Explanation Given: The given set of inequality is { y ≥ x 2 − 1 x − y > − 1 Graph: Consider, the provided inequalities { y ≥ x 2 − 1 x − y > − 1 . Rewrite the corresponding equationsby substituting “equal to” symbol in the place of inequality symbols as shown below: y = x 2 − 1 x − y = − 1 First, consider equation y = x 2 − 1 and put y = 0 in the equation to compute the value of x -intercept as shown below: y = x 2 − 1 x 2 − 1 = 0 x = ± 1 Thus, the obtained coordinates are ( 1 , 0 ) , ( − 1 , 0 ) . Now, put x = 0 in the equation to find the value of y -intercept as shown below: y = x 2 − 1 y = − 1 Thus, the obtained coordinates of a parabola are ( 0 , − 1 ) that will cut x -axis at 1 and –-1, and y -axis at –-1. Consider the second equation x − y = − 1 and put y = 0 in the equation to compute the value of x -intercept as shown below: x − y = − 1 x − 0 = − 1 x = − 1 Thus, the obtained coordinates are ( − 1 , 0 )

$ALGREBRA AND TRIG MYLAB W\ETEXT & MYLAB$

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ISBN: 9780137915224

Author: Blitzer

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Chapter 8.5, Problem 45E

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To graph: The sketch of the solution set of the inequalities {y≥x2−1x−y>−1 and or indicate that the system has no solution.

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Chapter 8.5, Problem 44E

Chapter 8.5, Problem 46E

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To graph: The sketch of the solution set of the inequalities { y ≥ x 2 − 1 x − y > − 1 and or indicate that the system has no solution.

Solution Summary: The author explains how to graph the solution set of the inequality ly

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To graph: The sketch of the solution set of the inequalities {y≥x2−1x−y>−1 and or indicate that the system has no solution.

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Chapter 8 Solutions

To graph: The sketch of the solution set of the inequalities { y ≥ x 2 − 1 x − y &gt; − 1 and or indicate that the system has no solution.

Solution Summary: The author explains how to graph the solution set of the inequality ly

Videos

To graph: The sketch of the solution set of the inequalities {y≥x2−1x−y>−1 and or indicate that the system has no solution.

Want to see the full answer?

Chapter 8 Solutions

To graph: The sketch of the solution set of the inequalities { y ≥ x 2 − 1 x − y > − 1 and or indicate that the system has no solution.