To translate the logarithmic statement into an equivalent exponential statement, let's first break down the given logarithmic expression:

$\log_4 256 = 4$

This means that the logarithm of 256 with base 4 equals 4. In exponential form, this statement is rewritten as:

$4^4 = 256$

So, the equivalent exponential equation is:

$4^4 = 256$

Would you like further clarification or details on logarithms and exponents?

Here are 5 related questions to expand on this concept:

1. What is the general form for converting a logarithmic expression into exponential form?
2. How do you evaluate logarithms without a calculator?
3. What is the logarithm of a number when the base equals the number itself?
4. How can you express $\log_2 64 = 6$ in exponential form?
5. What are the properties of logarithms that make them useful in solving equations?

Tip: To check if you have the correct logarithmic or exponential form, always remember that $\log_b x = y$ means $b^y = x$.