The following graph represents the height, in metres, of a rider on a Ferries wheel as a function of time, in seconds. 10 90 100 110 120 Time (s) a) Determine two functions, h(t), for the given situation. ONE must be a cosine function and ONE must be a sine function b) Determine the following: i. The length of time to complete one rotation on the Ferris Wheel ii. The radius of the Ferris Wheel iii. The maximum height of the rider on the Ferris Wheel iv. The height of the rider at 195 seconds

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 67E
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The following graph represents the height, in metres, of a rider on a Ferries wheel as a function
of time, in seconds.
30
10
10
30
50
60
70
80
100
110
120
Time (s)
a) Determine two functions, h(t), for the given situation. ONE must be a cosine
function and ONE must be a sine function
b) Determine the following:
i. The length of time to complete one rotation on the Ferris Wheel
ii. The radius of the Ferris Wheel
III.
The maximum height of the rider on the Ferris Wheel
iv. The height of the rider at 195 seconds
Transcribed Image Text:The following graph represents the height, in metres, of a rider on a Ferries wheel as a function of time, in seconds. 30 10 10 30 50 60 70 80 100 110 120 Time (s) a) Determine two functions, h(t), for the given situation. ONE must be a cosine function and ONE must be a sine function b) Determine the following: i. The length of time to complete one rotation on the Ferris Wheel ii. The radius of the Ferris Wheel III. The maximum height of the rider on the Ferris Wheel iv. The height of the rider at 195 seconds
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