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Two LTI systems that are connected in parallel are specified by the following difference equations: S : Y1 [n] = x1[n] + 2¤1[n – 1] + 3x1[n – 3] S2 : Y2 [n] = x2[n] – 2x2[n – 3] – x2[n – 4] %3D - | | One difference equation that defines the overall system in terms of input æ[n] and output y[n] is given by:

Two LTI systems that are connected in parallel are specified by the following difference equations: S : Y1 [n] = x1[n] + 2¤1[n – 1] + 3x1[n – 3] S2 : Y2 [n] = x2[n] – 2x2[n – 3] – x2[n – 4] %3D - | | One difference equation that defines the overall system in terms of input æ[n] and output y[n] is given by:

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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Two LTI systems that are connected in parallel are specified by the following difference equations: S : Y1 [n] = x1[n] + 2x1 [n – 1] + 3x1[n – 3] S2 : Y2 [n] = x2[n] – 2x2[n – 3] – x2[n – 4] One difference equation that defines the overall system in terms of input a n] and output y n] is given by: Select one: y[n] = 2x[n – 1] – 2¤[n – 2] – 2r[n – 3] – ¤[n – 4] y[n] = x[n] + 2x[n – 1] – 20[n – 2) – 2r[n – 3] – 2r[n – 4] – 6z[n – 5] – 3r[n – 6] | O y[n] = 2x[n] + 2x[n – 1] + ¤[n – 2] – ¤[n – 3] O y/n] = 2x[n] + 2x[n – 1] + ¤[n – 3] – e[n – 4] O y(n] = 2x[n] + 2æ[n – 1] + æ[n – 3] – ¤[n – 5]
Transcribed Image Text:Two LTI systems that are connected in parallel are specified by the following difference equations: S : Y1 [n] = x1[n] + 2x1 [n – 1] + 3x1[n – 3] S2 : Y2 [n] = x2[n] – 2x2[n – 3] – x2[n – 4] One difference equation that defines the overall system in terms of input a n] and output y n] is given by: Select one: y[n] = 2x[n – 1] – 2¤[n – 2] – 2r[n – 3] – ¤[n – 4] y[n] = x[n] + 2x[n – 1] – 20[n – 2) – 2r[n – 3] – 2r[n – 4] – 6z[n – 5] – 3r[n – 6] | O y[n] = 2x[n] + 2x[n – 1] + ¤[n – 2] – ¤[n – 3] O y/n] = 2x[n] + 2x[n – 1] + ¤[n – 3] – e[n – 4] O y(n] = 2x[n] + 2æ[n – 1] + æ[n – 3] – ¤[n – 5]
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