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b) Consider the 1st order analog low-pass filter: G(s) = which we want (s+2) ' to implant as a digital filter, Determine two equivalent filters, operating at a sample period of T= 0.1 sec. using the following transformation: i. Bilinear transformation without prewarping, D3 (z) Impulse invariant transformation, D#(z) i.

b) Consider the 1st order analog low-pass filter: G(s) = which we want (s+2) ' to implant as a digital filter, Determine two equivalent filters, operating at a sample period of T= 0.1 sec. using the following transformation: i. Bilinear transformation without prewarping, D3 (z) Impulse invariant transformation, D#(z) i.

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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b) Consider the 1st order analog low-pass filter: G(s) = (s+2) * which we want to implant as a digital filter, Determine two equivalent filters, operating at a sample period of T= 0.1 sec. using the following transformation: i. Bilinear transformation without prewarping, D3 (z) Impulse invariant transformation, D#(z) ii. c) Comment briefly on how you might choose between these two filters, Assume a prewarped, D3 (z) for the Bilinear transformed filter.
Transcribed Image Text:b) Consider the 1st order analog low-pass filter: G(s) = (s+2) * which we want to implant as a digital filter, Determine two equivalent filters, operating at a sample period of T= 0.1 sec. using the following transformation: i. Bilinear transformation without prewarping, D3 (z) Impulse invariant transformation, D#(z) ii. c) Comment briefly on how you might choose between these two filters, Assume a prewarped, D3 (z) for the Bilinear transformed filter.
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