Which property of equality is shown below? If:w = x − –39 Then:w − y = x − –39 − y 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: w = x − (−39) Then: w − y = x − (−39) − y Identify the operation performed on both sides of the equation.Determine Property Used: Determine the property of equality used. The operation of subtracting 'y' from both sides of the equation is observed. w = x − (−39) Subtract y from both sides. w − y = x − (−39) − yMatch Operation with Property: Match the operation with the correct property of equality. Subtracting 'y' from both sides of the equation without changing the equality shows the use of the Subtraction Property of Equality.

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Which property of equality is shown below? $\newline$ If: $w = x - (-39)$ $\newline$ Then: $w - y = x - (-39) - y$ $\newline$ 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

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Math Problems

Algebra 1

Properties of equality

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Q. Which property of equality is shown below?

\newline

If:

w = x - (-39)

\newline

Then:

w - y = x - (-39) - y

\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: $w = x - (-39)$ $\newline$ Then: $w - y = x - (-39) - y$ $\newline$ Identify the operation performed on both sides of the equation.
Determine Property Used: Determine the property of equality used. $\newline$ The operation of subtracting ' $y$ ' from both sides of the equation is observed. $\newline$ $w = x − (−39)$ $\newline$ Subtract $y$ from both sides. $\newline$ $w − y = x − (−39) − y$
Match Operation with Property: Match the operation with the correct property of equality. Subtracting $y$ from both sides of the equation without changing the equality shows the use of the Subtraction Property of Equality.