Ferris Wheel Motion Jacob and Emily ride a Ferris wheel at a carnival in Billings, Montana. The wheel has a 16-m diameter and turns at 3 rpm with its lowest point I m above the ground. Assume that Jacob and Emily's height h above the ground is a sinusoidal function of time ! (in seconds), where r = 0 represents the lowest point of the wheel. (a) Write an equation for h. (b) Draw a graph of h for 0 r ≤ 30. Sec (c) Use it to estimate Jacob and Emily's height above the 4 and t 10. ground at t ==>

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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Ferris Wheel Motion Jacob and Emily ride a Ferris
wheel at a carnival in Billings, Montana. The wheel has a
16-m diameter and turns at 3 rpm with its lowest point I m
above the ground. Assume that Jacob and Emily's height h
above the ground is a sinusoidal function of time 1 (in
seconds), where r = 0 represents the lowest point of the
wheel.
(a) Write an equation for h.
(b) Draw a graph of h for 0 ≤rs 30.
See
(c) Use ht to estimate Jacob and Emily's height above the
ground at t
4 and t 10.
Transcribed Image Text:Ferris Wheel Motion Jacob and Emily ride a Ferris wheel at a carnival in Billings, Montana. The wheel has a 16-m diameter and turns at 3 rpm with its lowest point I m above the ground. Assume that Jacob and Emily's height h above the ground is a sinusoidal function of time 1 (in seconds), where r = 0 represents the lowest point of the wheel. (a) Write an equation for h. (b) Draw a graph of h for 0 ≤rs 30. See (c) Use ht to estimate Jacob and Emily's height above the ground at t 4 and t 10.
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