The equation in the image appears to be:

$\sqrt[3]{\log 9}$

This represents the cube root of the logarithm of 9. To solve this, we will assume the logarithm is in base 10 unless specified otherwise.

Steps:

1. Find $\log 9$: Using base 10 logarithms: $\log_{10} 9 \approx 0.9542$

2. Take the cube root: Now, calculate the cube root of this result: $\sqrt[3]{0.9542} \approx 0.9836$

Thus, the value of $\sqrt[3]{\log 9} \approx 0.9836$.

Would you like more details on logarithms, or do you have any questions?

Here are 5 related questions:

1. What are logarithmic properties that simplify expressions like $\log 9$?
2. How would the result change if the logarithm was in a different base, such as base 2?
3. What are the methods to calculate cube roots without a calculator?
4. How does the logarithm of a product (e.g., $\log(3 \times 3)$) work in this context?
5. How can you approximate logarithms manually?

Tip: Understanding logarithmic properties like the change of base rule can help solve a variety of logarithmic expressions quickly.