To determine To calculate: The solution of the inequality m − ( 4 + 2 m ) + 3 < 2 m + 2 and graph the solution. Explanation Given: The inequality m − ( 4 + 2 m ) + 3 < 2 m + 2 . Formula Used: If a , b and c are real numbers a < b then a + c < b + c . Calculation: If a , b and c are real numbers a < b then a + c < b + c . Use the above property and add − 2 m both sides in the given inequality m − ( 4 + 2 m ) + 3 < 2 m + 2 ⇒ m − ( 4 + 2 m ) + 3 − 2 m < 2 m + 2 − 2 m ⇒ − 3 m − 1 < 2 If a , b and c are real numbers a < b then a + c < b + c

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ISBN: 9780134776323

Author: MULLINS

Publisher: PEARSON CUSTOM PUB.(CONSIGNMENT)

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Chapter 2.4, Problem 13E

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To calculate: The solution of the inequality m−(4+2m)+3<2m+2 and graph the solution.

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Chapter 2.4, Problem 12E

Chapter 2.4, Problem 14E

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The solution of the inequality m − ( 4 + 2 m ) + 3 &lt; 2 m + 2 and graph the solution.

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Chapter 2 Solutions

The solution of the inequality m − ( 4 + 2 m ) + 3 < 2 m + 2 and graph the solution.