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Introductory And Intermediate Algebra Through Applications 3 Chapter 2
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Chapter 2
AND INEQUALITIES
The
Addition
Property
2.
Equations that can be written in the
()
32
21
0
62
1
0
−−
=
−−
=
83
2
09
11
11
+=
−
=
12
18
≠
False
d.
65
5
1
1
12
5
5
22
xx
−=+
+=
−
+
10.
Subtract
3
(or add
3)
.
−
22.
10
4
10
10
4
10
14
x
x
−+
=
−
−
=−
24.
41
44
14
3
n
n
n
−=
−
−+
=
−
+
=
26.
25
21
25
21
21
21
46
46
y
y
y
y
−=
+
−−
=
+
−
−=
=−
28.
19
19
19
19
19
19
r
r
−=
−
−+
=
−+
26
34.
13
88
11
31
z
+=
−
11
3
−+=
−
36.
1
96
4
z
+=
1
x
=−
44.
11
55
11
⎟
⎜
⎟
⎜
⎝⎠
21
1
⎛⎞
⎟
⎜
−−
−
=
−
⎟
⎜
⎟
16.8
3.2
20
+=
27
50.
11
72
772
7
21
30
n
=+
x
x
()
03
2
3
2
−−
=
64.
12
7
12
12
7
12
5
x
x
−+
=
−
+
=
x
2.4
2.4
98.6
2.4
x
−+
=
+
x
28
Chapter 2 Linear Equations a
nd Inequalities
The
M
ultiplication
Property
8.
Multiply by
3
.
12.
88
88
y
−
=
14.
21
10
w
(
)
20.
50
2
x
=−
=
(
)
12
4
3
−−
=
()
43
4
3
34
3
d
⋅=
⋅
−
29
28.
5
5
6
65
6
5
56
5
6
a
a
=
⋅=
⋅
=
65
62
56
53
4
c
c
⋅=
⋅
=
42.
87
2
x
−=
1.8
1.8
=
30
48.
5
20
8
85
8
20
x
=
()
21
4
4
=
62.
1
2
20
t
=
Check:
66.
1
66
2
x
⋅=⋅
()
0.2
40
8
=
31
2
23
2
3000
32
3
2000
r
r
r
=
⋅=
⋅
=
Check:
54
8.5
457
⋅=
74.
1
2
1
3
2
x
=
Check:
1.
The multiplication property of equality
0.
x
≠
Since this assumption leads to a false
3.
a.
Answers
may
vary.
b
y Combining Properties
Exercises
2.
78
1
3
78
8
1
3
8
r
r
−=
−+=
+
Check:
6.
25
3
34
25
25
3
34
25
39
39
c
c
c
c
−−=
−
−=
−
=
s
22
4
−−
=
−
32
10.
34
2
3
33
4
23
3
39
3
y
y
y
+=
+−=
−
=
0
0
x
x
−=
−
=
3
3
y
y
−=
−
=
16.
4
31
3
5
4
331
33
5
4
16
5
d
d
d
−=
−+
=
+
=
8
3
14
14
10
14
8
3
24
8
83
8
24
y
y
y
+−=
−−
=−
20.
43
2
1
72
1
72
1
aa
a
a
+=
−
=−
−
=
22.
41
8
31
8
31
8
xx
x
x
=
=
51
0
2
5
55
1
0
2
55
10
30
10
30
x
x
x
x
−=
−
−−
=
−
−
−=
−
−−
=
33
22
3
z
=
−−
=
28.
36
6
44
3
nn
n
+=
−
−
=
=−
30.
75
3
73
5
3
3
74
5
774
57
mm
mm
m
m
−−
=+
−
−=
−−
=−
11
75
3
⎛⎞
⎛⎞
⎟⎟
⎜⎜
−=
+
⎟⎟
32.
()
32
4
2
342448
28
22
82
tt
tt
t
t
−−
=
−−
−−
=
−
−−
+
=
−
+
32.
Chec
k:
(
)
(
)
36
2
4
6
2
−=
−
34.
()
54
7
2
54
71
4
574
771
4
aa
aa
aa
−=
+
−−
=
−
+
Check:
(
)
(
)
59
479
2
−−
=
−
+
36.
()
52
3
4
3
56
8
3
13
6
3
55
2
xx
xx
xx
x
−−
=
−
−
+=−
−=
−
−−
=
Check:
(
)
(
)
52
3
2
4
32
−−
=
−
38.
()
(
)
5
96
1
29
0
yy
+−
−=
()
()
()
(
)
5
3
15
10
3
4
3
0
−+
−
−
+=
34
40.
()
(
)
95
3
1
3
2
95
1
5
1
3
2
nn
n
nn
n
++
=
−
+
−
++=
−
−
−
n
=
Check:
()
()
()
(
)
52
1
0
4
2
5
1
5
⎢⎥
⎣⎦
⎡⎤
−−=
−
()
72
21
1
2
2
722
1
1
2
2
92
1
1
2
2
9
2
11
11
11
22
91
3
2
2
aa
aa
aa
aa
aa
a
−
−
+=+
+−
=
+
−=
+
−−
=
−
+
−=
()
(
)
74
2
1
3
1
1
1
2
⎡
⎤
−+−
−
=
−
+
⎣⎦
52.
c
54.
