Problem 1: Sketch by hand the Bode plot of the transfer function: (s+0.2). (s+ 2)(s + 20)(200 + s) G(s) = 400000- following the steps below: 1. Write the transfer function in the standard form'; 2. Identify and label each constituent part of the transfer function?; 3. For each constituent part of the transfer function find the breakdown frequency: 4. Neatly draw the Bode diagram for dach constituent párt using different colors or different labels and the Bode plot axes attached with the exam:
Problem 1: Sketch by hand the Bode plot of the transfer function: (s+0.2). (s+ 2)(s + 20)(200 + s) G(s) = 400000- following the steps below: 1. Write the transfer function in the standard form'; 2. Identify and label each constituent part of the transfer function?; 3. For each constituent part of the transfer function find the breakdown frequency: 4. Neatly draw the Bode diagram for dach constituent párt using different colors or different labels and the Bode plot axes attached with the exam:
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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Transcribed Image Text:Problem 1: Sketch by hand the Bode plot of the transfer function:
(s +0.2).
(s +2)(s + 20)(200 + s)
G(s) = 400000-
following the steps below:
1. Write the transfer function in the standard form';
2. Identify and label each constituent part of the transfer function?;
3. For each constituent part of the transfer function find the breakdown frequency;
4. Neatly draw the Bode diagram for each constituent párt using different colors
or different labels and the Bode plot axes attached with the exam:
5. Draw the overall Bode diagram (Magnitude only) by adding up the results from
previous step and highlighting any corrections applied to the final Bode plot5;
6. Discuss the overall Bode plot by addressing the following:°:
(a) for each decade of the frequencies specify how each constituent part of the
transfer function contributes to the overall Magnitude plot.
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