The expression \(\sqrt[3]{12}\) represents the cube root of 12.

To approximate this:

\[
\sqrt[3]{12} \approx 2.289
\]

This means that \(2.289^3 \approx 12\). Would you like further details or have any questions?

Here are 5 related questions to explore:

1. What is \(\sqrt[3]{27}\)?
2. How do you solve \(\sqrt[3]{8}\)?
3. Can you calculate \(\sqrt[3]{20}\)?
4. What is the cube root of 64?
5. How is the cube root of a negative number calculated, such as \(\sqrt[3]{-27}\)?

**Tip:** When calculating cube roots, remember that the cube root of a negative number is also negative!

Explore how to calculate the cube root of 12, \(\sqrt[3]{12}\), and understand its approximation to 2.289. This problem involves exponents, radicals, and understanding cube roots, suitable for students in Grades 8-10.

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