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2. (1).x,[n]= 38|n-1]-28|n+1] (2) 4,[n]= 38[n+3]– 28|n]- 8|n–2] (3).x,[n]= 48|n–1]– 28|n] Determine the following sequences obtained by a linear convolution of a pair of the above sequeces: (a) y,[n] = x,[n]® h[n] (b) y,[n]=x,[n]® 4,[n]

2. (1).x,[n]= 38|n-1]-28|n+1] (2) 4,[n]= 38[n+3]– 28|n]- 8|n–2] (3).x,[n]= 48|n–1]– 28|n] Determine the following sequences obtained by a linear convolution of a pair of the above sequeces: (a) y,[n] = x,[n]® h[n] (b) y,[n]=x,[n]® 4,[n]

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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2. (1) x, [n] = 38[n-1]-28|n+1] (2) 4, [n] = 38[n+3]– 28[n]- 8[n– 2] (3) x,[n] = 48[n-1]- 28|n] Determine the following sequences obtained by a linear convolution of a pair of the above sequeces: (a) y,[n] = x,[n]® h,[n] (b) y[n]= x,[n]® 1,[n]
Transcribed Image Text:2. (1) x, [n] = 38[n-1]-28|n+1] (2) 4, [n] = 38[n+3]– 28[n]- 8[n– 2] (3) x,[n] = 48[n-1]- 28|n] Determine the following sequences obtained by a linear convolution of a pair of the above sequeces: (a) y,[n] = x,[n]® h,[n] (b) y[n]= x,[n]® 1,[n]
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