The equation below gives the height h of a passenger on a Ferris wheel at any time t during the ride to be h = 134 − 124 cos pi/10 times t where h is given in feet and t is given in minutes. Use this equation to find the times at which a passenger will be 120 feet above the ground during the first revolution. Round your answers to the nearest tenth of a minute. Use your graphing calculator to graph the function and verify your answers. (Enter your answers as a comma-separated list.)
The equation below gives the height h of a passenger on a Ferris wheel at any time t during the ride to be h = 134 − 124 cos pi/10 times t where h is given in feet and t is given in minutes. Use this equation to find the times at which a passenger will be 120 feet above the ground during the first revolution. Round your answers to the nearest tenth of a minute. Use your graphing calculator to graph the function and verify your answers. (Enter your answers as a comma-separated list.)
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter1: Trigonometry
Section1.5: Graphs Of Sine And Cosine Functions
Problem 80E: For a person at rest, the velocity v (in liters per second) of airflow during a respiratory cycle...
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The equation below gives the height h of a passenger on a Ferris wheel at any time t during the ride to be
h = 134 − 124 cos pi/10 times t
where h is given in feet and t is given in minutes. Use this equation to find the times at which a passenger will be 120 feet above the ground during the first revolution. Round your answers to the nearest tenth of a minute. Use your graphing calculator to graph the
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