To solve the equation \( 10^{\log(10^5)} = 10x \), we can start by simplifying the left-hand side.
We know that:
\[ \log(10^5) = 5 \]
because the logarithm base 10 of \( 10^5 \) is simply the exponent. Thus we can rewrite the left-hand side:
\[ 10^{\log(10^5)} = 10^5 \]
So now our equation becomes:
\[ 10^5 = 10x \]
Next, we can divide both sides by 10:
\[ 10^5 / 10 = x \]
which simplifies to:
\[ 10^{5-1} = x \]
Thus,
\[ 10^4 = x \]
Finally, we can express \( x \) in terms of a numerical value:
\[ x = 10000 \]
So the solution is:
\[ \boxed{10000} \]