A height of a rider on a Ferris wheel can be modeled using a sinusoidal function. The rider's height, h in meters, above ground vs time, t in seconds, can be described using the equation h = -16 cos(6t) + 18 a) Graph the rider's height above the ground during a 3-minute ride. b) Determine the height of the rider after 110 s. The Ferris Wheel 40 36 32 c) During the 3-minute ride, how long is the rider at or 28 above 26 m? 24

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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A height of a rider on a Ferris wheel can be modeled using a sinusoidal function. The rider's height, h in meters,
above ground vs time, t in seconds, can be described using the equation h = -16 cos(6t) + 18
11.
a) Graph the rider's height above the ground
during a 3-minute ride.
b) Determine the height of the rider after 110 s.
The Ferris Wheel
40
36
32
c) During the 3-minute ride, how long is the rider at or
28
above 26 m?
24
20
16
12
4.
30
60
90
120
150
180
Time (seconds)
Transcribed Image Text:A height of a rider on a Ferris wheel can be modeled using a sinusoidal function. The rider's height, h in meters, above ground vs time, t in seconds, can be described using the equation h = -16 cos(6t) + 18 11. a) Graph the rider's height above the ground during a 3-minute ride. b) Determine the height of the rider after 110 s. The Ferris Wheel 40 36 32 c) During the 3-minute ride, how long is the rider at or 28 above 26 m? 24 20 16 12 4. 30 60 90 120 150 180 Time (seconds)
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