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(ii). A continuous time filter has frequency response, 1 H(F) = 1000 Determine the passband and stop band frequencies in Hz, by assuming passband ripple of 1dB and attenuation of 40DB in the stopband.

(ii). A continuous time filter has frequency response, 1 H(F) = 1000 Determine the passband and stop band frequencies in Hz, by assuming passband ripple of 1dB and attenuation of 40DB in the stopband.

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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(i). A prototype low pass filter has the system response , 1 H(s) = s2 + 2s + 1 Obtain a bandpass filter with N, = 2 rad/sec and Q = 10. (ii). A continuous time filter has frequency response, H(F) = 1+ 1000 Determine the passband and stop band frequencies in Hz, by assuming passband ripple of ldB and attenuation of 40DB in the stopband.
Transcribed Image Text:(i). A prototype low pass filter has the system response , 1 H(s) = s2 + 2s + 1 Obtain a bandpass filter with N, = 2 rad/sec and Q = 10. (ii). A continuous time filter has frequency response, H(F) = 1+ 1000 Determine the passband and stop band frequencies in Hz, by assuming passband ripple of ldB and attenuation of 40DB in the stopband.
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