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Math Problems
Algebra 1
Solve multi-step linear equations
p
+
2
=
18
p+2=18
p
+
2
=
18
what is
p
p
p
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{
sin
(
x
+
π
)
sin
(
x
)
=
−
0
,
3
\left\{\begin{array}{l}\sin (x+\pi) \\ \sin (x)=-0,3\end{array}\right.
{
sin
(
x
+
π
)
sin
(
x
)
=
−
0
,
3
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Solve for
x
x
x
:
\newline
10
+
4
x
=
7
10+4 x=7
10
+
4
x
=
7
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Solve for
p
p
p
.
\newline
6
=
3
(
p
−
7
)
6 = 3(p - 7)
6
=
3
(
p
−
7
)
\newline
p
=
p =
p
=
_____
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Solve for
h
h
h
.
\newline
–
(
h
+
1
)
=
3
–(h + 1) = 3
–
(
h
+
1
)
=
3
\newline
h
=
h =
h
=
_____
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Solve for
v
v
v
.
\newline
6
=
−
3
(
v
+
6
)
6 = -3(v + 6)
6
=
−
3
(
v
+
6
)
\newline
v
=
v =
v
=
_____
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Solve for
r
r
r
.
\newline
3
(
r
+
−
4
)
=
−
3
3(r + -4) = -3
3
(
r
+
−
4
)
=
−
3
\newline
r
=
r =
r
=
_____
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Solve for
q
q
q
.
\newline
10
=
2
(
q
+
1
)
10 = 2(q + 1)
10
=
2
(
q
+
1
)
\newline
q
=
q =
q
=
_
_
_
_
\_\_\_\_
____
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Solve for
r
r
r
.
\newline
2
=
r
−
6
2
2 = \frac{r - 6}{2}
2
=
2
r
−
6
\newline
r
=
r =
r
=
_____
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Solve for
q
q
q
.
\newline
3
(
q
+
1
)
=
6
3(q + 1) = 6
3
(
q
+
1
)
=
6
\newline
q
=
_
_
_
_
q = \_\_\_\_
q
=
____
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Solve for
m
m
m
.
\newline
−
2
=
m
+
9
−
2
-2 = m + \frac{9}{-2}
−
2
=
m
+
−
2
9
\newline
m
=
m =
m
=
_____
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Solve for
p
p
p
.
\newline
2
=
p
−
2
3
2 = p - \frac{2}{3}
2
=
p
−
3
2
\newline
p
=
p =
p
=
_____
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Solve for
k
k
k
.
\newline
1
=
k
+
1
3
1 = k + \frac{1}{3}
1
=
k
+
3
1
\newline
k
=
k =
k
=
_____
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Solve for x.
2
x
−
8
=
12
2x - 8 = 12
2
x
−
8
=
12
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Find the value of
p
p
p
.
\newline
p
−
18
=
3
p-18=3
p
−
18
=
3
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4
4
4
/
22
22
22
Solving Square
\newline
Solve for
x
x
x
\newline
x
−
1
3
=
7
\sqrt[3]{x-1}=7
3
x
−
1
=
7
\newline
x
=
21
x=21
x
=
21
\newline
x
=
−
21
x=-21
x
=
−
21
\newline
x
=
344
x=344
x
=
344
\newline
x
=
−
344
x=-344
x
=
−
344
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Solve
g
+
(
−
6
)
=
−
30
g+(-6)=-30
g
+
(
−
6
)
=
−
30
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Solve:
21
=
14
+
7
x
21=14+7 x
21
=
14
+
7
x
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6
(
x
−
10
)
=
4
(
x
+
21
)
6(x-10)=4(x+21)
6
(
x
−
10
)
=
4
(
x
+
21
)
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Solve for x:
\newline
−
7
−
2
x
=
7
(
x
+
8
)
-7-2x=7(x+8)
−
7
−
2
x
=
7
(
x
+
8
)
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20
5
(
2
)
\frac{20}{5}(2)
5
20
(
2
)
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32
32
32
:
13
13
13
\newline
Hide
\newline
4
□
4 \square
4
□
Mark for Review
\newline
If
5
(
x
+
4
)
=
4
(
x
+
4
)
+
29
5(x+4)=4(x+4)+29
5
(
x
+
4
)
=
4
(
x
+
4
)
+
29
, what is the value of
x
+
4
x+4
x
+
4
?
\newline
(A)
−
4
-4
−
4
\newline
(B)
25
25
25
\newline
(C)
29
29
29
\newline
(D)
33
33
33
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9
(
13
+
7
x
)
?
9(13+7x)?
9
(
13
+
7
x
)?
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24
=
−
6
(
m
+
1
)
+
18
24=-6(m+1)+18
24
=
−
6
(
m
+
1
)
+
18
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Evaluate
3
(
n
+
7
)
3(n+7)
3
(
n
+
7
)
n
=
2
n=2
n
=
2
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Solve for
m
m
m
.
\newline
m
+
10
4
=
3
m + \frac{10}{4} = 3
m
+
4
10
=
3
\newline
m
=
m =
m
=
_____
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Solve for
f
f
f
.
