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Let’s check out your problem:
Find the product. Simplify your answer.
\newline
2
a
2
(
3
a
2
+
3
)
2a^2(3a^2 + 3)
2
a
2
(
3
a
2
+
3
)
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Math Problems
Algebra 2
Add, subtract, multiply, and divide polynomials
Full solution
Q.
Find the product. Simplify your answer.
\newline
2
a
2
(
3
a
2
+
3
)
2a^2(3a^2 + 3)
2
a
2
(
3
a
2
+
3
)
Identify Expression:
Identify the expression after distributing
2
a
2
2a^2
2
a
2
. Distribute
2
a
2
2a^2
2
a
2
to each term of
(
3
a
2
+
3
)
(3a^2 + 3)
(
3
a
2
+
3
)
.
2
a
2
(
3
a
2
+
3
)
=
2
a
2
(
3
a
2
)
+
2
a
2
(
3
)
2a^2(3a^2 + 3) = 2a^2(3a^2) + 2a^2(3)
2
a
2
(
3
a
2
+
3
)
=
2
a
2
(
3
a
2
)
+
2
a
2
(
3
)
Distribute
2
a
2
2a^2
2
a
2
:
Simplify
2
a
2
(
3
a
2
)
2a^2(3a^2)
2
a
2
(
3
a
2
)
.
2
a
2
(
3
a
2
)
2a^2(3a^2)
2
a
2
(
3
a
2
)
=
6
a
(
2
+
2
)
6a^{(2+2)}
6
a
(
2
+
2
)
=
6
a
4
6a^4
6
a
4
Simplify
2
a
2
(
3
a
2
)
2a^2(3a^2)
2
a
2
(
3
a
2
)
:
Simplify
2
a
2
(
3
)
2a^2(3)
2
a
2
(
3
)
.
\newline
2
a
2
(
3
)
=
6
a
2
2a^2(3) = 6a^2
2
a
2
(
3
)
=
6
a
2
Simplify
2
a
2
(
3
)
2a^2(3)
2
a
2
(
3
)
:
Combine the results from Step
2
2
2
and Step
3
3
3
.
\newline
2
a
2
(
3
a
2
+
3
)
=
6
a
4
+
6
a
2
2a^2(3a^2 + 3) = 6a^4 + 6a^2
2
a
2
(
3
a
2
+
3
)
=
6
a
4
+
6
a
2
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\newline
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\newline
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Question
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q
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x
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q
(
x
)
=
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−
9
even, odd, or neither?
\newline
Choices:
\newline
[[even][odd][neither]]
\text{[[even][odd][neither]]}
[[even][odd][neither]]
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Question
Find the product. Simplify your answer.
\newline
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q
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(
−
3
q
2
+
q
)
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−
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q
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q
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Question
Find the product. Simplify your answer.
\newline
(
r
+
3
)
(
4
r
+
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)
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(
r
+
3
)
(
4
r
+
2
)
\newline
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Question
Find the roots of the factored polynomial.
\newline
(
x
+
7
)
(
x
+
4
)
(x + 7)(x + 4)
(
x
+
7
)
(
x
+
4
)
\newline
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\newline
x
=
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