Stop Doing It Wrong: Simplify Expressions the Right Way with the Distributive Property!1

This video tutorial explains how to simplify algebraic expressions using the distributive property. It introduces the two-step rule: distributing factors outside parentheses to each term inside, and then combining like terms. The tutorial provides examples, including expressions with multiple sets of parentheses, to illustrate these steps. The video concludes by emphasizing the importance of understanding the distributive property for solving algebraic expressions.

What is the first step in simplifying expressions using the distributive property?

• Combine like terms

• Add all terms together

• Subtract the terms inside the parentheses

• Distribute the factor outside the parentheses

In the expression -3(5G + 1) + 8G, what is the result of distributing -3 to 5G?

• 5G

• 15G

• -15G

• -8G

After distributing -3 in the expression -3(5G + 1) + 8G, what is the next step?

• Add 8G to -3

• Combine -15G and 8G

• Multiply all terms by 2

• Subtract 1 from 5G

When distributing C in the expression C(4 + 3C), what is the result of C * 3C?

• 3C squared

• 6C

• C squared

• 3C

In the expression C(4 + 3C) - 0.75(C + 3), what is the result of combining 4C and -0.75C?

• 3.25C

• 4.75C

• 5C

• 2.25C