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(2) A mechanical system is modeled by the system of ODE's. For this system choose x= X₁ , consider the output to be y, and do the following: Determine the state-space matrices A, B, and C Determine the characteristic equation mÿ+k₁y+k₂(y−z)=F c₂ż-k₂(y-z)=0

(2) A mechanical system is modeled by the system of ODE's. For this system choose x= X₁ , consider the output to be y, and do the following: Determine the state-space matrices A, B, and C Determine the characteristic equation mÿ+k₁y+k₂(y−z)=F c₂ż-k₂(y-z)=0

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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(2) A mechanical system is modeled by the system of ODE's. For this system choose x = x₂ ● consider the output to be y, and do the following: Determine the state-space matrices A, B, and C Determine the characteristic equation my+k₁y+k₂(y-z)=F c₂ż-k₂ (y-z)=0
Transcribed Image Text:(2) A mechanical system is modeled by the system of ODE's. For this system choose x = x₂ ● consider the output to be y, and do the following: Determine the state-space matrices A, B, and C Determine the characteristic equation my+k₁y+k₂(y-z)=F c₂ż-k₂ (y-z)=0
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