Solve for n log base 2 of n=4

$\log_{2} (n) = 4$

Rewrite $\log_{2} (n) = 4$ in exponential form using the definition of a logarithm. If $x$ and $b$ are positive real numbers and $b$ $\neq$ $1$ , then $\log_{b} (x) = y$ is equivalent to $b^{y} = x$ .

$2^{4} = n$

Solve for $n$

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Raise $2$ to the power of $4$ .

$16 = n$

Rewrite the equation as $n = 16$ .

$n = 16$

Solve for n log base 2 of n=4

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