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1. Derive the system differential equations of motion. 2. Use Laplace transform to solve for the displacement x:(t) and x2(t), when K,=k2 =k3=1, m,= m2=1, and x;(0) =0, x'¿(0) = -1, xz{0) =0, and x'{0) =1

1. Derive the system differential equations of motion. 2. Use Laplace transform to solve for the displacement x:(t) and x2(t), when K,=k2 =k3=1, m,= m2=1, and x;(0) =0, x'¿(0) = -1, xz{0) =0, and x'{0) =1

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
Problem 1.1MA
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For the system shown in the figure below: 1. Derive the system differential equations of motion. 2. Use Laplace transform to solve for the displacement x:(t) and x2(t), when K,=k2 =k3=1, m,= m;=1, and x1(0) =0, x1(0) = -1, x2(0) =0, and x{0) =1 3. Sketch x:(t) and X2(t) m, X1 X2
Transcribed Image Text:For the system shown in the figure below: 1. Derive the system differential equations of motion. 2. Use Laplace transform to solve for the displacement x:(t) and x2(t), when K,=k2 =k3=1, m,= m;=1, and x1(0) =0, x1(0) = -1, x2(0) =0, and x{0) =1 3. Sketch x:(t) and X2(t) m, X1 X2
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