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6.2. Consider an LTI system described by the difference equation y[n] = 0.25y[n – 1] + ¤[n] + v2r[n – 1] + ¤[n – 2].

6.2. Consider an LTI system described by the difference equation y[n] = 0.25y[n – 1] + ¤[n] + v2r[n – 1] + ¤[n – 2].

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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d) Is this system BIBO stable? Justify your answer. e) If the system input is of the form æ[n] = cos(S2n), what is the greatest possible amplitude of the output? Justify your answer. f) Draw a delay-efficient, causal implementation of this system using only multipliers, adders, and delay elements.
Transcribed Image Text:d) Is this system BIBO stable? Justify your answer. e) If the system input is of the form æ[n] = cos(S2n), what is the greatest possible amplitude of the output? Justify your answer. f) Draw a delay-efficient, causal implementation of this system using only multipliers, adders, and delay elements.
6.2. Consider an LTI system described by the difference equation y[n] = 0.25y[n – 1] + æ[n] + v2x[n – 1] + æ[n – 2).
Transcribed Image Text:6.2. Consider an LTI system described by the difference equation y[n] = 0.25y[n – 1] + æ[n] + v2x[n – 1] + æ[n – 2).
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