(b) System A shown in Figure Q.2(b) is a Linear Time-Invariant system. v(t) is aninput to the system while və(t) is the output of the system. The impulse responseof the blocks are given respectively where:ha(t) = u(?), and ha(1) = 108(1).The overall impulse response is h(t).h(t)v(1)vo(t)ha(t)hB(t)Figure Q.2(b) System ASketch the frequency response of magnitudephase for h(t).Describe the function of h(t) to thesystem response.RI TENOLSIA

Answered: Image /qna-images/answer/46f8c0ac-eb8f-4d88-9b2c-be49410ee6da.jpg

(b) System A shown in Figure Q.2(b) is a Linear Time-Invariant system. v(t) is an input to the system while v.(t) is the output of the system. The impulse response of the blocks are given respectively where: ha(t) = u(t), and hs(t) = 108(4). The overall impulse response is h(t). h(t) v(t) ha(t) vo(t) hs(t) Figure Q.2(b) System A Sketch the frequency response of magnitude and phase for h(t). Describe the function of h(t) to the system response. R TERNOL

(b) System A shown in Figure Q.2(b) is a Linear Time-Invariant system. v(t) is an input to the system while v.(t) is the output of the system. The impulse response of the blocks are given respectively where: ha(t) = u(t), and hs(t) = 108(4). The overall impulse response is h(t). h(t) v(t) ha(t) vo(t) hs(t) Figure Q.2(b) System A Sketch the frequency response of magnitude and phase for h(t). Describe the function of h(t) to the system response. R TERNOL

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 discrete time system with the impulse response h(n) = 2"(u(n- 100) - u(n- 500)) is A. LTI, Stable and Causal B. LTI, Unstable and Non-Causal C. LTI, Stable and Non-Causal D. Non-Linear, Stable and Non-causal
Signal and system subject.Q3) the impulse response of a system is given as h(t)=u(-t) find and draw the output when the input is given as x(t)=u(-t) q4)the impulse response to a system is given as h(t)=u(2-t) find and draw the output when the input is
Refer to the circuit shown in the figure below, R x(t) L y(1) With L-0.75 H & R= 20 a. Find and plot the gain and phase responses of the above circuit (show the important points). b. Find the impulse response. e. Find the input-output differential equation d. Find the output when the input is x(t) = 2 +5 cos(4 t) – 4 sin (8 t)
A system is defined by its impulse response h(n) = 2-n u(n + 2). The system is Select one: a. Unstable and non-causal b. Stable and causal C. Causal but not stable d. Stable but not causal
8- The impulse response of a first order system a. is a straight line b. is a vertical line c. rises exponentially d. decays exponentially
x(t) 3 2 1 Figure 1(a) 2 t
Electrical Engineering Needs to be done asap pls HINT In the following question, zero initial conditions apply for the output. 3. Solve the following differential equation using the impulse re- sponse and convolution equation: dy + 0.5y = 4 sin(5t). dt You may assume the following results: | eB= sin(wr) dr = w? + 32 (- w cos(wr) + B sin(wr)). This can also be written as |3z sin(wr) dr = sin(wr – o), tan() = =. Vw2 + 32
Find the integer A such that h(n)-Ah(n-1)=6(n) b) Is the system with impulse response as below BIBO stable justify your answer h(t) = e"u(-1 – t)
A system has a complex pole pair of (-1 + 2j) and a real zero of (-3). The steady state output to a unit step input is 2. Estimate the transfer function of the system.
össlg äbäi The first-order system has a unit- ramp response as shown bellow. what is the step response and ?impulse response Unit – ramp response c(t) = t – 10 + 10 e-0.1t a) c(t) = 1- e-0.1t b) c(t) = 1+ e-0.1t_ c) c(t)= 10 – 10 e-0.1t d) None of the above answers in (a), (b), or (c). c(t) = 0.1 e-0.1t c(t) = e-0.1t c(t) = – e-0.1t %3D a b d
Question: I need a proper and detailed answer of this question, if you know then only answer it. Thank you The impulse response of the circuit is given as h(t) = e u(1). This circuit is excited by an input of x(r) e" (u(1)- u(t-2)]. Determine the output of the circuit.
Determine and sketch the impulse response of the following systems for n = 0 , 1 , ... , 9 .