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Let’s check out your problem:
Find the product. Simplify your answer.
\newline
(
4
b
+
2
)
(
4
b
+
3
)
(4b + 2)(4b + 3)
(
4
b
+
2
)
(
4
b
+
3
)
View step-by-step help
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Math Problems
Algebra 1
Multiply two binomials
Full solution
Q.
Find the product. Simplify your answer.
\newline
(
4
b
+
2
)
(
4
b
+
3
)
(4b + 2)(4b + 3)
(
4
b
+
2
)
(
4
b
+
3
)
Perform Multiplication:
Now, we will perform the multiplication for each term.
\newline
4
b
(
4
b
)
=
16
b
2
4b(4b) = 16b^2
4
b
(
4
b
)
=
16
b
2
\newline
4
b
(
3
)
=
12
b
4b(3) = 12b
4
b
(
3
)
=
12
b
\newline
2
(
4
b
)
=
8
b
2(4b) = 8b
2
(
4
b
)
=
8
b
\newline
2
(
3
)
=
6
2(3) = 6
2
(
3
)
=
6
Add Terms Together:
Next, we will add all the terms together.
16
b
2
+
12
b
+
8
b
+
6
16b^2 + 12b + 8b + 6
16
b
2
+
12
b
+
8
b
+
6
Combine Like Terms:
Combine the like terms
12
b
12b
12
b
and
8
b
8b
8
b
to simplify the expression.
\newline
16
b
2
+
(
12
b
+
8
b
)
+
6
16b^2 + (12b + 8b) + 6
16
b
2
+
(
12
b
+
8
b
)
+
6
\newline
16
b
2
+
20
b
+
6
16b^2 + 20b + 6
16
b
2
+
20
b
+
6
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\newline
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\newline
(
3
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)
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(
3
y
+
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)
2
\newline
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Divide. If there is a remainder, include it as a simplified fraction.
\newline
(
24
t
2
+
36
t
)
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(
24
t
2
+
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t
)
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Question
Is the function
q
(
x
)
=
x
6
−
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q(x) = x^6 - 9
q
(
x
)
=
x
6
−
9
even, odd, or neither?
\newline
Choices:
\newline
[[even][odd][neither]]
\text{[[even][odd][neither]]}
[[even][odd][neither]]
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Question
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\newline
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−
3
q
2
+
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)
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−
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3
q
2
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)
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Question
Find the product. Simplify your answer.
\newline
(
r
+
3
)
(
4
r
+
2
)
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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
Write your answer as a list of values separated by commas.
\newline
x
=
x =
x
=
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