Which property of equality is shown below? If:3 + –50 = t Then:3 + –50/u = t/u Choices: (A)Addition Property of Equality (B)Subtraction Property of Equality (C)Multiplication Property of Equality (D)Division Property of Equality

Analyze Expressions: Analyze the given expressions. If: 3 + (–50) = t Then: (3 + (–50))/u = t/u Which operation is applied to both sides of the equation? The operation is division by 'u'.Apply Division Operation: Apply the operation to both sides of the equation. (3 + (–50))/u is the result of dividing the left side of the original equation by 'u'. t/u is the result of dividing the right side of the original equation by 'u'. By dividing both sides of the equation by the same non-zero number 'u', the equation remains balanced.Identify Property Used: Identify the property of equality used. Since we divided both sides of the equation by 'u', the property of equality used here is the ＂Division Property of Equality＂.

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Which property of equality is shown below? $\newline$ If: $3 + (-50) = t$ $\newline$ Then: $\frac{3 + (-50)}{u} = \frac{t}{u}$ $\newline$ 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:

3 + (-50) = t

\newline

Then:

\frac{3 + (-50)}{u} = \frac{t}{u}

\newline

Choices:

\newline

(A) Addition Property of Equality

\newline

(B) Subtraction Property of Equality

\newline

\newline

(D) Division Property of Equality

Analyze Expressions: Analyze the given expressions. $\newline$ If: $3 + (\text{-}50) = t$ $\newline$ Then: $(3 + (\text{-}50))/u = t/u$ $\newline$ Which operation is applied to both sides of the equation? $\newline$ The operation is division by ' $u$ '.
Apply Division Operation: Apply the operation to both sides of the equation. $\newline$ $(3 + (\text{-}50))/u$ is the result of dividing the left side of the original equation by $u$ . $\newline$ $t/u$ is the result of dividing the right side of the original equation by $u$ . $\newline$ By dividing both sides of the equation by the same non-zero number $u$ , the equation remains balanced.
Identify Property Used: Identify the property of equality used. $\newline$ Since we divided both sides of the equation by $u$ , the property of equality used here is the ＂Division Property of Equality＂.