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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 \( x \).

Use the rules for logarithms to evaluate the following expression: 10^{log(7.6)}

Learn how to evaluate the expression 10^{log(7.6)} using logarithmic rules. This problem highlights the Power of a Logarithm Theorem, simplifying expressions with logarithmic and exponential functions. Suitable for high school students in Grades 10-12.

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