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Math Problems
Algebra 2
Multiply complex numbers
Solve for
p
p
p
.
\newline
log
8
p
=
1
\log_8 p = 1
lo
g
8
p
=
1
\newline
Write your answer in simplest form.
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Solve for
m
m
m
.
\newline
2
log
5
(
m
−
1
)
=
4
2 \log_5(m-1)=4
2
lo
g
5
(
m
−
1
)
=
4
\newline
Write your answer in simplest form.
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Solve for
r
r
r
.
\newline
2
log
3
(
r
+
1
)
=
6
2 \, \log_3 (r+1) = 6
2
lo
g
3
(
r
+
1
)
=
6
\newline
Write your answer in simplest form.
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Simplify.
\newline
5
(
3
+
5
i
)
5(3 + 5i)
5
(
3
+
5
i
)
\newline
Write your answer in the form
a
+
b
i
a + bi
a
+
bi
.
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Simplify.
\newline
4
⋅
5
i
4 \cdot 5i
4
⋅
5
i
\newline
Write your answer in the form
a
+
b
i
a + bi
a
+
bi
.
Get tutor help
Solve the following equation for
x
x
x
. Express your answer in the simplest form.
\newline
−
8
(
5
x
−
3
)
=
−
5
x
+
5
-8(5 x-3)=-5 x+5
−
8
(
5
x
−
3
)
=
−
5
x
+
5
\newline
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\newline
Rewrite in simplest terms:
6
(
8
v
−
7
)
−
10
v
6(8 v-7)-10 v
6
(
8
v
−
7
)
−
10
v
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Rewrite in simplest terms:
−
4
(
−
0.7
k
−
0.3
)
+
5
k
-4(-0.7 k-0.3)+5 k
−
4
(
−
0.7
k
−
0.3
)
+
5
k
\newline
Answer:
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Rewrite in simplest terms:
0.8
n
−
0.1
(
5
n
+
5
)
0.8 n-0.1(5 n+5)
0.8
n
−
0.1
(
5
n
+
5
)
\newline
Answer:
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Rewrite in simplest terms:
0.9
y
−
0.7
(
−
9
y
−
1
)
0.9 y-0.7(-9 y-1)
0.9
y
−
0.7
(
−
9
y
−
1
)
\newline
Answer:
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Rewrite in simplest terms:
−
0.4
(
−
9
u
+
1
)
−
0.8
u
-0.4(-9 u+1)-0.8 u
−
0.4
(
−
9
u
+
1
)
−
0.8
u
\newline
Answer:
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Use the distributive property to write an equivalent expression.
\newline
5
(
r
+
9
s
)
5(r+9 s)
5
(
r
+
9
s
)
\newline
Answer:
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Use the distributive property to write an equivalent expression.
\newline
5
(
5
r
−
2
s
+
10
)
5(5 r-2 s+10)
5
(
5
r
−
2
s
+
10
)
\newline
Answer:
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Rewrite in simplest terms:
10
(
9
m
+
9
)
+
3
m
10(9 m+9)+3 m
10
(
9
m
+
9
)
+
3
m
\newline
Answer:
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(
35
−
23
i
)
+
(
13
+
25
i
)
=
(35-23 i)+(13+25 i)=
(
35
−
23
i
)
+
(
13
+
25
i
)
=
\newline
Express your answer in the form
(
a
+
b
i
)
(a+b i)
(
a
+
bi
)
.
Get tutor help
