The problem asks us to find the value of $f(10^{-5})$ given that $f(x) = \log(x)$.

1. Problem Description

The problem asks us to find the value of $f(10^{-5})$ given that $f(x) = \log(x)$.

2. Solution Steps

We are given the function $f(x) = \log(x)$. We want to find $f(10^{-5})$.

We substitute $x = 10^{-5}$ into the function:

$f(10^{-5}) = \log(10^{-5})$.

Recall that $\log_{b}(b^x) = x$. Since the logarithm without a specified base is base 10, we have $\log_{10}(10^{-5}) = -5$.

3. Final Answer

The final answer is -5.