Explanation Discussion: The sharpness of the resonance in a series R L C resonant circuit is measured quantitatively by using the quality factor. The reactive energy oscillates in between the inductor and capacitor in the circuit at resonance condition. Therefore, the quality factor is expressed as, Q = 2 π Peak energy stored in the circuit Energy dissipated by the circuit in one period at resonance Generally, the resonant circuit is designed in order to operate at its resonant frequency or nearer to its resonant frequency

EE 98: Fundamentals of Electrical Circuits - With Connect Access

6th Edition

ISBN: 9781259981807

Author: Alexander

Publisher: MCG

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Chapter 14, Problem 6RQ

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Choose the correct option to find the quality factor that has the steepest magnitude response curve near the resonance in a series RLC circuit.

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Chapter 14 Solutions

EE 98: Fundamentals of Electrical Circuits - With Connect Access

Ch. 14.2 - Obtain the transfer function VoVs of the RL...Ch. 14.2 - Prob. 2PP Ch. 14.4 - Draw the Bode plots for the transfer function...Ch. 14.4 - Sketch the Bode plots for H()=50j(j+4)(j+10)2 Ch. 14.4 - Construct the Bode plots for H(s)=10s(s2+80s+400)Ch. 14.4 - Obtain the transfer function H() corresponding to...Ch. 14.5 - A series-connected circuit has R = 4 and L = 25...Ch. 14.6 - A parallel resonant circuit has R = 100 k, L = 50...Ch. 14.6 - Calculate the resonant frequency of the circuit in...Ch. 14.7 - For the circuit in Fig. 14.40, obtain the transfer...

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Choose the correct option to find the quality factor that has the steepest magnitude response curve near the resonance in a series RLC circuit.

Solution Summary: The author explains that the sharpness of the resonance in a series RLC circuit is measured quantitatively by using the quality factor.

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Choose the correct option to find the quality factor that has the steepest magnitude response curve near the resonance in a series RLC circuit.

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Chapter 14 Solutions