Explanation Given Information: The inequality is 3 + 4 y < 35 . Formula used: The Addition Principle for inequalities: For any real numbers a, b, and c . a < b is equivalent to a + c < b + c . a > b is equivalent to a + c > b + c . a ≤ b is equivalent to a + c ≤ b + c . a ≥ b is equivalent to a + c ≥ b + c . The Multiplication Principle for inequalities: For any real numbers a, b, and any positive number c . a < b is equivalent to a c < b c . a > b is equivalent to a c > b c . For any real numbers a, b, and any negative number c

9th Edition

ISBN: 9780321997173

Author: Marvin L. Bittinger, Judith A. Beecher

Publisher: PEARSON

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Chapter 8.7, Problem 50ES

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To calculate: The solutions of the inequality 3+4y<35 by the use of the addition principle and the multiplication principle.

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Chapter 8.7, Problem 49ES

Chapter 8.7, Problem 51ES

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The solutions of the inequality 3 + 4 y < 35 by the use of the addition principle and the multiplication principle.

Solution Summary: The author calculates the inequality 3+4y35 by using the addition principle and the multiplication principle.

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To calculate: The solutions of the inequality 3+4y<35 by the use of the addition principle and the multiplication principle.

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Chapter 8 Solutions

The solutions of the inequality 3 + 4 y &lt; 35 by the use of the addition principle and the multiplication principle.

Solution Summary: The author calculates the inequality 3+4y35 by using the addition principle and the multiplication principle.

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To calculate: The solutions of the inequality 3+4y<35 by the use of the addition principle and the multiplication principle.

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Chapter 8 Solutions

The solutions of the inequality 3 + 4 y < 35 by the use of the addition principle and the multiplication principle.