Each student will need to solve the following questions, by using MATLAB or octave-online Question 1 a) The system y[n]=log(x[n]) is not stable. Why this system does not satisfy the specified property? b) The system y[n] = sin(2rx[n]) where x[n]=[0 1 2 3 4 0] is not invertible. Why this system does not satisfy the specified property? Question 2 For each of the following systems, state whether or not the system is linear, time invariant, causal, stable, and invertible. For each property you claim the system does not possess, construct a counter-argument using MATLAB or octave-online to demonstrate how the system violates the property in question. a) y[n] = x°[n] b) y[n] = nx[n]

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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solve it in Matlab or octav online please with all steps

Each student will need to solve the following questions, by using MATLAB or octave-online
Question 1
a) The system y[n]=log(x[n]) is not stable. Why this system does not satisfy the specified
property?
b) The system y[n] = sin(2rtx[n]) where x[n]=[0 1 2 3 4 0] is not invertible. Why this system
does not satisfy the specified property?
%3D
Question 2
For each of the following systems, state whether or not the system is linear, time invariant, causal,
stable, and invertible. For each property you claim the system does not possess, construct a
counter-argument using MATLAB or octave-online to demonstrate how the system violates the
property in question.
a) y[n] = x°[n]
b) y[n] = nx[n]
Transcribed Image Text:Each student will need to solve the following questions, by using MATLAB or octave-online Question 1 a) The system y[n]=log(x[n]) is not stable. Why this system does not satisfy the specified property? b) The system y[n] = sin(2rtx[n]) where x[n]=[0 1 2 3 4 0] is not invertible. Why this system does not satisfy the specified property? %3D Question 2 For each of the following systems, state whether or not the system is linear, time invariant, causal, stable, and invertible. For each property you claim the system does not possess, construct a counter-argument using MATLAB or octave-online to demonstrate how the system violates the property in question. a) y[n] = x°[n] b) y[n] = nx[n]
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