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Which property of equality is shown below?\newlineIf: cb=59cb = 59\newlineThen: cbd=59d\frac{cb}{d} = \frac{59}{d}\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: cb=59cb = 59\newlineThen: cbd=59d\frac{cb}{d} = \frac{59}{d}\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 Equations: Analyze the given equations.\newlineIf: cb=59cb = 59\newlineThen: cbd=59d\frac{cb}{d} = \frac{59}{d}\newlineWe need to identify which operation is applied to both sides of the first equation to obtain the second equation.
  2. Identify Operation: Identify the operation used.\newlineThe operation used to go from cb=59cb = 59 to cbd=59d\frac{cb}{d} = \frac{59}{d} is division by 'dd'.
  3. Determine Property: Determine the property of equality.\newlineSince we are dividing both sides of the equation by the same non-zero number dd, the property of equality used here is the "Division Property of Equality".

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