O 180The output of a system is y(t) = 3x(t-2), where x(t-1) is the input. The system impulse response is:Select one:O h(t) = 38(t – 1)O h(t) = 3u(t)O h(t) = 6(t 1)O h(t) = 38(1 + 1)Consider a function z(t) with a period T,-4 and C.Given another function: y(t)2(t+ 1)Find the Fourier coefficient Coy:

In this question , we have to find out impulse response of system..

180 The output of a system is y(t) = 3x(t-2). where x(t-1) is the input. The system impulse response is: Select one: O h(t) = 38(t – 1) O h(t) = 3u(t) O h(t) = 6(t 1) O () = 38(t 1) Consider a function z (t) with a periopd T 4 and Co,- 0 Given another function: y(t) -2r(t+1) Find the Fourier coefficient Coy1

180 The output of a system is y(t) = 3x(t-2). where x(t-1) is the input. The system impulse response is: Select one: O h(t) = 38(t – 1) O h(t) = 3u(t) O h(t) = 6(t 1) O () = 38(t 1) Consider a function z (t) with a periopd T 4 and Co,- 0 Given another function: y(t) -2r(t+1) Find the Fourier coefficient Coy1

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

The output of a system is y(t)=3f(t−2), where 3δ(t) is the input. The system impulse response is: Select one: h(t)=δ(t−2) h(t)=3u(t−2) h(t)=3f(t−2) h(t)=f(t−2)
Given a system with input x(t) and impulse response h(t) given by: x(t) = u(t) , h(t) = u(t) . Let y(t) be the output of the system. a) Find the equation of y(t) b) Sketch / Draw y(t)
1. Look at the first-order differential equation and answer. y(n)-0.2y(n-1)=x(n), y(-1)=-1 (1) Find out the Impulse response. (2) Find out the general solution when x(n)=r(n)
An LRC-series circuit has the following parameters L = 0.5 h, R =10 omega and C = 0.01 f. The voltage impressed on the circuit is constant E0 = 400V. The charge on the capacitor at time t = 0 is 5C. The current at time t = 0 is zero. Use the Laplace transform to find q(t), where q(t) is the charge on the capacitor.
Given a system with input x(t) and impulse response h(t) given by: x(t) = t ^ 3 u(t) and h(t) = t ^ 2 u(t) . Find the equation of output y(t).
When the unit step function is applied to the input of the system whose block diagram is given below, the output response takes the value c (0.2) = 0.11 for t = 0.2 s and c (infinity) = 0.333 for t = infinity. What is the steady-state error of the system? calculate.
Find the unit impulse response of a system specified by the equation [(D^2)+4D+3]y(t) = [(D^2)+2]x(t). i.e, find Yn(t) and h(t)
The unit impulse response of an LTIC system is h(t) = e-2t u(t). Find this system’s (zero-state) response y(t) if the input x(t) is the pulse (t-1)/2
The impulse response of an LTI system is given below.h(t) = u(t)Find the output y(t) when the input is x(t) = e^−(t−1)u(t) All the signals should be sketched.
The impulse response and input signal of a continuous-time LTI system is given by ℎ(t)= e-(t+1)u(t+1) and x(t)= -u(t)+u(t-4) respectively.Sketch h(t) and x(t).Compute the system response and sketch the output y(t).
The impulse response of a continuous-time LTI system is given byh(t) = u(t) −u(t − 5) where u(t) is the unit step function.a) Find and plot the output y(t) of the system to the input signal x(t) = u(t) using the convolution integral.b) Determine stability and causality of the system.
The output of a system is y(t) = 3f(t – 2), where 6(t-1) is %3D the input. The system impulse response is: Select one: O h(t) = 3f(t – 1) h(t) = 36(t – 1) h(t) = 3f(t+ 1) %3D h(t) = 3u(t)