2. It is very convenient when analyzing circuits with non-ideal components to transform between a series and parallel equivalent representation. There is a simple transformation for this that is accurate at a single frequency. In many cases, this is sufficient. Show that R, = R(Q² + 1) and X, = X,(Q² +1)/Q² where %3D Xp and Xs are the reactances of the parallel and series circuits respectively, Q is the quality factor of parallel resonant circuit. Rs Rp Cp
2. It is very convenient when analyzing circuits with non-ideal components to transform between a series and parallel equivalent representation. There is a simple transformation for this that is accurate at a single frequency. In many cases, this is sufficient. Show that R, = R(Q² + 1) and X, = X,(Q² +1)/Q² where %3D Xp and Xs are the reactances of the parallel and series circuits respectively, Q is the quality factor of parallel resonant circuit. Rs Rp Cp
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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Transcribed Image Text:2. It is very convenient when analyzing circuits with non-ideal components to transform between a series
and parallel equivalent representation. There
frequency. In many cases, this is sufficient. Show that R, = R(Q² +1) and Xp = X,(Q° +1)/Q² where
a simple transformation for this that is accurate at a single
Xp and Xs are the reactances of the parallel and series circuits respectively, Q is the quality factor of
parallel resonant circuit.
R$
Rp
Cp
3. Deriv
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