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Which property of equality is shown below?\newlineIf: 33=36b33 = -36 - b\newlineThen: 3359=36b59\frac{33}{59} = \frac{-36 - b}{59}\newlineChoices:\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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Q. Which property of equality is shown below?\newlineIf: 33=36b33 = -36 - b\newlineThen: 3359=36b59\frac{33}{59} = \frac{-36 - b}{59}\newlineChoices:\newline(A) Addition Property of Equality\newline(B) Subtraction Property of Equality\newline(C) Multiplication Property of Equality\newline(D) Division Property of Equality
  1. Analyze expressions: Analyze the given expressions to identify the operation performed.\newlineThe original equation is 33=36b33 = -36 - b. The operation performed on both sides of the equation is division by 5959, resulting in the new equation 3359=(36b)59\frac{33}{59} = \frac{(-36 - b)}{59}.
  2. Identify operation: Identify the property of equality used.\newlineSince both sides of the original equation are divided by the same number 5959, the property of equality being used is the Division Property of Equality. This property states that if you divide both sides of an equation by the same nonzero number, the two sides remain equal.

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