Design a band-stop filter to meet the following specifications: Maximally flat passband in 0 ≤f ≤10 kHz and 15 kHz sf <0 Passband gain equal to 0dB; αmax = 1 dB, and Stopband in 12 kHz ≤f≤12.4 kHz and αmin = 40 dB
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3. In this problem you will identify the system/transfer function H(e) of a Butterworth digital filter using the impulse invariance approach. Design a Butterworth low pass filter that meets the follow- ing specifications. Passband gain is atleast -2 dB and stopband attenuation is atleast -20 dB, i.e. 0.79433 lH(ejw)I l in the frequency range 0 0.2π and lH(eM)I 0.1 in the frequency range 0.4π-lal T. (a) Sketch the specifications and identify the pass band tolerance, stop band tolerance, transition, passband...
Design a low-pass filter (LPF) has pass-band frequency fP = 100 kHz, maximum attenuation in passband Amax = 2 dB, stop-band frequency fS = 120 kHz, minimum attenuation in stop-band Amin = 60 dB. a/ Calculate the minimum order N for Chebyshev filter and the corresponding minimum stop-band attenuation? b/ Calculate the minimum order N of low-pass B
An IIR low-pass filter is to be designed to meet the following specifications: 1. Passband cutoff frequency of 0.22 π with a passband ripple less than 0.01.2. Stopband cutoff frequency of 0.24 π with a stopband attenuation greater than 40 dB.(i) Determine the filter order required to meet these specifications if a digital butterworth filter is designed using the bilinear transformation. (ii) Determine the filter order required to meet these specifications if a digital chebyshev filter is designed using the bilinear transformation.
just do 4 , 3 is solved 3. Use a Bilinear Transform to design a Butterworth low-pass filter which satisfies the filter specifications: Pass band: -1Ss0 for 0sf s0.2 Stop band: (e/40 for 0.35sf s0.s Transition Band: 0.2<f<0.35 Sampling Frequency: 10 kHz a. (3) Determine the stop-band and pass-band frequencies, Fstop and Fpas, in kHz. b. (3) Calculate the fater order, n, which is necessary to obtain the desired filter specifications. (3) Calculate the corner frequency, Fe, if you want...
A. Design a low-pass filter (op-amp based cascade design) that meets the following (30) requirements: 1. Cutoff frequency: 3.4 KHz Passband gain: 20 dB 2. 3. Stopband gain: -40 dB/decade 4. All resistors must be 1.0 kS2 or higher. You have completed the design and implementation of the LP filter and are ready to deliver the filter for production. However, you are informed that the customer made a mistake and actually needed a stopband gain of -60 dB/decade (not-40 dB/decade...
6. MATLAB problem: A filter has the following specifications: Pass band edge = 0.3π. Stop band edge = 0.5π. 20log10(?????????=?????) = - 40 dB. Design this filter using various IIR and FIR methods using MATLAB. Make a "brief" statement comparing the designs.
Design an analog Band Pass filter to meet the following specification, passband at 20k Hz and 45k HZ and stopband at 15k Hz and 50k Hz. Stop band attenuation of 50dB and Pass band attenuation is 0.25dB.
1 10 10 10 0 1 (30) A. Design a low-pass fiter (op-amp based cascade design) that meets requirements: 1. Cutoff frequency: 16 KHz 2. Passband gain: 0 dB 3. Stopband gain:-60 dB/decade 4. All resistors must be 1.0 k2 or higher You have completed the design and implementation of the LP filter and are ready to deliver the filter for production. However, you are informed that the customer made a mistake and actually needed a stopband gain of-40 dB/decade...
3. Design a bandpass FIR filter using Kaiser's formula for filter order, using Hamming window with the following specifications: the lower passband and stopband edge frequencies are fpi- 700 Hz, fs1 - 300 Hz, the upper passband and stopband edge frequencies fp2 - 2 kHz fs2 - 2400 Hz, the sampling frequency fs-10 kHz, and 6p-0.03, ando0.004.
Design a Delyiannis-Friend filter to satisfy the following specifications: Mid-band frequency fo = 100 kHz Mid-band voltage gain = 10 Pole Q = 4 Both capacitors should be 1 pF. Analyze your circuit for an ideal opamp, and with an opamp gain of 50 dB.