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Which property of equality is shown below?\newlineIf: 84+(79)=b84 + (-79) = b\newlineThen: 84+(79)c=bc84 + (-79) - c = b - c\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: 84+(79)=b84 + (-79) = b\newlineThen: 84+(79)c=bc84 + (-79) - c = b - c\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 Given Expressions: Analyze the given expressions.\newlineWe have the original equation: 84+(79)=b84 + (–79) = b\newlineAnd the modified equation: 84+(79)c=bc84 + (–79) – c = b – c\newlineWe need to identify which operation is applied to both sides of the original equation.
  2. Identify Operation Used: Identify the operation used.\newlineBy comparing the original and modified equations, we can see that 'cc' is subtracted from both sides of the original equation.\newline84+(79)=b84 + (–79) = b becomes 84+(79)c=bc84 + (–79) – c = b – c after subtracting 'cc' from both sides.
  3. Determine Property of Equality: Determine the property of equality.\newlineSince the same value ' extit{c}' is subtracted from both sides of the equation, the property of equality used here is the Subtraction Property of Equality.

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