\newline
3
=
f
+
7
4
3 = f + \frac{7}{4}
3
=
f
+
4
7
\newline
f
=
f =
f
=
_____
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Solve for
n
n
n
.
\newline
n
+
4
4
=
4
n + \frac{4}{4} = 4
n
+
4
4
=
4
\newline
n
=
n =
n
=
_____
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Solve for
j
j
j
.
\newline
j
+
6
3
=
4
j + \frac{6}{3} = 4
j
+
3
6
=
4
\newline
j
=
_
_
_
_
j = \_\_\_\_
j
=
____
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Solve for
w
w
w
.
\newline
w
−
6
3
=
4
w - \frac{6}{3} = 4
w
−
3
6
=
4
\newline
w
=
w =
w
=
_____
Get tutor help
Solve for
q
q
q
.
\newline
q
+
9
4
=
4
q + \frac{9}{4} = 4
q
+
4
9
=
4
\newline
q
=
_
_
_
_
q = \_\_\_\_
q
=
____
Get tutor help
Solve for
k
k
k
.
\newline
k
−
8
3
=
3
k - \frac{8}{3} = 3
k
−
3
8
=
3
\newline
k
=
k =
k
=
_____
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Solve for
z
z
z
.
\newline
z
+
12
4
=
4
z + \frac{12}{4} = 4
z
+
4
12
=
4
\newline
z
=
z =
z
=
_
_
_
_
_
\_\_\_\_\_
_____
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Solve for
p
p
p
.
\newline
p
2
+
13
=
17
\frac{p}{2} + 13 = 17
2
p
+
13
=
17
\newline
p
=
p =
p
=
_
_
_
_
_
\_\_\_\_\_
_____
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Solve for
w
w
w
.
\newline
2
(
w
−
6
)
=
6
2(w - 6) = 6
2
(
w
−
6
)
=
6
\newline
w
=
w =
w
=
_
_
_
_
\_\_\_\_
____
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Solve for
s
s
s
.
\newline
4
=
s
+
9
4
4 = s + \frac{9}{4}
4
=
s
+
4
9
\newline
s
=
s =
s
=
_____
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Solve for
w
w
w
.
\newline
w
+
8
4
=
3
w + \frac{8}{4} = 3
w
+
4
8
=
3
\newline
w
=
_
_
_
_
w = \_\_\_\_
w
=
____
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Solve for
e
e
e
.
\newline
7
(
2
e
−
1
)
−
3
=
6
+
6
e
e
=
□
\begin{array}{l} 7(2 e-1)-3=6+6 e \\ e=\square \end{array}
7
(
2
e
−
1
)
−
3
=
6
+
6
e
e
=
□
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Solve for
p
p
p
.
\newline
4
=
p
+
8
3
4 = p + \frac{8}{3}
4
=
p
+
3
8
\newline
p
=
p =
p
=
_____
Get tutor help
Solve for
z
z
z
.
\newline
z
+
15
−
2
=
2
z + \frac{15}{-2} = 2
z
+
−
2
15
=
2
\newline
z
=
z =
z
=
_____
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Solve for
v
v
v
.
\newline
v
+
8
4
=
4
v + \frac{8}{4} = 4
v
+
4
8
=
4
\newline
v
=
v =
v
=
_____
Get tutor help
Solve for
m
m
m
.
\newline
−
2
m
−
4
m
−
17
=
1
-2m - 4m - 17 = 1
−
2
m
−
4
m
−
17
=
1
\newline
m
=
m =
m
=
__
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Solve for
h
h
h
.
\newline
−
18
=
2
(
h
−
19
)
-18 = 2(h - 19)
−
18
=
2
(
h
−
19
)
\newline
h
=
h =
h
=
_____
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Solve for
h
h
h
.
\newline
h
−
3
h
−
8
=
14
h - 3h - 8 = 14
h
−
3
h
−
8
=
14
\newline
h
=
h =
h
=
__
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Solve for
m
m
m
.
\newline
m
−
13
2
=
2
m - \frac{13}{2} = 2
m
−
2
13
=
2
\newline
m
=
m =
m
=
_
_
_
_
_
\_\_\_\_\_
_____
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Solve for
v
v
v
.
\newline
−
3
(
v
+
13
)
=
18
-3(v + 13) = 18
−
3
(
v
+
13
)
=
18
\newline
v
=
v =
v
=
_____
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Solve for
q
q
q
.
\newline
–
(
q
−
10
)
=
0
\text{–}(q - 10) = 0
–
(
q
−
10
)
=
0
\newline
q
=
q =
q
=
‾
\underline{\hspace{2em}}
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Solve for
q
q
q
.
\newline
−
9
=
3
(
q
−
18
)
-9 = 3(q - 18)
−
9
=
3
(
q
−
18
)
\newline
q
=
q =
q
=
_
_
_
_
\_\_\_\_
____
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Solve for
c
c
c
.
\newline
−
4
(
c
+
11
)
=
8
-4(c + 11) = 8
−
4
(
c
+
11
)
=
8
\newline
c
=
c =
c
=
_____
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Solve for
t
t
t
.
\newline
−
7
t
−
10
t
=
−
17
-7t - 10t = -17
−
7
t
−
10
t
=
−
17
\newline
t
=
t =
t
=
__
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