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The image shows the mathematical expression \(\sqrt[3]{64}\), which represents the cube root of 64.

To solve \(\sqrt[3]{64}\):

\[
\sqrt[3]{64} = 4
\]

This is because \(4^3 = 4 \times 4 \times 4 = 64\).

Would you like further details, or do you have any questions?

Here are some related questions you might be interested in:

1. How do you solve cube roots for non-perfect cubes?
2. What is the difference between a square root and a cube root?
3. How do you solve higher-order roots, such as the fourth root or fifth root?
4. Can cube roots be negative, and if so, how are they calculated?
5. What are some real-life applications of cube roots?

**Tip:** Remember that cube roots can be calculated for both positive and negative numbers, unlike square roots which are typically considered for non-negative numbers in basic arithmetic.

Learn how to solve the cube root of 64, which is \(\sqrt[3]{64}\). This problem covers the cube root formula and provides a step-by-step solution to finding the cube root of 64, which equals 4. Suitable for students in Grades 7-9.

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