The answer to $10^{\log(7.6)}$ is $7.6$.

Would you like to see more details or ask further questions? Here are five related questions for practice:

1. What is $10^{\log(12.5)}$?
2. How do we evaluate $5^{\log_5(20)}$?
3. What is the result of $3^{\log_3(81)}$?
4. How does the base of the logarithm affect expressions like $a^{\log_a(x)}$?
5. How can we simplify $2^{\log_2(16)}$?

Tip: Remember, $a^{\log_a(x)} = x$ holds true for any positive base $a$ and positive $x$.