The image shows the logarithmic expression:

$\log 0.48 = \,?$

The logarithm without a base explicitly mentioned is generally assumed to be base 10, meaning we need to calculate:

$\log_{10}(0.48)$

Using a calculator, the value of $\log_{10}(0.48)$ is approximately:

$\log_{10}(0.48) \approx -0.3188$

This is the solution to the logarithmic expression.

Would you like more details or have any questions about logarithms?

Here are 5 related questions you might explore:

1. What is $\log_{10}(1)$?
2. How do you calculate $\log_{10}(0.75)$?
3. Can you explain the difference between natural logarithms and common logarithms?
4. What is the value of $\log_{10}(10)$?
5. How can you express $\log_{10}(x) = y$ in exponential form?

Tip: Negative values in logarithms occur when the argument (inside the logarithm) is between 0 and 1.