A loaded filter circuit is shown in the figure below, where R=5k2; L=4H; C=4µF; RL=20k2.V;CL.VoRpa) What is the loaded bandwidth B = [Select ]of the system in rad/s?b) What is the value for the coefficient X = [ Select ]V in the equation of loaded bandwidth (BL) as a function of theunloaded bandwidth (Bu)? Where, BL = X. BU.c) What is the value for the (loaded) quality factor QL[ Select ]of the system?d) What is the value for the coefficient A= [ Select]Y in the equation of loaded quality factor (Q) as a function of theunloaded quality factor(Qu)? Where, Q = A · QUe) The values of cut off frequencies w1 and we2 are: ±+ w ; where awo is [Select ]Wc1Hints:Wo = 1/sqrt(LC)Bandwidths of parallel and series RLC in rad/sec: Bp = 1/(RC), Bs = R/L. (Ris the equivalent resistance including the effect of the load resistance%3DR)Q = wo/B%3DB = Wc2- Wc1%3D<><>II ViCVoRLa) What is the loaded bandwidth B = [Select ]v of the system in rad/s?b) What is the value for the coefficient X = [Select]v in the equation of loaded bandwidth (B) as a function of the%3Dunloaded bandwidth (Bu)? Where, BL = X. Bu.%3Dc) What is the value for the (loaded) quality factor Q = [ Select ]v of the system?d) What is the value for the coefficient A= [Select][ Selectin the equation of loaded quality factor (QL) as a function of theunloaded quality factor(Qu)? Where, QL = A · Que) The values of cut off frequencies wc1 and wc2 are: ±V+ w ; where Wo is [4Select ]WCc2Hints:Wo = 1/sqrt(LC)Bandwidths of parallel and series RLC in rad/sec: Bp = 1/(RC), Bs = R/L. (R is the equivalent resistance including the effect of the load resistanceR)Q = wo/B%3DB = Wc2 -Wc1Wc1 = - B/2 + sqrt(B^2/4 + wo²)Wc2 = +B/2 + sqrt(B^2/4 + wo²)Wo = sqrt(wc1Wc2)%3D%3D>

Given ; R = 5 kΩL =4HC=4HRL=20kΩSolution (1) Loaded Bandwidth βL We know that βL =R+RLRLx1RC…

A loaded filter circuit is shown in the figure below, where R=5KS2; L=4H; C=4µF; R =20k2. R L a) What is the loaded bandwidth B = [Select ] of the system in rad/s? b) What is the value for the coefficient X = [ Select ] in the equation of loaded bandwidth (B) as a function of the unloaded bandwidth (Bu)? Where, ßL = X. Bu. c) What is the value for the (loaded) quality factor Q [ Select ] of the system? %3D

A loaded filter circuit is shown in the figure below, where R=5KS2; L=4H; C=4µF; R =20k2. R L a) What is the loaded bandwidth B = [Select ] of the system in rad/s? b) What is the value for the coefficient X = [ Select ] in the equation of loaded bandwidth (B) as a function of the unloaded bandwidth (Bu)? Where, ßL = X. Bu. c) What is the value for the (loaded) quality factor Q [ Select ] of the system? %3D

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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1. For the circuit in the figure below, obtain the transfer function output voltage / input voltage. Identify the type of filter and determine the corner frequency. Let R1=1000, R2=100N, and L=2mH. R1 L R2 v,(t) |(1)'a ww
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To recover the original signal, the low-pass filter with cutoff frequency should be Select one: a. We = @g-WM O. b. We = Ws C. WM We > Wg=@M as page Next page al Assessment (20%) EECE-3 Jump to... +30-6:30 pm) MacBook Air 000 D00 F4 F7 F8 F9 F5 F6 &
For the low-pass active filter shown below, the transfer function is expressed as: V. V ZR + Zc Zc where: 106 = 2000 , Zc jw rad w = angular frequency in [ ZR ZR Vi o V. 4-A) Show that the e can be written as: V. 500 V 500 + jw 4-B) What should be the value of w so that the magnitude of V10 ? 4-C) With w = 1250 rad/s, and Vị = 9el1.8 – j10 volts, evaluate the magnitude and phase of V. Vo (Hint: evaluate in polar form, and Vị in polar form, then V, = x Vị ) 4 4-D) When 4 modules of this filter are cascaded, the total transfer function will be (. Use de Moivre's Theorem to find the expression of the total transfer function in polar form. Then, find determine the value of w so that the magnitude of the total transfer function is V10 ?
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Activity 4: For the low-pass active filter shown below, the transfer function is expressed as: V. Zc V ZR + Z. where: rad w = angular frequency in [ 106 ZR = 2000 jw ZR Vo Vị o 4-A) Show that the can be written as: V. 500 V 500 + jw 4-B) What should be the value of w so that the magnitude of 4-C) With w = 1250 rad/s, and V = 9e/1.8 – j10 volts, evaluate the magnitude and phase of V. (Hint: evaluate Vo in polar form, and Vị in polar form, then V, = 2 x Vị ) VI 4-D) When 4 modules of this filter are cascaded, the total transfer function will be Use de Moivre's Theorem to find the expression of the total transfer function in polar form. Then, find determine the value of w so that the magnitude of the total transfer function is ?
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