B): Design a chebyshev band pass filter with corner frequencies at 10 Hz and 100 Hz with not more than 0.5 dB of ripple in the pass band and a roll-off in excess of 120 dB per decade. Assume capacitor value of luf and the resistor next to grounded end of the gain potential divider of 10 k_ohm *) not the number 6 pole, 3 stage 1) stage one :- Gain 1.537 ohm, fn=0.396 2) stage two Gain=2.448, fn=0.768 3) stage three Gain-2.846, fn=1.011 J

B): Design a chebyshev band pass filter with corner frequencies at 10 Hz and 100 Hz with not more than 0.5 dB of ripple in the pass band and a roll-off in excess of 120 dB per decade. Assume capacitor value of luf and the resistor next to grounded end of the gain potential divider of 10 k_ohm *) not the number 6 pole, 3 stage 1) stage one :- Gain 1.537 ohm, fn=0.396 2) stage two Gain=2.448, fn=0.768 3) stage three Gain-2.846, fn=1.011 J

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...

See similar textbooks

Similar questions

a) A Chebyshev Type 1 filter has the following characteristics,??1=100,??2=200,??1=50,??2=300????≤1?? and bandstop gain, ??≤20??.By evaluating the characteristics, design the filter’s transfer function.b) Given a transfer function of a filter as follows,?(?)=20(?+1)?2+210?+2000Analytically, sketch the amplitude bode plot of the filter. Then name the possible filter type.
A numerical filter design problem is given. This filter, which is desired to be causal and stable, suppresses 0 and π frequencies (having zero at z1=1 and z2=-1 points) and passes π/2 and –π/2 frequencies (p1=rejπ/2 and p2=re-jπ/2). have poles at the points) is desired. By choosing an appropriate r-value, the filter: a. give the system function and frequency response,b. Give the unit impulse response,c. Give the difference equation.
Design the lowest order Butterworth lowpass filter with -1 dB at cut-off frequency1kHz, an a minimum attenuation of -40dB at 3k Hz.
Derive the prototype transfer function for a sixth-order high-passButterworth filter by first writing the transfer function for a sixth-orderprototype low-pass Butterworth filter and then replacing s by 1/s in thelow-pass expression.
Q2 ) a ) Design a broadband parallel bandreject filter with a lower cutoff frequency of 1000 rad / s , a bandwidth of 3000 rad / s , and a passband gain of 10. Use 0.5 uF capacitors b ) Draw the circuit of the filter in ( a ) , c ) Calculate the gain at the center frequency Q3 ) a ) Determine the order of a lowpass Butterworth filter that has a cutoff frequency of 1000 rad / sec and again of no more than -36 dB at 10000 rad / sec . b ) Using 1 kq resistors and ideal op amps , design a circuit that will implement the lowpass Butterworth filter specified in ( a ) The gain in the passband is one c ) Construct the circuit diagram and label all component values
Considering a first order low pass filter, with a magnitude of 10 dB in the passband and cutoff frequency equal to fc. What is the magnitude value (in dB) at the frequency of 0.1*fc ?
Draw frequency response curve of a bandpass filter whose end frequencies are 0.1 MHz and 0.4 MHz respectively. Consider peak amplitude as 1. Use your own scale and necessary values.
DESIGNPROBLEM_Using a 100 nF capacitor, design a highpass passive filter with a cutoff frequency of 300 Hz. 1. a) Specify the value of R in kilohms. 2. b) A 47 kΩ resistor is connected across the output terminals of the filter. What is the cutoff frequency, in hertz, of the loaded filter?
Determining theOrder of a Butterworth Filter1. Determine the order of a Butterworth filter that has a cutoff frequency of1000 Hz and a gain of no more than −50 dB at 6000 Hz.2. What is the actual gain in dB at 6000 Hz?
1.) Considering the 2nd order filter given, what values of R1, R2, C1, and C2 will give the narrowest bandwidth? a.) R1= 0.26kOhms, R2 = 6.5kOhms, C1 = C2 = 120nF b.) R1= R2 = 0.75kOhms, C1 = 110nF, C2 = 4.4nF c.)R1= R2 = 0.75kOhms, C1 = C2 = 22nF d.)R1= R2 = 1.3kOhms, C1 = C2 = 120nF 2.) Considering the 2nd order filter given, which among the four choices gives the largest bandwidth? a.)R1 = R2 = 0.75kOhms, C1 = C2 = 22nF b.)R1 = R2 = 0.75kOhms, C1 = 110nF, C2 = 4.4nF c.)R1 = 0.15kOhms, R2 = 3.75kOhms, C1 = 110nF, C2 = 4.4nF d.)R1 = 0.26kOhms, R2 = 6.5kOhms, C1 = C2 =120nF 3.)Considering the 2nd order filter given , which among the four choices gives the slowest settling time? a.)R1 = 0.15kOhms, R2 = 3.75kOhms, C1 = 110nF, C2 = 4.4nF b.)R1 = 0.26kOhms, R2 = 6.5kOhms, C1 = C2 = 120nF c.)R1 = R2 = 0.75kOhms, C1 = 110nF, C2 = 4.4nF d.) R1 = R2 = 1.3kOhms, C1 = C2 = 120nF
1. How to writing the formula of convolution in spatial domain and frequency domain. a. spatial ? b. frequency? c. Which one is faster or complex? In what condition? 2. How to write the diagram of filtering operation in frequency domain? 3. Why no 2. Needs to be inverted? 4. How to mention the examples of smoothing filter and sharpening filter in frequency domain? 'All the answers based on data science image processing'
In Single Sideband generation with the filter, the baseband signal is band limited between 1kHz and 2kHz, and the transmission will be performed at a frequency of 40 MHz. How many sequentially balanced modulator structures should there be if practical bandpass filters are used? a)2 b)4 c)1 d)3