Question

Design an active unity-gain bandpass filter with center frequency 750 Hz and bandwidtg 250 Hz and with 0.1 μF capacitor, R1=6.4kΩ, R2=377Ω, and R3=12.7kΩ.

R. cic HE A R, 1 V. Figure 15.26 4 An active high-Q bandpass filter.

a)Discuss the circuit response with support of a Bode magnitude plot.
b) Assume next that a load R_L is connected to the output of the network at the terminal Vo(s). How does the frequency response of the loaded configuration change?
c) Consider a broadband bandpass op amp filter with center frequency 2.4 kHz and bandwidth 800 Hz. Are the specifications reasonable and would the transfer function poles be real, imaginary, or complex?

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Answer #1

To do To design an active unity gain bandpars filter with following specift: fc = 750 Hz 250 uz Bw. во) не R = 3772 = 6.4k 23 Pg & 750 250 here Q is small this implies wide-bandwidth Though given but these can R., R₂ & R₂ values are be calculated reTransfer function Als) can be given. ALS) - R₂ R3 Rith, e wm. S 2 2 1+ 22, R2 const R, R₂ R3 2 R, tha RtRa nehere wm = 20 fmPgy A(8) = 3.33x10-1 It 0.3358 + 8 2 This magnitude transfer function has two poles yo Ame? АСА) - 3.33 X10-4 (8 to 17+)) (Pg. 5 - 20dB f ocs 10-1 10700Hz in mag (dB) when a R load Resistance is connected at the output of (8), this R₂ will come inR, R₂ RO R Values Since valce anges, this will Changes, R, H.K 3 1.51 X10-3 ek z Rz - 3 (2Q2 –H)k (18-1) (:5X103) = 1182 &3 2P4 + expression á مق we become * 2.25X1082 x 1198 4x1097 8.(15X10 37x2x2x10319 (200 000+ 118 200 +118 s² + 0.334 st we compar

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