The expression \( \log 796 \) is a logarithm with base 10 (common logarithm) of the number 796. We can compute this value approximately:

\[
\log 796 \approx 2.9014
\]

Would you like more details on how logarithms work or how to compute them? Here are five related questions for further exploration:

1. What is the natural logarithm of 796?
2. How do you calculate logarithms with bases other than 10?
3. What is the logarithm of a product, like \( \log(796 \times 3) \)?
4. How are logarithms used in exponential growth problems?
5. Can you explain the properties of logarithms, such as the power rule?

**Tip**: Logarithms can be used to solve exponential equations by "undoing" the exponentiation, helping in a variety of real-world problems like sound intensity and pH levels!

Learn how to calculate the common logarithm of 796, which is approximately 2.9014. This solution explains key concepts of logarithms, including the base-10 logarithm and related formulas. Suitable for students in Grades 10-12.

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