We need to solve the equation $\log(x) = 3$ for $x$. The logarithm is assumed to be base 10.

1. Problem Description

We need to solve the equation $\log(x) = 3$ for $x$. The logarithm is assumed to be base

1

0.

2. Solution Steps

The equation is $\log(x) = 3$.

By definition of the logarithm, if $\log_b(x) = y$, then $x = b^y$. Since the base of the logarithm is not explicitly specified, we assume it is base

1

0. So, $\log_{10}(x) = 3$.

Therefore, $x = 10^3$.

$10^3 = 10 \times 10 \times 10 = 1000$.

3. Final Answer

$x = 1000$