Page < 4. A golf ball is hit with a 45° angle of elevation from the top of a ridge that is 50 feet above ground level. The initial velocity of the ball is 88 feet per second. (a) Create a pair of parametric equations that model the path of the golf ball. Use: x = (v cos 0)t y=-16t² + (v sin 0)t + h (b) Use the parametric equations to determine the time that the golf ball is in flight and the horizontal distance covered. 2

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.5: Polar Coordinates
Problem 98E
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4. A golf ball is hit with a 45° angle of elevation from the top of a ridge that is 50 feet above ground level. The initial
velocity of the ball is 88 feet per second.
(a) Create a pair of parametric equations that model the path of the golf ball. Use:
x = (v cos 0)t_y=-16t² + (v sin 0)t + h
P
Page
(b) Use the parametric equations to determine the time that the golf ball is in flight and the horizontal distance
covered.
2
Transcribed Image Text:4. A golf ball is hit with a 45° angle of elevation from the top of a ridge that is 50 feet above ground level. The initial velocity of the ball is 88 feet per second. (a) Create a pair of parametric equations that model the path of the golf ball. Use: x = (v cos 0)t_y=-16t² + (v sin 0)t + h P Page (b) Use the parametric equations to determine the time that the golf ball is in flight and the horizontal distance covered. 2
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