The translational system given has the following mass, friction x(1) and spring related values. M=2kg. f=4N-s/m and K=8N/m, ele (a) Write the equation of motion (as a differential equation). (b) Represent the system in the state-space. (c) Write the transfer function of G(s) = X(s)/F(s) (d) What would be the output x(t) in meters in steady-state when the applied input is f(t) = 2 N (e) What would be the maximum value of the output? (O Plot the input and output on the same plane in Matlab.
The translational system given has the following mass, friction x(1) and spring related values. M=2kg. f=4N-s/m and K=8N/m, ele (a) Write the equation of motion (as a differential equation). (b) Represent the system in the state-space. (c) Write the transfer function of G(s) = X(s)/F(s) (d) What would be the output x(t) in meters in steady-state when the applied input is f(t) = 2 N (e) What would be the maximum value of the output? (O Plot the input and output on the same plane in Matlab.
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
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* if possible, kindly the solution isnt handwriting ( text through keyboard ) is much appreciated and readable*
Course:
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Major: electrical engineering

Transcribed Image Text:The translational system given has the following mass, friction
x(1)
K
and spring related values. M=2kg. f=4N-s/m and K=8N/m,
ell
(a) Write the equation of motion (as a differential equation).
(b) Represent the system in the state-space.
(c) Write the transfer function of G(s) = X(s)/F(s)
M
(d) What would be the output x(t) in meters in steady-state when the
applied input is f(t) = 2 N
(e) What would be the maximum value of the output?
(f) Plot the input and output on the same plane in Matlab.
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