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Warm-up – Separate piece of paper…turning in today!

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Presentation on theme: "Warm-up – Separate piece of paper…turning in today!"— Presentation transcript:

1 Warm-up – Separate piece of paper…turning in today!
Solve: x + 9 = 4x – 3 + 3x 5(x – 3) + 4 = 2x – x GET A CALCULATOR GET PAPER AND PEN/PENCIL OUT FOR NOTES!!!

2 HOMEWORK QUESTIONS?

3 Solving Linear Inequalities
Unit 1-2

4 Definition Example: x + 2 < 5
Linear Inequality: a problem containing <, >, ≤, ≥, or ≠ instead of ‘=‘. Example: x + 2 < 5

5 REMEMBER: When solving an inequality, any time you multiply or divide by a negative number you must flip the inequality!

6 Solve the Inequality

7 Solve the Inequality

8 Solve the Inequality

9 YOUR TURN!

10 Inequality Word Problems
Samantha wants to rent a car for a vacation. Reasonable Car Rental advertises that their daily rental rate is $30 plus $0.25 a mile. If Samantha wants to spend at most $100 for the rental car, what is the maximum number of miles she can travel on her vacation?

11 Inequality Word Problems
Ryan works at a local television store. He gets paid $800 a month plus 25% commission on every television he sells. Find the total cost of televisions Ryan must sell in a month to earn at least $3500 a month.

12 YOUR TURN! Travis decides to go bowling at the local bowling alley. He knows that shoes cost $3.50 and each game he plays is $ If Travis only has $20, what is the maximum numbers of games he can play?

13 x > 7 and 7 < x represent the same solution set?
QUESTION: Do the inequalities x > 7 and 7 < x represent the same solution set?

14 If 5 + 3x = 17, then which equation is true?
A B. C. D. 2. Which expression does not simplify to a? (for a ≠ 0, for b ≠ 0) A. (a ÷ b) ∙ b B. (a – b) + a + b C. (a ∙ b) ÷ b D. (a + b) – b Bob has 3 times as much money as Amy has, and Sam has $5 more than Bob has. Bob, Amy, and Sam have a total of $75. Which equation can be used to find out how much money Amy has? A. x + 3x + (x – 5) = C. x + 3x + (3x – 5) = 75 B. x + 3x + (x + 5) = D. x + 3x + (3x + 5) = 75 4. If the perimeter of the rectangle can be at most 100 feet, which inequality can be used to find the width? A. w + (w + 5) ≤ C. w + (w + 5) ≥ 100 B. 2w + 2(w + 5) ≤ D. 2w + 2(w + 5) ≥ 100 w w+ 5

15 Assignment Pg. 94 #18-20 all & all


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