y [n] = x [n] + 5. The 1st input and 1st output x1 [n] and y1 [n] for the system u [n - 1], 2nd input and 2nd output Let x2 [n] and y2 [n]. Combined input x3 [n] = b1.x1 [n] + b2.x2 [n] show whether the system is linear or not, by giving the
y [n] = x [n] + 5. The 1st input and 1st output x1 [n] and y1 [n] for the system u [n - 1], 2nd input and 2nd output Let x2 [n] and y2 [n]. Combined input x3 [n] = b1.x1 [n] + b2.x2 [n] show whether the system is linear or not, by giving the
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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a) y [n] = x [n] + 5. The 1st input and 1st output x1 [n] and y1 [n] for the system u [n - 1], 2nd input and 2nd output Let x2 [n] and y2 [n]. Combined input x3 [n] = b1.x1 [n] + b2.x2 [n] show whether the system is linear or not, by giving the reason why.
b) The operation of y [n] = x [n] ∗ h [n], where x [n] = (0,7) ^ n.u [n] and h [n] = (0,9) ^ n.u [n] (i.e. the sum of convolution) with a closed expression (this convolution Make the summation process the simplest).
![y[n] = x[n] + 5. u[n – 1] sistemi için 1. giriş ve 1. çıkış xı [n] ve y, [n] , 2. giriş ve 2. çıkış
x2[n] ve y2[n] olsun. Birleştirilmiş giriş x3[n] = bị.x1[n] + b2. x2[n] olmak üzere verilen
sistemin doğrusal olup olmadığını nedenini belirterek gösterin.
x[n] = (0,7)".u[n] ve h[n] = (0,9)". u[n] olmak üzere y[n] = x[n] * h[n] işleminin
(yani konvolüsyon toplamını) sonucunu kapalı bir ifadeyle elde edin (bu konvolüsyon
toplamı işlemini en sade hale getirin).](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc3f11c43-a71a-4fd9-876c-eb613ef4a685%2Fc2a49904-7d44-465c-abb5-8918b33d1183%2F5fhl49g_processed.jpeg&w=3840&q=75)
Transcribed Image Text:y[n] = x[n] + 5. u[n – 1] sistemi için 1. giriş ve 1. çıkış xı [n] ve y, [n] , 2. giriş ve 2. çıkış
x2[n] ve y2[n] olsun. Birleştirilmiş giriş x3[n] = bị.x1[n] + b2. x2[n] olmak üzere verilen
sistemin doğrusal olup olmadığını nedenini belirterek gösterin.
x[n] = (0,7)".u[n] ve h[n] = (0,9)". u[n] olmak üzere y[n] = x[n] * h[n] işleminin
(yani konvolüsyon toplamını) sonucunu kapalı bir ifadeyle elde edin (bu konvolüsyon
toplamı işlemini en sade hale getirin).
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