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Question 2: : If input of an LTI system is given as x(n) = ku(n), while the impulse response of two LTI systems is given as h, (n) = (-)"u(n) and h2(n) = u(n) + ±u(n – k) a. Sketch the signals. b. Determine the output of the LTI system y(n), where y(n)= (x(n)* h1(n)) * h2(n) and g(n) as g(n)= x(n)* (h,(n) * h2(n)) such that it proves the Distributive property of Discrete Time Convolution (x(t)* h;(n)) * h2(n) = x(t) * (h; (n) * h2(n))

Question 2: : If input of an LTI system is given as x(n) = ku(n), while the impulse response of two LTI systems is given as h, (n) = (-)"u(n) and h2(n) = u(n) + ±u(n – k) a. Sketch the signals. b. Determine the output of the LTI system y(n), where y(n)= (x(n)* h1(n)) * h2(n) and g(n) as g(n)= x(n)* (h,(n) * h2(n)) such that it proves the Distributive property of Discrete Time Convolution (x(t)* h;(n)) * h2(n) = x(t) * (h; (n) * h2(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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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here K=8

please solve both parts

Question 2: : If input of an LTI system is given as x(n) = ku(n), while the impulse response of two LTI %3D systems is given as h, (n) = (-)"u(n) and hz (n) = u(n) +u(n – k) a. Sketch the signals. b. Determine the output of the LTI system y(n), where y(n)= (x(n)* h; (n)) * h2(n) and g(n) as g(n)= x(n)* (h,(n) * h2(n)) such that it proves the Distributive property of Discrete Time Convolution (x(t)* h;(n)) * h2(n) = x(t) * (h, (n) * h2(n))
Transcribed Image Text:Question 2: : If input of an LTI system is given as x(n) = ku(n), while the impulse response of two LTI %3D systems is given as h, (n) = (-)"u(n) and hz (n) = u(n) +u(n – k) a. Sketch the signals. b. Determine the output of the LTI system y(n), where y(n)= (x(n)* h; (n)) * h2(n) and g(n) as g(n)= x(n)* (h,(n) * h2(n)) such that it proves the Distributive property of Discrete Time Convolution (x(t)* h;(n)) * h2(n) = x(t) * (h, (n) * h2(n))
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