Biven an analog filter H.(s) = designed from H.(s) by many-one mapping method, assuming sampling period T. Then, H(z) is given by, s+0.5 Re(s) > -1, a digital filter H(z) is %3D (s+0.5)2+4 1-0.252z-1 a. 1+0.504z-1+0.3678z-2 0.394z-1 b. 1-0.4175z-1+0.0182z-2 1+0.252z-1 C. 1+0.504z-1+0.3678z-2 0.394z-1 d. 1+0.4175z-1-0.0182z-2

Biven an analog filter H.(s) = designed from H.(s) by many-one mapping method, assuming sampling period T. Then, H(z) is given by, s+0.5 Re(s) > -1, a digital filter H(z) is %3D (s+0.5)2+4 1-0.252z-1 a. 1+0.504z-1+0.3678z-2 0.394z-1 b. 1-0.4175z-1+0.0182z-2 1+0.252z-1 C. 1+0.504z-1+0.3678z-2 0.394z-1 d. 1+0.4175z-1-0.0182z-2

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...

See similar textbooks

Similar questions

A robotic system with transfer function ?(?) =(100)/(s(0.1s+1)(0.1s +1)) is controlled with gain K as shown in the figure. A)To analyze the frequency response of this system, draw the Nyquist graph. B)Apply the Nyquist stability criterion. C)Verify the stability analysis you made in part (b) by plotting root locus plots for the positive and negative values of the K gain. D)Calculate the gain value that makes this system borderline stable and show it on Nyquist and Root locus graphs. E)Calculate the gain margin, phase margin, gain crossover frequency and phase crossover frequency values. F)Explain whether the system is stable over the gain margin and phase margin values. WE NEED TO SOLVE THE PROBLEM IMMEDIATELY. PLEASE HELP.
Using a 15-k(ohm) resistance, design an RC high-pass filter with a breakpoint at 200-kHz.
a) A Chebyshev Type 1 filter has the following characteristics,??1=100,??2=200,??1=50,??2=300????≤1?? and bandstop gain, ??≤20??.By evaluating the characteristics, design the filter’s transfer function.b) Given a transfer function of a filter as follows,?(?)=20(?+1)?2+210?+2000Analytically, sketch the amplitude bode plot of the filter. Then name the possible filter type.
First calculate the transfer function H(z) from the following difference equation.Then extract the filter parameters (as and bs) that are rquired to implement this filter in Python. y[n] = 2y[n-2] + 7y[n-1] + 4x[n] a = .. , .. , .. , .. b = .. , .. , .. , .. Please show me step by step to understand it clearly
(a) as shown for a maximally flat second-order low-pass filter with fo =25 kHz, using the circuit as shown. Assume C =0.005μF.What is the filter bandwidth? (b) Use frequency scaling to change fo to 50 kHz.
The input power of a filter is 200 mW and its output power in dBm scale is 20 dBm. Accordingly, a) Does this filter provide Attenuation or Gain in a circuit? Why is that? b) What is the value of the power loss or gain in this filter?
14.- Suppose you need to process a signal with a bandwidth of +-5KHz and you cannot sacrifice its spectral components. What is the minimum sampling frequency and its cutoff frequency of the anti-alias lowpass filter?
A finite impulse response (FIR) high-pass filter is designed using the Window Method. The required specifications are: fstop = 2kHz, fpass = 4kHz, stopband attenuation = - 50dB, passband attenuation = 0.039dB and sampling frequency fs = 8kHz. (a) Which of the following window(s) can be used to implement such a filter? Give justification. Rectangular, Hanning, Hamming, Blackman
In the circuit, the input is "is (t)" and the output is "io (t)". Adhering to the topology shown, and since C = 1 μF, design a low-pass filter that has a resonant frequency ω0 = 200 rad s − 1, a unity gain, and a quality factor of 0.707. To do this, obtain the transfer function H (ω) and the values of R and L.Note: The filter gain is | H (ω) |.
Without reference, sketch the s-plane poles of a 2nd order butterworth filter with cutoff frequency of 2 radian/sec
A transmitter has a power of 207 mW and transmits at 2.4 GHz to a receiver at the distance of 101 meters. Cable loss is 3 dB and antenna gain is 3 dBi on both TX and RX sides. On the receiver side, we measure a total noise power of -91 dBm. What is the SNR in dB at the receiver? Calculate up to 1 decimal point. Hint: SNR(db)=RSSI-Noise power
a ) Using 0.1 pF capacitors , design an active broadband first - order bandpass filter that has a lower cutoff frequency of 200 Hz , an upper cutoff frequency of 2000 Hz , and a passband gain of 0 dB . b ) Write the transfer function for the scaled filter . c ) Use the transfer function derived in part ( b ) to find H ( wo ) where wo is the center frequency of the filter . d ) What is the passband gain ( in decibels ) of the filter at wo ?