Learn how to factor an expression with the GCF

The video tutorial explains the process of factoring expressions by rewriting them as products. It begins with a simple example of factoring the number 8 into 4 * 2, demonstrating the concept of division and multiplication. The tutorial then progresses to factoring algebraic expressions, focusing on identifying the greatest common factor (GCF) and rewriting expressions as products. The instructor uses examples and student interactions to clarify the process, emphasizing the importance of understanding factoring as a method of simplifying expressions through multiplication.

What is the product of 8 when factored as explained in the video?

• 6 * 1

• 3 * 3

• 5 * 1

• 4 * 2

What is the greatest common factor of the terms in the expression discussed in the video?

• 6

• 5

• 4

• 3

How is the expression 5X + 35 rewritten as a product?

• 5(X + 8)

• 5(X + 6)

• 5(X + 5)

• 5(X + 7)

What is the purpose of factoring an expression as explained in the video?

• To simplify the expression

• To rewrite it as a product

• To find the sum of terms

• To divide the expression

What is the result of multiplying back the factors of 5X + 35?

• 5X + 30

• 5X + 35

• 5X + 45

• 5X + 40