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Problem 2. (DFT to analyze LTI systems) Consider the system with impulse response: h = {h[0],h[1], h[2]} - {1,2,3}, given an input :- {z[0), 2(1), 2:[2], 2[3]} = {1,2,2,1} a. Compute the system's frequency response using a 4-point DFT b. Compute the 4-point DFT of the system input x[n] (i.c. X[k]) c. Compute the output in the frequency domain Y [k] d. Compute the output in the timo-domain y[n] via the DFT (4-point) e. Compute yſn using time-domain convolution f. compare your answers achieved via frequency-domain and time-domain computations. Do they agree? Why or why not? If they do not agrec, what would you need to change in your calculations to make them agree?
Problem 2. (DFT to analyze LTI systems) Consider the system with impulse response: h = {h[0],h[1], h[2]} - {1,2,3}, give
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Problem 2. (DFT to analyze LTI systems) Consider the system with impulse response: h = {h[0],h[1], h[2]} - {1,2,3}, give
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