Which property of equality is shown below? If:72 = –9v Then:72 + –39 = –9v + –39 Choices: (A)Addition Property of Equality (B)Subtraction Property of Equality (C)Multiplication Property of Equality (D)Division Property of Equality

Analyze Given Statements: Analyze the given statements. If: 72 = –9v Then: 72 + (–39) = –9v + (–39) We need to identify which operation is applied to both sides of the equation.Identify Operation Used: Identify the operation used. The operation used is addition because we are adding (–39) to both sides of the equation.Determine Property of Equality: Determine the property of equality. By adding (–39) to both sides, the equation remains balanced. This demonstrates the ＂Addition Property of Equality.＂

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Which property of equality is shown below? $\newline$ If: $72 = -9v$ $\newline$ Then: $72 + (-39) = -9v + (-39)$ $\newline$ Choices: $\newline$ (A) Addition Property of Equality $\newline$ (B) Subtraction Property of Equality $\newline$ (C) Multiplication Property of Equality $\newline$ (D) Division Property of Equality

View step-by-step help

Home

Math Problems

Algebra 1

Properties of equality

Full solution

Q. Which property of equality is shown below?

\newline

If:

72 = -9v

\newline

Then:

72 + (-39) = -9v + (-39)

\newline

Choices:

\newline

(A) Addition Property of Equality

\newline

(B) Subtraction Property of Equality

\newline

\newline

(D) Division Property of Equality

Analyze Given Statements: Analyze the given statements. $\newline$ If: $72 = -9v$ $\newline$ Then: $72 + (-39) = -9v + (-39)$ $\newline$ We need to identify which operation is applied to both sides of the equation.
Identify Operation Used: Identify the operation used. $\newline$ The operation used is addition because we are adding $(-39)$ to both sides of the equation.
Determine Property of Equality: Determine the property of equality. $\newline$ By adding $(-39)$ to both sides, the equation remains balanced. This demonstrates the ＂Addition Property of Equality.＂