ic8² +84+Cand input is x (t) = sin(2775t), find the output y(t).H(s) ==is the transfer function of a 2nd order lowpass filter. If R=2500 2, C=0,5 µF, L=1 Ha. y(t)=0,96sin(2pi75,00t + (-26,90))O b. y(t)=0,94sin(2pi75,00t+ (-33,53))O c. y(t)=0,84sin(2pi75,00t+ (-52,79))d. y(t)=0,77sin(2pi75,00t+ (-64,74))O e. y(t)=0,91sin(2pi75,00t+(-40,08))

In this question, We need to choose the correct option. A transfer function and input signal is…

ic 8² +84+C and input is x (t) = sin(275t), find the output y(t). H(s) = = is the transfer function of a 2nd order lowpass filter. If R=2500 2, C=0,5 µF, L=1 H a. y(t)=0,96sin(2pi75,00t O b. y(t)=0,94sin(2pi75,00t O c. y(t)=0,84sin(2pi75,00t d. y(t)=0,77sin(2pi75,00t O e. y(t)=0,91sin(2pi75,00t + (-26,90)) + (-33,53)) + (-52,79)) + (-64,74)) + (-40,08))

ic 8² +84+C and input is x (t) = sin(275t), find the output y(t). H(s) = = is the transfer function of a 2nd order lowpass filter. If R=2500 2, C=0,5 µF, L=1 H a. y(t)=0,96sin(2pi75,00t O b. y(t)=0,94sin(2pi75,00t O c. y(t)=0,84sin(2pi75,00t d. y(t)=0,77sin(2pi75,00t O e. y(t)=0,91sin(2pi75,00t + (-26,90)) + (-33,53)) + (-52,79)) + (-64,74)) + (-40,08))

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

Given the figure below, determine the pulse transfer function when G,(s) = and H(s) = . R(S) + O H(s) C(s) ST C" (s)
Draw the Bode Plots and calculate the gain margin and the phase margin for the following transfer functions:
15. ..) Given the following Bode plot, what transfer function for H(s) best defines this bode plot? 4018 30d8- 2008. 1000- -10 6 -2018. 14 a 10 d 100 40. (A +100) (+100) (A+109000) -20dB decade C₁ 100 (1 +100,000) 2 (2 +100) (A+1000) 1000 18,000 IF d. 00000 6. 40 (1 +1000) (A+100)ª(2+ 100,000)2 .-40dB de cade 100 (A+1000) (D+100) (A+ 100, 000) d i meg W
A band pass filter is to be constructed using RC components that will only allow a range of frequencies to pass above 2 kHz and below 20 kHz. Assuming that both the resistors have values of 10 kΩ, calculate the values of the two capacitors required. Also find the center frequency.
Design a first order high pass RL filter such that it’s time constant τ = 1. You cantake any values of R and L. Draw it’s approximate magnitude and phase plot.
Question 23 What form of filter is seen below? x(n)- O Cascaded form O Parallel form. Direct form. O Lattice form Direct form Il 1/2 D -1/2 D -y(n)
z transfor
i need the answer quickly
Please help me find the impulse response from the frequency response function.
Please solve this.