Q5) The translational problem shown below has a linear and a nonlinear spring and is subjected to the applied force fa(t). a) Show that the nonlinear model is 2* + 6x + 3x + x² = fa(t). b) Solve for the operating point x0 when fa(t)o= 10 N (assuming that x > 0). c) Derive the linearized model and associated transfer function G(s) %3D AX(s) A Fa(s) х M=2kg falt) хх fi(x)= x² N B=6 N s/m Ki= 3 N/m
Q5) The translational problem shown below has a linear and a nonlinear spring and is subjected to the applied force fa(t). a) Show that the nonlinear model is 2* + 6x + 3x + x² = fa(t). b) Solve for the operating point x0 when fa(t)o= 10 N (assuming that x > 0). c) Derive the linearized model and associated transfer function G(s) %3D AX(s) A Fa(s) х M=2kg falt) хх fi(x)= x² N B=6 N s/m Ki= 3 N/m
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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Transcribed Image Text:Q5) The translational problem shown below has a linear and a nonlinear spring and
is subjected to the applied force fa(t).
a) Show that the nonlinear model is 2* + 6x + 3x + x² = fa(t).
b) Solve for the operating point x0 when fa(t)o= 10 N (assuming that x > 0).
c) Derive the linearized model and associated transfer function G(s)
%3D
AX(s)
A Fa(s)
х
M=2kg
falt)
хх
fi(x)= x² N
B=6 N s/m
Ki= 3 N/m
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