8.29. Given a fourth-order filter transfer function,0.3430z² +0.6859z+0.3430H(z)22+0.7075z+0.73130.4371z2 +0.8742z+0.437122-0.1316z+0.1733a. realize the digital filter using the cascade (series) form via second-order sections usingdirect-form II;b. determine the difference equations for implementation.

Answered: Image /qna-images/answer/0d0aa0d6-9615-45ee-8782-5b38893e2bc7.jpg

Answered: 8.29. Given a fourth-order filter…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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5) Your job is to design a low-pass filter with f3aß = 10KHZ, using a 10 kQ resistor. (Hint: Remember f3ds is when H = 1/v2) a) Draw a schematic of the filter which uses an inductor. b) What is the transfer function H(w) for the filter? c) What is the phase angle?
Please answer D) E) F) and G) SUBPARTS. Please answer the question step by step and please care to explain the question in detailed with your own sentence and explain why you used that formula, calculations etc asap. Thanks in advance.
i need the answer quickly
To recover the original signal, the low-pass filter with cutoff frequency should be Select one: a. We = @g-WM O. b. We = Ws C. WM We > Wg=@M as page Next page al Assessment (20%) EECE-3 Jump to... +30-6:30 pm) MacBook Air 000 D00 F4 F7 F8 F9 F5 F6 &
A single pole high pass filter has a frequency-selective circuitwith R= 22 kohms and C = 0.0015 uF. What is the critical frequency?. Can you deterrnine the bandwidth from the available information? What is the roll-off rate? Explain how Butterworth, Chebyshev, and Bessel responses differ. Is the filter circuit as shown below approximately optimized for a Butterworth response? What is the roll off rate? What is the critical frequency? Adjust the componentvalues 1.2 k, 1 k, and2k resistors to obtain an approximate Butterworth response. 22 k 22 k 0.012 uF ol012 uF iVin 0.012 ala12 uF 아012 uF iVout 22 k 500 22 330 470 22 k 1k .2 k 2k
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You wish to design a low pass filter using the bilinear transformation method. Your prototype normalized low pass filter's analog transfer function is given below: 1 3.98s3 +2.38s2 +3.7s +1 The cut-off frequency should be f. = 50 Hz while using a sampling frequency of F, = 2 kHz. Find: Design a digital filter that meets the above requirements. Determine H(z) for the filter. Plot the filter's magnitude and phase response. Determine the implementation equation for y[n]. Finally, assume the below signal is sampled at the given sampling frequency and is input into the digital filter. x(t) = cos(2710t) + cos(2750t)+ cos(27500t)
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This figure illustrates the magnitude spectrum X(w) for bandpass signal x(t). Highest frequency is 30Hz -30 20 it X(w) 0 J (Hz) 20 Sketch the magnitude spectrum of the signal sampled at 60Hz 30 Can x(t) be reconstructed from the resultant spectrum using a band[ass filter? Sketch the magnitude spectrum of the filter design if it can, given the resultant spectrum
Compare the performances of Butterworth, Chebyshev and Elliptic filters in terms of their appropriate specifications. Estimate the filter coefficients using MATLAB. Distinguish the highlighting features of each type of filter. Plot the spectra and comment on the results.
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