The equation $2^5 = 32$ can be rewritten as a logarithmic equation:

$\log_2{32} = 5$

This means that 5 is the exponent to which the base 2 must be raised to obtain 32.

Would you like more details or have any questions?

Here are 5 related questions:

1. How would you express $3^4 = 81$ as a logarithmic equation?
2. What is $\log_5{125}$ in exponential form?
3. Can you solve for $x$ in the equation $2^x = 16$ using logarithms?
4. What is the value of $\log_2{64}$?
5. How do you express the equation $10^3 = 1000$ as a logarithmic equation?

Tip: When converting between exponential and logarithmic forms, remember that the base of the exponent becomes the base of the logarithm.