The logarithmic expression $\log 8$ represents the logarithm of 8, and by default, this refers to the base 10 logarithm unless another base is specified.

So, $\log_{10} 8 \approx 0.9031$.

If you'd like the result in terms of another base, or a breakdown of how this value is derived, let me know!

Would you like more details or have any questions?

Here are 5 questions to expand your understanding:

1. How is the logarithmic value of a number calculated without a calculator?
2. What is the natural logarithm of 8 ($\ln 8$)?
3. What is $\log_2 8$ and why is it different from $\log_{10} 8$?
4. How does changing the base of a logarithm affect the result?
5. How can logarithms be used to solve exponential equations?

Tip: Logarithms are the inverse of exponentiation; they help us find the exponent needed to reach a certain number.