The expression "log 35" is asking for the logarithm of 35, typically in base 10 (common logarithm), unless otherwise specified.

To calculate this:

$\log_{10} 35 \approx 1.544$

Would you like more details on how logarithms work or how this value is derived?

Here are some related questions to expand on this topic:

1. What is the difference between natural logarithms (ln) and common logarithms (log)?
2. How can you calculate logarithms without a calculator?
3. What are the properties of logarithms, such as the product and quotient rules?
4. How do you convert between logarithmic and exponential forms?
5. How is the change of base formula applied in logarithms?

Tip: Remember that $\log_b (a)$ asks what power $b$ needs to be raised to in order to equal $a$.