),
2(a,
b)
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 7
64
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
14
-2
Tra
nslation
s of
Trigo
nomet
ric
Grap
hs
(pp.
769
− 77
6)
• G
raph
hor
izon
tal t
rans
latio
ns o
f tri
gono
met
ric g
raph
s an
d fin
d ph
ase
shift
s.
• G
raph
ver
tical
tran
slat
ions
of
trigo
nom
etric
gra
phs.
phas
e sh
ift
verti
cal s
hift
mid
line
1(a,
b),
2(a,
b),
3,
4 Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 7
69
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14,
15,
16
, 17,
18
14
-3
Trigon
omet
ric
Iden
tities
(pp
. 777
−781
) •
Use
iden
titie
s to
find
trig
onom
etric
va
lues
. •
Use
trig
onom
etric
iden
titie
s to
sim
plify
ex
pres
sion
s.
trigo
nom
etric
iden
tity
1(a,
b),
2, 3
1,
2, 3
, 4, 5
, 6,
7, 8
, 9, 1
0, 1
1,
12
14
-4
Verify
ing
Trigo
nomet
ric
Iden
tities
(p
p. 7
82−7
85)
• Ve
rify
trigo
nom
etric
iden
titie
s by
tra
nsfo
rmin
g on
e si
de o
f an
equa
tion
into
the
form
of t
he o
ther
sid
e.
• Ve
rify
trigo
nom
etric
iden
titie
s by
tra
nsfo
rmin
g ea
ch s
ide
of th
e eq
uatio
n in
to th
e sa
me
form
.
1,
2, 3
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10
14
-5
Sum a
nd D
iffe
renc
es o
f Ang
les
Form
ulas
(p
p. 7
86−7
90)
• Fi
nd v
alue
s of
sin
e an
d co
sine
invo
lvin
g su
m a
nd d
iffer
ence
form
ulas
. •
Verif
y id
entit
ies
by u
sing
sum
and
di
ffere
nce
form
ulas
.
1(
a, b
), 2,
3(a
, b)
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13
14
-6
Dou
ble-
Ang
le a
nd H
alf-
Ang
le
Form
ulas
(p
p. 7
91−7
97)
• Fi
nd v
alue
s of
sin
e an
d co
sine
invo
lvin
g do
uble
-ang
le fo
rmul
as.
• Fi
nd v
alue
s of
sin
e an
d co
sine
invo
lvin
g ha
lf-an
gle
form
ulas
.
1(
a, b
), 2,
3(a
, b),
4
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
14
-7
Solving
Trigon
omet
ric
Equa
tion
s
(pp.
799
−804
) •
Solv
e tri
gono
met
ric e
quat
ions
. •
Use
trig
onom
etric
equ
atio
ns to
sol
ve
real
-wor
ld p
robl
ems.
trigo
nom
etric
equ
atio
n 1(
a, b
), 2(
a, b
), 3,
4,
5
Gra
phin
g C
alcu
lato
r I
nves
tigat
ion,
p. 7
98
1, 2
, 3, 4
, 5, 6
, 7,
8, 9
, 10,
11,
12
, 13,
14
St
udy
Guide
and
Review
(pp
. 805
−808
)
Prac
tice
Tes
t (p
. 809
)
Stan
dard
ized
Tes
t Pr
actice
(p
p. 8
10−8
11)
Oth
er:
