If $5^{N} = \frac{1}{125}$ , $N$ is

-3

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-4

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-5

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-6

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Solution

The correct option is A -3
$5^{N} = \frac{1}{125}$
$5^{N} = \frac{1}{5^{3}}$
$5^{N} = 5^{- 3}$
$N = - 3$

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Similar questions

\sqrt{5^{n}} = 125

5^{\sqrt[n]{64}}

If $\sqrt{5^{n}} = 125, t h e n 5^{n \sqrt{64}}$ =

If $\sqrt{5^{n}} = 125$ then find the value of $5^{\sqrt[n]{64}}$ .

\sqrt{5^{n}} = 125

5^{\sqrt[n]{64}}

\sqrt{5^{n}} = 125

\frac{1}{125}

\frac{1}{5}

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