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Objective: Apply algebraic techniques to rate problems.

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Presentation on theme: "Objective: Apply algebraic techniques to rate problems."— Presentation transcript:

1 Objective: Apply algebraic techniques to rate problems.

2 Vocabulary Direct Variation Constant of Variation

3 #1 Find an equation of variation where y varies directly as x.

4 #2 Find an equation of variation where y varies directly as x. k = 5/8 y = 5/8x

5 Vocabulary Inverse Variation

6 #3 Find an equation of variation where y varies inversely as x.

7 #4 Find an equation of variation where y varies inversely as x.

8 #5 Solve the problem using direct variation. The Weight (V) of an object on Venus varies directly as its weight (E) on Earth. A person weighing 120 lb on Earth would weigh 106 lb on Venus. How much would a person weighing 150 lb on Earth weigh on Venus?

9 #5 Solve the problem using direct variation.

10 #6 Solve the problem using inverse variation. The time (t) required to drive a fixed distance varies inversely as the speed (r). It takes 5 hours at 60 km/h to drive a fixed distance. How long would it take to drive the same distance at 40 km/h?

11 #6 Solve the problem using direct variation.

12 Vocabulary Joint Variation

13 #7 Find an equation of variation where w varies jointly as x, y, and z.

14 #8 Find an equation of variation where Q varies jointly as R and S.

15 Vocabulary Combined Variation

16 #9 Find an equation of combined variation where P varies directly as q and inversely as r.

17 #10 Solve the problem using combined variation. Find an equation of combined variation where A varies directly as b and inversely as c. One set of values is A = 4, b = 12, and c = 9. Find A when b = 7 and c = 3.

18 #10 Solve the problem using combined variation.

19 #11 Solve the problem using variation. The interest earned at Whole World Savings & Loan varies jointly as the amount deposited in the bank and the time elapsed since the deposit. If a $500 deposit earns $120 interest after 3 years, how much does an $800 deposit earn after 5 years?

20 #11 Solve the problem using variation.


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