Let he(t) as the impulse response of an LTI continuous time filter. ha[n] as the impulse response of an LTI discrete time filter. (a) If t≥0 otherwise Where a is a positive real constant. Determine the frequency response of the continuous time filter and sketch its magnitude. (b) If ha[n] = The(nT) with he(t) as in the part (a). Determine the frequency response of the discrete time filter and calculate its magnitude (please write your answer of magnitude in this form ( ) [O+O+O] ⁰.5 h(t) = { e - at 0 .) and sketch its magnitude. (sketch it roughly, with the was x axis.) (c) For a given value of a. Determine the minimum magnitude of the discrete time filter frequency response.

Let he(t) as the impulse response of an LTI continuous time filter. ha[n] as the impulse response of an LTI discrete time filter. (a) If t≥0 otherwise Where a is a positive real constant. Determine the frequency response of the continuous time filter and sketch its magnitude. (b) If ha[n] = The(nT) with he(t) as in the part (a). Determine the frequency response of the discrete time filter and calculate its magnitude (please write your answer of magnitude in this form ( ) [O+O+O] ⁰.5 h(t) = { e - at 0 .) and sketch its magnitude. (sketch it roughly, with the was x axis.) (c) For a given value of a. Determine the minimum magnitude of the discrete time filter frequency response.

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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