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Chapter 5.  Graphing Inequalities Graphing Inequalities  Solving Inequalities Solving Inequalities  Compound Inequalities Compound Inequalities  Absolute.

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Presentation on theme: "Chapter 5.  Graphing Inequalities Graphing Inequalities  Solving Inequalities Solving Inequalities  Compound Inequalities Compound Inequalities  Absolute."— Presentation transcript:

1 Chapter 5

2  Graphing Inequalities Graphing Inequalities  Solving Inequalities Solving Inequalities  Compound Inequalities Compound Inequalities  Absolute Value Equations Absolute Value Equations  Absolute Value Inequalities Absolute Value Inequalities  Stem and Leaf Plots Stem and Leaf Plots  Box and Whisker Plots Box and Whisker Plots

3 Graph: x < 2 x ≤ -2 x > - 4 x ≥ 3

4 When you multiply or divide by a negative number, you must flip the inequality symbol!!!

5 -2x + 7 < 17 - 7 - 7 -2x < 10 -2 -2 x > -5

6 2x + 3 < 5 OR -3 -3 2x < 2 2 2 x < 1 4x – 2 > 10 + 2 +2 4x > 12 4 4 x > 3 x 3

7 -2 ≤ 3x – 8 ≤ 10 +8 + 8 + 8 6 ≤ 3x ≤ 18 3 3 3 2 ≤ x ≤ 6

8 The high temperature on a certain day was 98°F and the low was 78°F. Write a compound inequality that models the range in temperatures. 78 ≤ x ≤ 98

9 x  3x  3 x  2   5 x  2   5 x  7 Solve | x  2 |  5 The equation has two solutions: 7 and –3.

10 x + 5 can be any number between -6 and 6. -6 < x + 5 < 6 -5 - 5 -5 -11 < x < 1

11 Positive x – 4 > 3 +4 +4 x > 7 Negative x – 4 < -3 +4 +4 x < 1 x – 4 can be anything bigger than 3 or smaller than -3. OR x > 7 OR x < 1

12  an arrangement of digits that is used to display and order numerical data.  Example: StemLeaves 24 6 6 9 30 4 7 41 2 2 5 7 9 52 4 5 5 8 Key: 2|4 = 24

13  a data display that divides a set of data into four parts. Minimum 1 st Quartile 3 rd Quartile Median (2 nd Quartile) Maximum

14  Worksheet – “Chapter 5 Review”

15  Page 327 #4-10, 12,13,17-20,23,24


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