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Let’s check out your problem:
Solve the equation.
b
6
a
m
p
;
=
3
b
a
m
p
;
=
□
\begin{align*} \frac{b}{6} &= 3 \\ b &= \Box \end{align*}
6
b
b
am
p
;
=
3
am
p
;
=
□
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Math Problems
Calculus
Find higher derivatives of rational and radical functions
Full solution
Q.
Solve the equation.
b
6
=
3
b
=
□
\begin{align*} \frac{b}{6} &= 3 \\ b &= \Box \end{align*}
6
b
b
=
3
=
□
Identify Equation:
Identify the equation that needs to be solved.
\newline
The equation given is
(
b
6
)
=
3
(\frac{b}{6}) = 3
(
6
b
)
=
3
. We need to solve for
b
b
b
.
Multiply by
6
6
6
:
Multiply both sides of the equation by
6
6
6
to isolate
b
b
b
.
b
6
×
6
=
3
×
6
\frac{b}{6} \times 6 = 3 \times 6
6
b
×
6
=
3
×
6
b
=
18
b = 18
b
=
18
Check Solution:
Check the solution by substituting
b
b
b
back into the original equation.
\newline
(
18
6
)
=
3
(\frac{18}{6}) = 3
(
6
18
)
=
3
\newline
3
=
3
3 = 3
3
=
3
\newline
This confirms that
b
=
18
b = 18
b
=
18
is the correct solution.
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\newline
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Factor completely:
\newline
8
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\newline
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\newline
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