Rewrite the exponential equation as an equivalent logarithmic equation. $$ 10^{r}=p \Leftrightarrow \square $$

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Given the exponential equation
$$
10^{r} = p,
$$
we want to rewrite it in logarithmic form. Recall that the exponential equation
$$
a^{x} = y
$$
is equivalent to the logarithmic equation
$$
x = \log_{a}{y}.
$$

Here, $$a = 10$$, $$x = r$$, and $$y = p$$. Thus, the logarithmic form is
$$
r = \log_{10}{p}.
$$
The exponential equation $$10^{r} = p$$ can be rewritten as the logarithmic equation $$r = \log_{10}{p}$$.

Rewrite the exponential equation as an equivalent logarithmic equation.

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