16
3
31
31
5
t
t
−=
−
=
56.
31
1
7
33
1
13
7
8
r
r
r
+=
+−=
−
=
35
76
3
1
8
736
33
1
8
46
1
8
46
6
1
8
6
yy
yy
yy
y
y
−=
−
−−
=
−−
−=
−
−+
=
−
+
10
10
5
55
10
h
−+
=
−
62.
10
3
12
75
13
12
75
25
75
25
75
25
25
xx
x
x
+=
=
=
66.
(
)
15
10
8
105
15
80
10
105
5
80
105
xx
xx
x
+−
=
+−
=
+=
68.
1
30
40
4
30
4
0
10
30
40
40
40
1
0
10
10
tt
tt
tt
tt
t
⎟
⎜
⎟
⎜
⎝⎠
=−
−=−−
−=
−
1.2
1.2
=
10
10
10
10
10
10
10
10
10
20
10
20
t
t
t
t
−+
=
−
−+
−
=
−
−
−=
−
−−
=
()
()
32
6
0
6
1
2
1
8
2
4
3
0
2
1
2
6
10
14
18
22
26
x
x
−−
+
36
Chapter 2 Linear Equations a
nd Inequalities
and
Formulas
6.
13
10.
5
ax
b
=
12.
2
ml
=−
3
33
2
22
3
3
wr
s
t
wr
s
t
⋅=⋅
=
16.
25
25
xx
y
x
−+
=−
18.
521
0
ab
+=
22.
73
336
3
aab
ca
−−
=
−
26.
Pi
V
Pi
V
VV
P
i
V
=
=
=
37
28.
22
22
2
2
22
22
Pl
ll
w
Pl
w
Pl
w
−=−+
−=
−
=
2
s
R
aa
a
s
⋅=
⋅
2
rr
m
v
34.
2
22
2
=
36.
()
AP
P
r
t
A
PP
P
P
r
t
=+
−=−+
4
44
Ps
P
s
=
=
40. a.
2
22
A
ab
A
=
+
⋅=
⋅
b.
2
11.5
10
b
=⋅
−
42.
A
lw
=
10
xy
z
−
=
46.
3
ab
+=
−
48.
T
C
P
P
CP
T
TC
P
=
=
=
38
Chapter 2 Linear Equations a
nd Inequalities
=
516
116
116
116
116
516
x
z
zx
−
⋅=
⋅
+=
S
l
+
=
=
Involving
Percent
2.
In solving the percent problem “What is
8.
2.00
6
1
2
x
=⋅
=
=
x
x
=
5.4
x
x
=
39
x
x
=
x
=
x
=
80
.
1
x
36.
0.19
$10,
000
$1900
x
=⋅
=
x
x
=
0.333
x
x
=
=
x
=
x
=
40
(
)
(
)
$4000
x
=
x
x
=
=
(
)
40
.
5
2
6
x
x
+=⋅
=
()
$100
0.10
$100
$110.
+=
$110
0.10
$110
$99
−=
41
price. However, the 3% increase is applied
10. a.
21
1
0
61
1
0
x
+<
−
+<
−
()
10. d.
97
61
1
xx
−≤
−
s
≤
30.
51
25
25
30
25
n
−+>
−+
42
36.
43
a
<−
2
x
≤
72
1
t
−−
44.
2
3
46.
4
2
y
≤−
48.
2
1
44
14
2
y
+−≥
−
−
v
>
52.
36
4
0
36
36
4
0
36
y
y
y
−−
>
−+
−
>
+
54.
24
9
13
8
−<
−
+
56.
61
3
6
77
yy
y
−+>
+
−>
−
77
7
1
4
7
t
−+
≤
−
+
60.
(
)
28
2
2
26
26
22
w
w
w
+<
<
<
43
62.
(
)
0.2
10
5
9
21
9
21
1
9
1
28
d
d
d
d
−−
>
−+
>
−+
−
>
−
−>
64.
()
(
)
24
3
3
4
83
1
8
83
331
8
zz
zz
zz
zz
−<
+
<+
−<−+
66.
()
62
0
62
0
m
m
−−
≤
−+
≤
y
y
>
()
(
)
34
2
23
6
12
6
6
12
12
12
6
6
12
12
66
2
4
mm
mm
mm
mm
m
−≥
−
−≥−
−−
≥
−−
−≥
−
≤
74.
21
1
4
33
3
zz
z
−<+
+
24
1
21
3
z
−<
86.
82
4
82
4
t
t
−−
44
88.
56
44
56
6
44
6
54
2
54
442
mm
mm
mm
mm
−+
−
≥
−+
−
−≥
−−
−+
≥
−+
−
14
26
6
1
2
6
x
+−≤
−
98.
52
2
0
55
2
2
05
21
5
21
5
t
t
t
−+
>
−
>
102.
10
36
12
10,000
4320
10,000
x
x
+⋅⋅≥
+≥
2.
a.
Sometimes true. For inst
ance, this statement
3.
d
=−