Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN: 9780133923605
Author: Robert L. Boylestad
Publisher: PEARSON
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Transcribed Image Text:Find the inverse
Z-transform of
(2) a
æ (z) = tanh (z – -)
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- 1. Determine z- transform. Sketch pole-zero plot. Indicate ROC. x[n] = 2" u[-n] + (1/4)" u[n-1] %3Darrow_forward: Find the inverse Z transform: z2 -3z i) “Z-3z-10arrow_forwardFind the inverse Z-Transform for X(Z) shown below for ROC 1- 03 * 22 – 4z - X(Z) = (2 – 1)(22 – 52 + 6) 1 Add file Find the Z-transform for x(n) shown below including ROC * a(n) = (-)"sin(-n)u(n) 1 Add filearrow_forward
- Find the inverse z-transform for each of the following functions: 4z a. X(z) = 2+ %3D Z-1 Z-0.5 5z 2z b. X(z) %3D (z - 1)2 (z - 0.5)?arrow_forwardFind the closed-form solution to the following difference equation using the z- transform method. y(n -1) – 4y(n + 1) = 0 With y(0) = 1,y(1) = 3 %3Darrow_forwarduse loop analysis and do not use lapalce transformarrow_forward
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