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Find the value of ' $ a $ ' if $ \frac{12^{a}}{144}=12 $.
Given:
\( \frac{12^{a}}{144}=12 \).
To do:
We have to find the value of $a$.
Solution:
\( \frac{12^{a}}{144}=12 \)
$12^a=12\times144$
$12^a=12\times12^2$
$12^a=12^{(2+1)}$
$12^a=12^3$
Comparing the powers on both sides, we get,
$a=3$
The value of $a$ is $3$.
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