High-pass Butterworth filters have transfer functions of the form+ kDn(s)HH(s) =where n is the order of the filter, D,(s) denotes the n - th order polynomial from Table 16.3-2 and k is the pass-band gain. The transfer function of athird order high-pass Butterworth filter having a cutoff frequency equal to 200 rad/s and a pass-band gain equal to 3 can be represented asboss + a1s + aoHH(s) =+ pwhere bo, P, a, and an represent real constants. Determine the values of these constants.bop =a1 =and ao ==

For the given high pass Butterworth filter transfer function, values of constants are determined as…

ligh-pass Butterworth filters have transfer functions of the form HH(s) = + k Dn(s) where n is the order of the filter, D,(s) denotes the n - th order polynomial from Table 16.3-2 and k is the pass-band gain. The transfer function hird order high-pass Butterworth filter having a cutoff frequency equal to 200 rad/s and a pass-band gain equal to 3 can be represented as HH(s) s + p + ajs + ao where bo, P, a1 and a, represent real constants. Determine the values of these constants. p = aj = and ao =

ligh-pass Butterworth filters have transfer functions of the form HH(s) = + k Dn(s) where n is the order of the filter, D,(s) denotes the n - th order polynomial from Table 16.3-2 and k is the pass-band gain. The transfer function hird order high-pass Butterworth filter having a cutoff frequency equal to 200 rad/s and a pass-band gain equal to 3 can be represented as HH(s) s + p + ajs + ao where bo, P, a1 and a, represent real constants. Determine the values of these constants. p = aj = and ao =

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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