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Solve, then check your solution. 0 77 0 – 12 > 65 – 12 > 65 Example 1-1a
Solve and graph y21 0 21 Example 1-2a
Solve, then graph the solution. -9 0 Example 1-3a
Solve Seven times a number is greater than six times that number minus two. Seven timesa number is greaterthan six timesthat number minus two. 7n 6n 2 > – Example 1-5a
True or False? 5 > -3 True Now multiply both sides by 2 5 > -3 2(5) > 2(-3) 10 > -6 True True or False? 5 > -3 True Now multiply both sides by -2 5 > -3 -2(5) > -2(-3) -10 > 6 False
5 > -3 2(5) > 2(-3) 5 > -3 -2(5) > -2(-3) 10 > -6 True -10     6 > < False True If you multiply or divide both sides of an inequality by a negative number, reverse the inequality sign.
Solve.  Graph the solution 0 36 Example 2-1a
Solve and graph the solution: -17 0 Example 2-5a
Solve and graph the solution 0 5 Example 2-4a
6 ÷ 6 · = -8 Example 2-2a

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Alg1 lesson 6-1 and 6-2

  • 1. Solve, then check your solution. 0 77 0 – 12 > 65 – 12 > 65 Example 1-1a
  • 2. Solve and graph y21 0 21 Example 1-2a
  • 3. Solve, then graph the solution. -9 0 Example 1-3a
  • 4. Solve Seven times a number is greater than six times that number minus two. Seven timesa number is greaterthan six timesthat number minus two. 7n 6n 2 > – Example 1-5a
  • 5. True or False? 5 > -3 True Now multiply both sides by 2 5 > -3 2(5) > 2(-3) 10 > -6 True True or False? 5 > -3 True Now multiply both sides by -2 5 > -3 -2(5) > -2(-3) -10 > 6 False
  • 6. 5 > -3 2(5) > 2(-3) 5 > -3 -2(5) > -2(-3) 10 > -6 True -10 6 > < False True If you multiply or divide both sides of an inequality by a negative number, reverse the inequality sign.
  • 7. Solve. Graph the solution 0 36 Example 2-1a
  • 8. Solve and graph the solution: -17 0 Example 2-5a
  • 9. Solve and graph the solution 0 5 Example 2-4a
  • 10. 6 ÷ 6 · = -8 Example 2-2a