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For the translational mechanical system with a nonlinear spring shown below, find the transfer function G(s)= X(s)/F(s), for small excursions around f(t)= 1. The spring is defined by x,(t)=1-e-f(t), where x, (t) is the spring displacement and f(t) is the spring force. Nonlinear spring 0000 2 kg x(1) f() 2 N-s/m Hint: To determine the equilibrium point, you may want to analyze the forces interacting in the system when it has reached its steady-state position.

For the translational mechanical system with a nonlinear spring shown below, find the transfer function G(s)= X(s)/F(s), for small excursions around f(t)= 1. The spring is defined by x,(t)=1-e-f(t), where x, (t) is the spring displacement and f(t) is the spring force. Nonlinear spring 0000 2 kg x(1) f() 2 N-s/m Hint: To determine the equilibrium point, you may want to analyze the forces interacting in the system when it has reached its steady-state position.

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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4) For the translational mechanical system with a nonlinear spring shown below, find the transfer function G(s) = X(s)/F(s), for small excursions around f(t)= 1. The spring is defined by x, (t) = 1-efs(t), where x,(t) is the spring displacement and f(t) is the spring force. Nonlinear spring 0000 + 2 kg x(1) f(1) 2 N-s/m Hint: To determine the equilibrium point, you may want to analyze the forces interacting in the system when it has reached its steady-state position.
Transcribed Image Text:4) For the translational mechanical system with a nonlinear spring shown below, find the transfer function G(s) = X(s)/F(s), for small excursions around f(t)= 1. The spring is defined by x, (t) = 1-efs(t), where x,(t) is the spring displacement and f(t) is the spring force. Nonlinear spring 0000 + 2 kg x(1) f(1) 2 N-s/m Hint: To determine the equilibrium point, you may want to analyze the forces interacting in the system when it has reached its steady-state position.
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