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(Signal And System) Question 1. The real system example given below 1-Extract the equations of the continuous time system. Find the solution of the system equation and select the convergence regions. 2-Convert the continuous-time equation you have obtained to the discrete-time system equation and solve. Specify the convergence regions. 3-Solve using the continuous time Fourier transform. 4-Extract the state-space equations. bu m v=i a = v= ï Equation 1. mv' + bv = u. Here (m) vehicle mass 1000 kg (b) damper constant 50 N.s/m U

(Signal And System) Question 1. The real system example given below 1-Extract the equations of the continuous time system. Find the solution of the system equation and select the convergence regions. 2-Convert the continuous-time equation you have obtained to the discrete-time system equation and solve. Specify the convergence regions. 3-Solve using the continuous time Fourier transform. 4-Extract the state-space equations. bu m v=i a = v= ï Equation 1. mv' + bv = u. Here (m) vehicle mass 1000 kg (b) damper constant 50 N.s/m U

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.6: Variation
Problem 15E
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(Signal And System) Question 1. The real system example given below 1-Extract the equations of the continuous time system. Find the solution of the system equation and select the convergence regions. 2-Convert the continuous-time equation you have obtained to the discrete-time system equation and solve. Specify the convergence regions. 3-Solve using the continuous time Fourier transform. 4-Extract the state-space equations. ხა m v=x a = v= ï Equation 1. mv' + bv = u. Here (m) vehicle mass 1000 kg (b) damper constant 50 N.s/m U
Transcribed Image Text:(Signal And System) Question 1. The real system example given below 1-Extract the equations of the continuous time system. Find the solution of the system equation and select the convergence regions. 2-Convert the continuous-time equation you have obtained to the discrete-time system equation and solve. Specify the convergence regions. 3-Solve using the continuous time Fourier transform. 4-Extract the state-space equations. ხა m v=x a = v= ï Equation 1. mv' + bv = u. Here (m) vehicle mass 1000 kg (b) damper constant 50 N.s/m U
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