vi(t)CCT1R₁R₁CCT2Li00000=00000L₁wwwwwL2 R₂RRfOA1+OA2Rip#, Vp#in#, Vn#RaRaCCT3OA3+RoOA#Vo#Rowwo vo(t)IFor CCT2, prove that the 2nd order high pass filter can be written as:damping ratio (natural frequency = WnDerived expressions for K, the damping ratio, and natural frequency in terms of CCT parameters (L1,L2, R1, R2, R).82T₂(s) = Ks² + 25wns +w2/12

Answered: Image /qna-images/answer/b08ce5ec-d2dc-410a-b56f-3d1c0fa8fae7.jpg

vi(t) CCT1 R₁ R₁ CCT2 Li voooo = ooooo 0000 L2 R₂ Rf OA1 + OA2 R 1 I Rd Ra ip#, Vp#. in#, Vn# CCT3 OA3 Ro + OA# Ro Vo# %(t) 82 s² + 25wns+w²/12 For CCT2, prove that the 2nd order high pass filter can be written as: damping ratio 5 natural frequency = Wn Derived expressions for K, the damping ratio, and natural frequency in terms of CCT parameters (L1, L2, R1, R2, R). T₂(s) = K-

vi(t) CCT1 R₁ R₁ CCT2 Li voooo = ooooo 0000 L2 R₂ Rf OA1 + OA2 R 1 I Rd Ra ip#, Vp#. in#, Vn# CCT3 OA3 Ro + OA# Ro Vo# %(t) 82 s² + 25wns+w²/12 For CCT2, prove that the 2nd order high pass filter can be written as: damping ratio 5 natural frequency = Wn Derived expressions for K, the damping ratio, and natural frequency in terms of CCT parameters (L1, L2, R1, R2, R). T₂(s) = K-

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 measurement to be used to measure the voltage numerically in electrical energy systemssystem, according to time expressionv= 311sin (314t) + 50sin (1570t + 20o) + 40sin (3454t + 30o) (V)A voltage sign is applied. The analog filter in this measuring systemIt is meant to pass the last component in the voltage expression, destroying the first and second component. First order RC filter will be designed for the above measurement system. Draw the circuit of the filter. Infer the transfer function.
● The dB gain of a second order Butterworth low pass filter is -136 at 400 hertz. What will be the dB gain at a frequency of 800 hertz? Group of answer choices b) -148 a) -154 c)-142 d) none of these answers
A student is doing a measurement using a sensor at 400HZ. However, there is noise present at 0.5MHZ. Help the student to improve the measured data by: (i) (ii) Designing a low-pass filter that can attenuate the noise by 97%. What is the effect of the filter to the data signal?
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?
Plz I need the answer of this question in dsp digital filter
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
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)
PLEASE ANSWER ALL QUESTIONS THEY ARE SUBSECTIONS OF ONE QUESTION. ANY ODING IS FOR PYTHON THANK YOU. PART 1:Assume a high-pass filter with 80dB stop-band suppression and cutoff frequency of 100Hz. Now assume you generated an input signal x(t)=sin(2*pi*10*t)+20*sin(2*pi*500*t), where t is measured in seconds. What is the magnitude of a signal at 10Hz, 200Hz and 500Hz at the output of the filter? PART 2: On a scale from 0 to 1, (0 corresponding to DC, and 1 to Nyquist frequency) what value corresponds to 50Hz if the sampling rate is 2KHz. 50/1000 = 0.05 PART 3: Draw the magnitude response of an ideal high pass filter with stop-band cutoff of 100Hz and pass-band cutoff of 200Hz and a Nyquist frequency of 1kHz. What is the roll-off of this filter measured in dB per Hz in this example?
Please solve this.
Discuss the disadvantages of increasing the order of the filter.
1. What is the best filter for filtering the 50Hz mains noise out of 1-70Hz EMG signal? Band-pass filter with cut-offs at 1Hz and 40Hz High-pass filter with cut-off at 60Hz Low-pass filter with cut-off of 100Hz Band-stop filter with cut-offs at 45Hz and 55Hz 2. The gyromagnetic constant is not a true constant; it depends on the type of nuclei True False