Learn how to take the cube root of multiple terms cube root

The video tutorial explains how to evaluate and simplify cube roots of numbers and variables. It begins with an introduction to cube roots, followed by a step-by-step evaluation of cube roots for specific numbers and variables. The tutorial concludes with simplifying expressions involving cube roots, highlighting the importance of understanding the process to achieve the correct results.

What is the cube root of -64?

• -8

• 4

• -4

• 8

Why is the cube root of R-squared left unevaluated?

• Because it results in a complex number

• Because it simplifies to zero

• Because it results in a negative number

• Because it cannot be simplified further

How can W to the 15th be expressed to simplify the cube root?

• W to the 3rd

• W to the 5th

• W to the 10th

• W to the 7th

What happens when you take the cube root of a cube?

• It cancels out the cube

• It doubles the value

• It squares the value

• It halves the value

What is the final simplified form of the expression discussed?

• -4, W to the 3rd, and R

• 4, W to the 5th, and R

• 4, W to the 10th, and cube root of R

• -4, W to the 5th, and cube root of R-squared