Question

In: Electrical Engineering

Design a four-pole Chebychev bandpass filter which a passband of 4750 rads/sec to 5250 rad/s. The...

Design a four-pole Chebychev bandpass filter which a passband of 4750 rads/sec to 5250 rad/s. The pass band must have a magnitude between -0.5 and 0 db..

Solutions

Expert Solution

We generally prefer pass band ripples due to that we will get some of the low frequencies with higher amplitudes.Number of peaks represent the order of the filter.


Related Solutions

Design a Butterworth bandpass filter with the given requirements: 10 dB stopband attenuation at 100 rad/sec...
Design a Butterworth bandpass filter with the given requirements: 10 dB stopband attenuation at 100 rad/sec and 900 rad/sec 1dB passband attenuation at 400 rad/sec and 600 rad/sec
Design a bandstop filter with a cutoff frequency of -3dB at W1 = 100 rad/s and...
Design a bandstop filter with a cutoff frequency of -3dB at W1 = 100 rad/s and W2 = 10,000rad/s. Confirm by plotting the magnitude and phase of the transfer function in matlab.
In Matlab, Design a model for a bandpass filter with a bandwidth of 4000 Hz, and...
In Matlab, Design a model for a bandpass filter with a bandwidth of 4000 Hz, and a center frequency as specied below. Once you have the model, it is easy to programmatically change the center frequency. center frequency: 20 KHz, 24.5 KHz, 29 KHz, 33.5 KHz, 38 KHz, 42.5 KHz, 47 KHz
In Matlab, Design a model for a bandpass filter with a bandwidth of 4000 Hz, and...
In Matlab, Design a model for a bandpass filter with a bandwidth of 4000 Hz, and a center frequency as specied below. Once you have the model, it is easy to programmatically change the center frequency. center frequency: 20 KHz, 24.5 KHz, 29 KHz, 33.5 KHz, 38 KHz, 42.5 KHz, 47 KHz
The system function H5(s) represents a 1 rad/sec fifth-order normalized Butterworth filter. a) Give H5(s) in...
The system function H5(s) represents a 1 rad/sec fifth-order normalized Butterworth filter. a) Give H5(s) in both the polynomial and quadrature factored forms b) Repeat (a) for Chebyshev type I filter with ϵ =0.7647831.
a. Design a broadband Butterworth bandpass filter with a lower cutoff frequency of 500 Hz and...
a. Design a broadband Butterworth bandpass filter with a lower cutoff frequency of 500 Hz and an upper cutoff frequency of 4500 Hz. The passband gain of the filter is 20 dB. The gain should be down at least 15 dB at 200 Hz and 11.25 kHz. Use 20 nF capacitors in the high-pass circuit and 10 k\Omega resistors in the low-pass circuit. b) Draw a circuit diagram of the filter and label all the components.
Use a 5 nF capacitor to design a series RLC bandpass filter, as shown at the...
Use a 5 nF capacitor to design a series RLC bandpass filter, as shown at the top of Fig. 14.27.The center frequency of the filter is 8 kHz, and the quality factor is 2. a) Specify the values of R and L.using pspice b) What is the lower cutoff frequency in kilohertz? using pspice c) What is the upper cutoff frequency in kilohertz?using pspice d) What is the bandwidth of the filter in kilohertz?using pspice
1.Design a parallel RLC bandpass filter, derive the transfer function H(s). Compute center frequency, Wo. Calculate...
1.Design a parallel RLC bandpass filter, derive the transfer function H(s). Compute center frequency, Wo. Calculate the cutoff frequencies Wc1 and Wc2, the bandwidth (Beta), and quality factor, Q. Compute the values for R and L to yield a bandpass filter with a center frequency of 5kHz and a bandwidth of 200Hz, using a 10nF capacitor.
Design a bandpass active filter to pass frequencies between 700 Hz and 2100 Hz, and with...
Design a bandpass active filter to pass frequencies between 700 Hz and 2100 Hz, and with K= 63. Please include the transfer function, blot plot, multisim, and the matlab code.
2. Design a digital lowpass filter to meet the following specifications: passband edge = 0:45π stopband...
2. Design a digital lowpass filter to meet the following specifications: passband edge = 0:45π stopband edge = 0:5π Rp = 0.5 dB, As = 60 dB a. Design a Buttterworth filter, you may use the butteworth and butter commands to implement. b. Design Chebyshev Type 1 filter ( use the equivalent commands to above ) c. Design an Elliptic filter ( use the equivalent commands to part a ). d. List the order of each filter and find the...
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT