To rewrite the equation $5^3 = 125$ in logarithmic form, we use the definition of a logarithm:

If $a^b = c$, then the equivalent logarithmic form is $\log_a(c) = b$.

For $5^3 = 125$, the base $a$ is 5, the result $c$ is 125, and the exponent $b$ is 3.

So, the logarithmic form is:

$\log_5(125) = 3$

Let me know if you'd like more details or if you have any questions!

---

Related Questions

1. What is the logarithmic form of $2^4 = 16$?
2. How would you write $10^2 = 100$ in logarithmic form?
3. Can you convert $7^2 = 49$ into logarithmic form?
4. How do you express $3^4 = 81$ in logarithmic form?
5. Rewrite $6^2 = 36$ as a logarithmic equation.

---

Tip: Remember, in the equation $a^b = c$, the logarithmic form will be $\log_a(c) = b$.