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Published byMorris Pitts Modified over 8 years ago
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Solving Inequalities Using Multiplication and Division Chapter 4 Section 3
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Pg 212 Multiplication Property of Inequality for c > 0 Pg 213 Multiplication Property of Inequality for c < 0 Pg 214 Division Property of Inequality for c > 0 and c < 0
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Follow the rules for solving equations with 3 exceptions 1) When you multiply both sides of an inequality by a negative # you must reverse the inequality sign 2)When you divide both sides of an inequality by a negative # you must reverse the inequality sign 3)When you multiply both sides of an inequality by 0, it becomes an equality
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Examples < -1 solve x < -2 Solve - check - graph graph -3-2-10123 < -1check –1 < –1 < -1 -1.5 < -1
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y > -5 y < 6 Examples 1 2 3 4 5 6 7 * > -5 1 > -5 * -1 > -5 > - 5
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Examples -4x ≤ -16solve –4 x ≥ 4 Solve - check - graph graph -1012345 -4*4 ≤ -16check –16 ≤ –16 -4 * 5 ≤ -16 -20 ≤ -16
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Queries?
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Assignments Class Work Page 215 - 216#1 – 29 odd #31 – 51 #56, 59 – 75 Homework Page 217 #90 – 100
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