To rewrite the given equation \( 3 \log x = \log 64 \) without logarithms, we start by rewriting \( 3 \log x \) as \( \log x^3 \) (using the property of logarithms that states \( a \log b = \log b^a \)).
Thus, the equation can be rewritten as:
\[ \log x^3 = \log 64 \]
Since the logarithm functions are equal, we can set the arguments equal to each other:
\[ x^3 = 64 \]
This is the rewritten equation without logarithms.