he response of a system, h(t) is given as in Figure 1 below where the amplitude of this signal is 7. Then,this system is excited by an input of x(t) = (u(t) × (u(-t)+u(t))) /1. 1)Illustrate the input signal, x(t). 2)Calculate the convolution output of the system y(t) = x(t) ∗ h(t). Next determine y(t) when t is 1 sec 2)Prove the solution in Q2 is comparable when solving in frequency domain (Laplace). Next, sketch the signal for convolution output.
he response of a system, h(t) is given as in Figure 1 below where the amplitude of this signal is 7. Then,this system is excited by an input of x(t) = (u(t) × (u(-t)+u(t))) /1. 1)Illustrate the input signal, x(t). 2)Calculate the convolution output of the system y(t) = x(t) ∗ h(t). Next determine y(t) when t is 1 sec 2)Prove the solution in Q2 is comparable when solving in frequency domain (Laplace). Next, sketch the signal for convolution output.
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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The response of a system, h(t) is given as in Figure 1 below where the amplitude
of this signal is 7. Then,this system is excited by an input of x(t) = (u(t) × (u(-t)+u(t))) /1.
1)Illustrate the input signal, x(t).
2)Calculate the convolution output of the system y(t) = x(t) ∗ h(t). Next
determine y(t) when t is 1 sec
2)Prove the solution in Q2 is comparable when solving in frequency domain
(Laplace). Next, sketch the signal for convolution output.
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