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Consider a sequence x(n) with its Z transform X(z), the pattern of poles and zeros for X(z) is shown in the figure: * 1/3 * 2 Unit circle 3 -Determine the ROC of X(z) knowing that the Fourier transform is convergent. -If the sequence is stable in an ROC bounded between the poles, determine what this region is.

Consider a sequence x(n) with its Z transform X(z), the pattern of poles and zeros for X(z) is shown in the figure: * 1/3 * 2 Unit circle 3 -Determine the ROC of X(z) knowing that the Fourier transform is convergent. -If the sequence is stable in an ROC bounded between the poles, determine what this region is.

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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Consider a sequence x(n) with its Z transform X(z), the pattern of poles and zeros for X(z) is shown in the figure: * 1/3 * 2 Unit circle 3 -Determine the ROC of X(z) knowing that the Fourier transform is convergent. -If the sequence is stable in an ROC bounded between the poles, determine what this region is.
Transcribed Image Text:Consider a sequence x(n) with its Z transform X(z), the pattern of poles and zeros for X(z) is shown in the figure: * 1/3 * 2 Unit circle 3 -Determine the ROC of X(z) knowing that the Fourier transform is convergent. -If the sequence is stable in an ROC bounded between the poles, determine what this region is.
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