We want to design a Discrete Time Low Pass Filter for a voice signal from the analog filter shown in the figure below which has the following specifications as: Passband Fp = 4kHz, with peak pass band ripple 0.8 dB Stopband Fs =4.5kHz, with 40 dB attenuation; Sampling Frequency Fs 22kHz. Note: (1- SP) in dB = 0.8 dB = ap Determine a) the discrete time Passband and Stopband frequencies, b) the maximum and minimum values of H(W) in the Passband and the Stopband, where H(w) is the filter frequency response. I+ 8, 1- 8, Passband Stopband- Transition band

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We want to design a Discrete Time Low Pass Filter for a voice signal from the analog filter shown
in the figure below which has the following specifications as:
Passband Fp = 4kHz, with peak pass band ripple 0.8 dB
Stopband Fs =4.5kHz, with 40 dB attenuation;
Sampling Frequency Fs 22kHz.
Note: (1- SP) in dB = 0.8 dB = ap
Determine a) the discrete time Passband and Stopband frequencies, b) the maximum and
minimum values of H(W) in the Passband and the Stopband, where H(w) is the filter frequency
response.
1+ 8,
1- 8,
Passband
Stopband-
Transition
band
Transcribed Image Text:We want to design a Discrete Time Low Pass Filter for a voice signal from the analog filter shown in the figure below which has the following specifications as: Passband Fp = 4kHz, with peak pass band ripple 0.8 dB Stopband Fs =4.5kHz, with 40 dB attenuation; Sampling Frequency Fs 22kHz. Note: (1- SP) in dB = 0.8 dB = ap Determine a) the discrete time Passband and Stopband frequencies, b) the maximum and minimum values of H(W) in the Passband and the Stopband, where H(w) is the filter frequency response. 1+ 8, 1- 8, Passband Stopband- Transition band
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