A loop gain function is given by [T(f)=frac{500}{left(1+j frac{f}{10^{4}} ight)left(1+j frac{f}{5 times 10^{4}} ight)left(1+j frac{f}{10^{5}} ight)}] (a)
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A loop gain function is given by
\[T(f)=\frac{500}{\left(1+j \frac{f}{10^{4}}\right)\left(1+j \frac{f}{5 \times 10^{4}}\right)\left(1+j \frac{f}{10^{5}}\right)}\]
(a) Determine the frequency \(f_{180}\) (to a good approximation) at which the phase of \(T(f)\) is -180 degrees.
(b) What is the magnitude of \(T(f)\) at the frequency \(f=f_{180}\) found in part (a)?
(c) Insert a dominant pole such that the phase margin is approximately 60 degrees. Assume the original poles are fixed. What is the dominant pole frequency?
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Related Book For
Microelectronics Circuit Analysis And Design
ISBN: 9780071289474
4th Edition
Authors: Donald A. Neamen
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