Design the pass-band filter based on series resonance with the frequency response presented in Figure 1. The filter implementation presented in Figure 2. Given R=220 , B=24 2, fi =5000 Hz, f2=5500 Hz, Vin=1V. 0.707V " V = IV 20 hhh BW Figure 1. Required PBF frequency response a) Determine value of inductor L in mH (millihenry) b) Determine value of capacitor C in µF (microfarad) c) Find the magnitude of Vo in volt at frequency f= f. Note: suppose that your inductor has the quality factor Q, >10. R₁ www Figure 2. Filter network All answers L = C = Vo =

Design the pass-band filter based on series resonance with the frequency response presented in Figure 1. The filter implementation presented in Figure 2. Given R=220 , B=24 2, fi =5000 Hz, f2=5500 Hz, Vin=1V. 0.707V " V = IV 20 hhh BW Figure 1. Required PBF frequency response a) Determine value of inductor L in mH (millihenry) b) Determine value of capacitor C in µF (microfarad) c) Find the magnitude of Vo in volt at frequency f= f. Note: suppose that your inductor has the quality factor Q, >10. R₁ www Figure 2. Filter network All answers L = C = Vo =

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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In an inverting band pass filter, are these equations for the two frequencies only to be used when R1=R2 and C1=C2? I tried changing R1 to 650 ohms, C2 to 0.06uF, R2 to 2.6K ohms, and 0.24 uF. I was expecting that the bandwidth will be 0, but when i tried simulating it, the plot showed that a -3dB badwidth exists.
1. a) Assume the cutoff frequency cannot decrease by more than 10% from the specified value, 8 krad/s. What is the smallest value of load resistance that can be connected across the output terminals of the filter? 2. b) If the resistor found in part (a) is connected across the output terminals of the filter, what is the magnitude of H(jω) when ω=0?
The filter circuit given above; 1.Specify the type. 2.Find the corner frequency fc. 3.Graph Av = Vo / Vi voltage gain versus frequency. 4.f Vi = 3WZ voltage is applied to the circuit at the corner frequency, what is the power consumed in the resistor R?
For the following bandpass filter circuit, select the circuit elements in order to satisfy the following specifications: fl= 100Hz fu= 200Hz First, consider the lowpass filter on the left, which has a transfer function Hw= Rf1/R11 1/Rf1C1jw+1 The desired lowpass transfer function, written in hertz frequency, is H(w)= -1/(jf/fu+1) If R1 is selected to be 1000Ω then determine R11 in ohms. Enter R11. Omit the units. (hint: remember to convert between fand w when needed) Referring to question 1, what is C1 in μf Consider the highpass filtter on the night, which has a transfer function H(w)= - Rf2/R12 R12/C2jw/R12C2jw+1.The desired highpass transfer function is -if/ft/if/ft+1. If R12 is selected to be 1000Ω then determine Rf2 in ohms and C2 in μf.Enter Rf2 (hint: remember to convert between fand w when needed) Referring to problem 3, what is C2 in μf
5, which milks the following conditions. design the Butterworth low-pass filter circuit. Specify the design process step by step. Draw the circuit you designed. Approximate the gain(dB)-frequency graph and mark its key points.a. Take your resistance values as 500 Ω, except for the gain multiple.b. cut frequency take fr as 4 × 1kHz. c. Take the gain value of the filter 4 × 5. Tip: 2. The Butterworth low-pass filter circuit of the order is as shown in Figure 1.
Answer the following wuth illustration and solutions. 1.) A second-order band pass filter is to be constructed using RC components that will only allow a range of frequencies to pass above 500Hz and below 1.5kHz. Assuming that both the resistor have values of 1kohms, calculate the values of the two capacitors required. Find also the center frequency of the two frequencies. This is the example/guide that might help.
(a) as shown for a maximally flat second-order low-pass filter with fo =25 kHz, using the circuit as shown. Assume C =0.005μF.What is the filter bandwidth? (b) Use frequency scaling to change fo to 50 kHz.
Consider the low-pass filter , which has a load resistor RL. 1. a) What is the transfer function of the unloaded filter? 2. b) What is the transfer function of the loaded filter? 3. c) Compare the transfer function of the unloaded filter in part (a) and the transfer function of the loaded filter in part (b). Are the cutoff frequencies different? Are the passband gains different? 4. d) If R=330 Ω and L=10 mH, what is the cutoff frequency of the unloaded filter in rad/s? 5. e) What is the smallest value of load resistance that can be used with the filter components in part (d) so that the cutoff frequency of the resulting filter is no more than 5% different from the unloaded filter?
RLC bandpass design： The target is to filter out the square-wave noise from the 120kHz sinsousidal signal using the RLC banpass filter (series LCR configuration). 1- Derive the transfer function for the following second order LCR filter. 2- Derive an expression for the resonant frequency and the quality factor of the filter. 3- The objective is to filter out the square-wave noise from the sinousidal 120kHz signal. The two closest frequency components of the square wave must be attenuated at least by a factor of √2. We suggest you to use either a 10 mH inductor. Calculate the required Q and the repsective R and C to achieve the filter requirement.
Parameter Value Gain, AV 30 dB Resistor, R1 1.5 kΩ Capacitor, C 3.35 uF 1. Figure depicts a first order low pass filter and Table tabulates parameters ultised to construct the filter. In the design, R1||R2. Calculate the bandwith of the filter. 2. Describe the condition of unity gain in an amplifier and determine voltage output, VO,if voltage input, V1, is 2V for a non-inverting amplifier 3. Construct an equation relating the input (Vin) and output (Vout) of an inverting amplifier.The conditioning circuit has input range between 10 mV to 110 mV which resultingoutput between 0V to 5V.
What are the values of the center frequency, bandwidth, and voltage gain for the filter design as shown for C1 = 3 pF, C2 = 3 pF, C3 = 4 pF, C4 = 0.25 pF, and a clock frequency of 200 kHz?
For a basic passive RLC bandpass filter, I am calculating the values of RLC for a specific resonance frequency and bandwidth. The resistor is 1 kilo-Ohm. For a bandwidth of 600 Hz, and a resonance frequency of 2kHz, what are the values of L and C given the following equations:Bandwidth = R/Lω0 = (1/LC)^(1/2)