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Problem 1. The translational system given has the following mass, friction and spring related values. M=2kg, f=4N-s/m and K=8N/m, x(1) (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? () Plot the input and output on the same plane in Matlab. M

Problem 1. The translational system given has the following mass, friction and spring related values. M=2kg, f=4N-s/m and K=8N/m, x(1) (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? () Plot the input and output on the same plane in Matlab. M

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
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Problem 1. The translational system given has the following mass, friction and spring related values. M=2kg. f=4N-s/m and K=8N/m, x(1) (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? () Plot the input and output on the same plane in Matlab. M
Transcribed Image Text:Problem 1. The translational system given has the following mass, friction and spring related values. M=2kg. f=4N-s/m and K=8N/m, x(1) (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? () Plot the input and output on the same plane in Matlab. M
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