Which property of equality is shown below? If:ts = –75 Then:uts = u · –75 Choices: (A)Addition Property of Equality (B)Subtraction Property of Equality (C)Multiplication Property of Equality (D)Division Property of Equality

Analyze Equations: Analyze the given equations to determine the property of equality used. The original equation is ts = –75. The new equation is uts = u * –75. To get from the first equation to the second, we multiply both sides of the original equation by 'u'. This is an application of the property of equality that allows us to perform the same operation on both sides of an equation without changing the equality.Identify Property: Identify the property of equality based on the operation performed. Since we multiplied both sides of the equation by 'u', the property of equality used here is the Multiplication Property of Equality.

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Which property of equality is shown below? $\newline$ If: $ts = -75$ $\newline$ Then: $uts = u \cdot -75$ $\newline$ 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

Grade 8

Properties of equality

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Q. Which property of equality is shown below?

\newline

If:

ts = -75

\newline

Then:

uts = u \cdot -75

\newline

Choices:

\newline

(A) Addition Property of Equality

\newline

(B) Subtraction Property of Equality

\newline

\newline

(D) Division Property of Equality

Analyze Equations: Analyze the given equations to determine the property of equality used. $\newline$ The original equation is $ts = -75$ . The new equation is $uts = u \times -75$ . To get from the first equation to the second, we multiply both sides of the original equation by ' $u$ '. This is an application of the property of equality that allows us to perform the same operation on both sides of an equation without changing the equality.
Identify Property: Identify the property of equality based on the operation performed. $\newline$ Since we multiplied both sides of the equation by $u$ , the property of equality used here is the Multiplication Property of Equality.