Learn how to factor the GCF from a binomial

The video tutorial explains the difference between equations and expressions, focusing on factoring expressions by identifying and using the greatest common factor (GCF). It guides viewers through the process of factoring by dividing terms by the GCF and rewriting expressions as products. The tutorial emphasizes understanding the concept of factoring and its application in simplifying expressions.

What is the first step in factoring an expression?

• Set the expression equal to zero

• Add a constant to the expression

• Multiply all terms by the GCF

• Subtract a constant from the expression

What is the greatest common factor (GCF) in the given example?

• 9

• 3

• 1

• 6

What does factoring an expression involve?

• Subtracting terms

• Dividing by zero

• Rewriting it as a product

• Adding terms together

Why do we multiply by the GCF after dividing?

• To simplify the expression further

• To eliminate the GCF

• To increase the value of the expression

• To check if the original expression is obtained

What should you do to verify the correctness of your factoring?

• Divide the expression by a random number

• Multiply the factors to see if you get the original expression

• Add the GCF to each term

• Subtract the GCF from each term