The grade resistance F of a car traveling up or down a hill is modeled by the equation F = W sin 0, where W is the weight of the car and e is the angle of the hill's grade (0 > 0 for uphill travel, 0 < 0 for downhill travel). Find the weight of the car (to the nearest pound) that is traveling on a -2.2° downhill grade and which has a grade resistance of -153.55 Ib. O 4300 Ib O 3800 Ib 4100 lb O 4000 Ib

Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter2: Right Triangle Trigonometry
Section2.5: Vectors: A Geometric Approach
Problem 33PS
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Solve the problem.
The grade resistance F of a car traveling up or down a hill is modeled by the equation F = W sin 0, where W is the weight of the car and 0 is the angle of the hill's
grade (0 > 0 for uphill travel, 0 < 0 for downhill travel). Find the weight of the car (to the nearest pound) that is traveling on a -2.2° downhill grade and which has a
grade resistance of -153.55 Ib.
O 4300 lb
O 3800 Ib
O 4100 lb
O 4000 Ib
Transcribed Image Text:Solve the problem. The grade resistance F of a car traveling up or down a hill is modeled by the equation F = W sin 0, where W is the weight of the car and 0 is the angle of the hill's grade (0 > 0 for uphill travel, 0 < 0 for downhill travel). Find the weight of the car (to the nearest pound) that is traveling on a -2.2° downhill grade and which has a grade resistance of -153.55 Ib. O 4300 lb O 3800 Ib O 4100 lb O 4000 Ib
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