Explanation Given information: The provided equation is y = x − 5 . The provided pair is ( 4 , − 1 ) and ( 1 , − 4 ) . Proof: Consider the provided equation: y = x − 5 The provided pairs are: ( 4 , − 1 ) and ( 1 , − 4 ) First for pair ( 4 , − 1 ) as: Substitute 4 for x and − 1 for y in equation y = x − 5 as: y = x − 5 − 1 = ? 4 − 5 − 1 = − 1 Hence, the left side is equals to right side, so yes ( 4 , − 1 ) is the true solution of the equation y = x − 5 . Now for pair ( 1 , − 4 ) as: Substitute 1 for x and − 4 for y in equation y = x − 5 as: y = x

9th Edition

ISBN: 9780321997173

Author: Marvin L. Bittinger, Judith A. Beecher

Publisher: PEARSON

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Question

Chapter 9.1, Problem 29ES

To determine

To prove: That each pair (4,−1) and (1,−4) is a solution of the equation y=x−5 and then use the graph of the equation to find another solution.

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Chapter 9.1, Problem 28ES

Chapter 9.1, Problem 30ES

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Chapter 9 Solutions

Developmental Mathematics (9th Edition)

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Prob. 32UTDW Ch. 9.4 - Prob. 33UTDW Ch. 9.5 - 1. 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To prove: That each pair ( 4 , − 1 ) and ( 1 , − 4 ) is a solution of the equation y = x − 5 and then use the graph of the equation to find another solution.

Solution Summary: The author proves that each pair is a solution of the equation y=x-5 and then uses the graph to find another solution.

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To prove: That each pair (4,−1) and (1,−4) is a solution of the equation y=x−5 and then use the graph of the equation to find another solution.

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Chapter 9 Solutions