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Given the difference equation a. with x(n)= b. C. y(n + 2)-y(n+1)->(n)= x(n), -(()*. 0, n20 nz0 and initial conditions (0)=0,1)=1 n<0 Applying the z-transform to both sides of the equation find the expression for Y(z) Using the fractional representation of Y(z) find the original sequence y(n) Determine whether the discrete control system described by the equation above is stable or unstable

Given the difference equation a. with x(n)= b. C. y(n + 2)-y(n+1)->(n)= x(n), -(()*. 0, n20 nz0 and initial conditions (0)=0,1)=1 n<0 Applying the z-transform to both sides of the equation find the expression for Y(z) Using the fractional representation of Y(z) find the original sequence y(n) Determine whether the discrete control system described by the equation above is stable or unstable

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Could someone solv.e this problem? It is from control theory

Given the difference equation a. with x(n)= b. C. y(n + 2)-y(n+1)->(n)= x(n), -(()*. 0, n20 nz0 and initial conditions (0)=0,1)=1 n<0 Applying the z-transform to both sides of the equation find the expression for Y(z) Using the fractional representation of Y(z) find the original sequence y(n) Determine whether the discrete control system described by the equation above is stable or unstable
Transcribed Image Text:Given the difference equation a. with x(n)= b. C. y(n + 2)-y(n+1)->(n)= x(n), -(()*. 0, n20 nz0 and initial conditions (0)=0,1)=1 n<0 Applying the z-transform to both sides of the equation find the expression for Y(z) Using the fractional representation of Y(z) find the original sequence y(n) Determine whether the discrete control system described by the equation above is stable or unstable
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