The figure below shows a simple model of a motor vehicle that can vibrate in the vertical direction while traveling over a rough road. The vehicle has a mass of 1200 kg. The suspension system has a spring constant of 400 kN/m and a damping ratio of ζ = 0.5. If the vehicle speed is 20 km/hr, determine the displacement amplitude of the vehicle. The road surface varies sinusoidally with an amplitude of Y=0.05m and a wavelength of 6 m. (please use the second images' conditions to answer the question above) (Also, please submit screenshot of matlab)
The figure below shows a simple model of a motor vehicle that can vibrate in the vertical direction while traveling over a rough road. The vehicle has a mass of 1200 kg. The suspension system has a spring constant of 400 kN/m and a damping ratio of ζ = 0.5. If the vehicle speed is 20 km/hr, determine the displacement amplitude of the vehicle. The road surface varies sinusoidally with an amplitude of Y=0.05m and a wavelength of 6 m. (please use the second images' conditions to answer the question above) (Also, please submit screenshot of matlab)
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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The figure below shows a simple model of a motor vehicle that can vibrate in the vertical direction while traveling over a rough road. The vehicle has a mass of 1200 kg. The suspension system has a spring constant of 400 kN/m and a damping ratio of ζ = 0.5. If the vehicle speed is 20 km/hr, determine the displacement amplitude of the vehicle. The road surface varies sinusoidally with an amplitude of Y=0.05m and a wavelength of 6 m.
(please use the second images' conditions to answer the question above)
(Also, please submit screenshot of matlab)

Transcribed Image Text:Road surface
x(t)
y(t)
k
x(t)
y(t)
42
m
ele
One cycle
m
ell
42
(a)
v km/hr
ᏁᏁᎴ
(b)
Y
y(t) = Y sin wt

Transcribed Image Text:(a) when u = 40 km/h. All other values are the same.
(b) when = 0.1. All other values are the same.
(c) Using Matlab, plot xp(t) for 10 seconds for all three cases (Example 3.5, (a), and (b)) on the same graph.
Put a legend as well as a title and axis labels. Use the Matlab command legend().
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