How to Simplify the Square Root of an Integer, Root(36)

The video tutorial explains how to handle square roots by breaking them into smaller components. It starts with sqrt 36, demonstrating how to separate it into sqrt 9 and sqrt 4, and verifies the result. The importance of this method is highlighted, followed by another example using sqrt 20, showing how to identify the largest square number that can divide it. The tutorial emphasizes understanding the rule of separating square roots for easier calculations.

What is the result of breaking down sqrt 36 using the separation rule?

• sqrt 12 * sqrt 3

• sqrt 9 * sqrt 4

• sqrt 18 * sqrt 2

• sqrt 6 * sqrt 6

Why is it important to understand the separation rule for square roots?

• It helps in finding the square of a number.

• It is useful for dividing square roots.

• It allows for the simplification of square roots.

• It helps in adding square roots easily.

What is the simplified form of sqrt 20 using the separation rule?

• sqrt 2 * sqrt 10

• sqrt 10 * sqrt 2

• sqrt 5 * sqrt 4

• sqrt 4 * sqrt 5

Which of the following is a correct application of the separation rule?

• sqrt 8 = sqrt 4 * sqrt 2

• sqrt 24 = sqrt 12 * sqrt 2

• sqrt 18 = sqrt 9 * sqrt 3

• sqrt 12 = sqrt 6 * sqrt 2

What is the largest square number that can divide into 20?

• 4

• 1

• 16

• 9