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A) The transfer function is H(s) = (1.2s+0.18)/(s(s^2+0.74s+0.92). Given H(s) in set s = jω and put H(s) into Bode form. B) Using your answer from part (a), identify the class 1, class 2, and class 3 terms that comprise the transfer function H(jω). Determine the parameters Ko and n of the class 1 term. Determine the parameters n, tow, w0 , and damping ratio and the break points wBP of the class 2 and class 3 terms. C) For the class 1 term, find the slope (in dB/decade, where dB = decibels) of the magnitude frequency response (FR), the magnitude (in dB) at w = 1, and the phase (in deg = degrees).

A) The transfer function is H(s) = (1.2s+0.18)/(s(s^2+0.74s+0.92). Given H(s) in set s = jω and put H(s) into Bode form. B) Using your answer from part (a), identify the class 1, class 2, and class 3 terms that comprise the transfer function H(jω). Determine the parameters Ko and n of the class 1 term. Determine the parameters n, tow, w0 , and damping ratio and the break points wBP of the class 2 and class 3 terms. C) For the class 1 term, find the slope (in dB/decade, where dB = decibels) of the magnitude frequency response (FR), the magnitude (in dB) at w = 1, and the phase (in deg = degrees).

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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A) The transfer function is H(s) = (1.2s+0.18)/(s(s^2+0.74s+0.92). Given H(s) in set s = jω and put H(s) into Bode form.

B) Using your answer from part (a), identify the class 1, class 2, and class 3 terms that comprise
the transfer function H(jω). Determine the parameters Ko and n of the class 1 term. Determine the
parameters n, tow, w0 , and damping ratio and the break points wBP of the class 2 and class 3 terms.

C) For the class 1 term, find the slope (in dB/decade, where dB = decibels) of the magnitude
frequency response (FR), the magnitude (in dB) at w = 1, and the phase (in deg = degrees).

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