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Input x[n] and output of a recursive, discrete, linear, and time-invariant, causal system is y[n]. The relationship between them is expressed by the following difference equation. y[n] = 2y[n – 1] – 2y[n – 2] + x[n – 1] + x[n – 2] The impulse response of this system is h[n]. 1. Calculate the impulse response h[n] of this system theoretically manually. Impulse response to the system 8[n] is the output obtained when applied.

Input x[n] and output of a recursive, discrete, linear, and time-invariant, causal system is y[n]. The relationship between them is expressed by the following difference equation. y[n] = 2y[n – 1] – 2y[n – 2] + x[n – 1] + x[n – 2] The impulse response of this system is h[n]. 1. Calculate the impulse response h[n] of this system theoretically manually. Impulse response to the system 8[n] is the output obtained when applied.

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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Input x[n] and output of a recursive, discrete, linear, and time-invariant, causal system is y[n]. The relationship between them is expressed by the following difference equation. y[n] = 2y[n – 1] – 2y[n – 2] + x[n – 1] + x[n – 2] The impulse response of this system is h[n]. 1. Calculate the impulse response h[n] of this system theoretically manually. Impulse response to the system 8[n] is the output obtained when applied.
Transcribed Image Text:Input x[n] and output of a recursive, discrete, linear, and time-invariant, causal system is y[n]. The relationship between them is expressed by the following difference equation. y[n] = 2y[n – 1] – 2y[n – 2] + x[n – 1] + x[n – 2] The impulse response of this system is h[n]. 1. Calculate the impulse response h[n] of this system theoretically manually. Impulse response to the system 8[n] is the output obtained when applied.
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