Given:

We will solve the exponential equation to find (x)
First, we will make a prime factorization of 125
125 = 5 * 5 * 5 = 5³
So, the given equation can be written as follows:

both sides have a base of (5), so the exponents are equal
we can write the following equation:

Solve the equation to find (x)

So, the answer will be x = 1