Get $n$ where $x = 10^n$

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Say we have $x = 10^n$. Is there a way to simplify/change this equation to isolate $n$, e.g. represent $n$ as a function of $x$?

Just too add a few lines and not get this question posponed, please represet the answer as "$n = \dots$"

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This is called the logarithm. If $x = 10^n$, then $n = \log_{10}(x)$. You can use this as the definition of the logarithm.

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The inverse of exponential is logarithm.
$n=\log_{10}x$