B- Write true or false for the following:1- The Fourier transform of 581) is 52- x(t), h(t), and y(t) represent input, impulse response, and output of aSystem Using a Laplace transform, the relation between them is givenas. Y(s) 2(1(s)/ X(s)).3- The signal x(n) 4n' is an even signal.NowA- Find the Laplace transform of x(t)- 3u(t) + e"u(t).B- Find the Z- transform of x(n) 3" u(n)-4.2 6(n)C. Write the equations of the frequency response |H(w)| of the idealbandpass and highpass filters with drawings

As per our company guidelines we are supposed to answer only first 3 subpart kindly repost other…

B- Write true or false for the following: 1- The Fourier transform of 58t) is 5 2- x(t), hit), and y(t) represent input, impulse response, and output of a System Using a Laplace transform, the relation between them is given as. Y(s) 2((s)/X(s) 3- The signal x(n) 4n' is an even signal.

B- Write true or false for the following: 1- The Fourier transform of 58t) is 5 2- x(t), hit), and y(t) represent input, impulse response, and output of a System Using a Laplace transform, the relation between them is given as. Y(s) 2((s)/X(s) 3- The signal x(n) 4n' is an even signal.

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

2) An input signalx(t)=e -³t u(t) is applied to an LTI system with impulse response h(t) = 38(t) + e - /2 u(t). Calculate the output y(t), using Fourier transform properties. - LTI x(t) y(t) h(t)
An x(t) signal with X(jw) whose Fourier transform is given in Figure 1 is converted into a discrete-time signal by sampling using the blocks in Figure 2, and then diluted and converted back to a continuous-time signal. It is given as WL= (20). The frequency of the p(t) impulse train is 6 times the Nyquist speed; The frequency of the p[n] impulse train is 2, and the frequency of the impulse train used in the conversion from xb[n] to yp(t) is the same as p(t). According to this; a) Draw the graphs X(jw), Xp(jw), X(ejw), Xp(ejw) , Xb(ejw), Yp(jw), and Y(jw). b) Are y(t) and x(t) the same signals. If x(t) and y(t) are not the same signals, what is the relationship between them? c) Also, if x(t) and y(t) are different, what kind of change is made in the flow in Figure 2, so y(t)=x(t) is achieved?
Just you EDIT Problem 3: Consider a continuous–time LTI system described by d²y(t) dt2 - 2y(t) = x(t) Using the Fourier transform, find the output y(t) to each of following input a. x(t) = e¬'u(t) b. x(t) = u(t) More Add to story
A system defined by h(t) = 5e 5t u(t) is driven by a sinusoidal signal with frequency 7,2 rps and amplitude 4V. The amplitude of the output signal is .V (Hint: use L-transform of h(t)) Yanıt:
1 Assume that z(t) and y(t) are both continuous time aperiodic signals, and Fourier transform z(t) is X(w). What is the Fourier transform of y(t) = r(t) – 2z(t – to)? Select one: a. Y(w) = X(w) - 2X(w+ 2un) b. Y(w) = X(w) c. Y(w) = X(w) – 2X(w)e juto O d. Y(w) = X(w) + 2X(w)eiutu
Q2-A) Find Inverse Fourier transform of f(t) 3+ja
i need the answer quickly
Determine the output voltage waveform in Figure 2-58 if both dc sources are 10 V and the input voltage has a peak value of 20 V.
This is a signals and system question don't use Laplace and solve it in an engineering method
B- Write true or false for the following: 1- The Fourier transform of 58(t) is 5 2- x(t), h(t), and y(t) represent input, impulse response, and output of a System Using a Laplace transform, the relation between them is given as. Y(s) 2(H(s)/ X(s)). 3- The signal x(n) 4n' is an even signal. Now A- Find the Laplace transform of x(t)- 3u(t) e"u(t). B- Find the Z- transform of x(n) 3" u(n)- 4.2 6(n) C. Write the equations of the frequency response |H(w)| of the ideal bandpass and highpass filters with drawings
find fourier transform of these signal
Calculate the value of X (4), where the z transform of the x[n] = 38[n + 2] + n0.6"–1u[n] [u]z sign is X(z).