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!