The exercise asks to evaluate the expression $\log_3(27)$.

Solution:

To evaluate $\log_3(27)$, we need to determine the power to which 3 must be raised to give 27.

We know that: $3^3 = 27$

Therefore: $\log_3(27) = 3$

So, the value of $\log_3(27)$ is 3.

Would you like more details or have any further questions?

Here are 5 related questions you might find useful:

1. How do you calculate $\log_3(81)$?
2. What is the value of $\log_5(25)$?
3. How do you solve logarithmic equations such as $\log_b(x) = n$?
4. What is the relationship between logarithms and exponents?
5. How can you convert a logarithmic expression to an exponential form?

Tip: Always remember that logarithms are the inverse of exponents. If $\log_b(x) = y$, then $b^y = x$.