A linear system is defined by the following block diagram and the impulse esponse, h(t), and an input signal 2(t) are shown in the following figures: La Syn Use the time domain convolution to find the y(t) the output of the system above if the signal z(t) shown above is applied to the linear system. Plot the signal y(t). (Show all your caleulations) | The signal z(t) time reversed to get the signal z(-t). If z(-t) is applied to the same system, find and plot the new zero state response ya(t) = h(t) + z(-1). Describe what happens when h(t) is also time reversed that is ya(t) = h(-t) 2(-1), plot the signal ya(t).

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Author:Robert L. Boylestad
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A linear system is defined by the following block diagram and the impulse
response, h(t), and an input signal r(t) are shown in the following figures:
Laer
Sysien
Use the time domain convolution to find the y(t) the output of the system
above if the signal 2(t) shown above is applied to the linear system. Plot the signal y(t).
(Show all your calculations)
| The signal r(t) time reversed to get the signal z(-t). If r(-t) is applied to the
same system, find and plot the new zero state response y(t) = h(t) + z(-t).
Describe what happens when h(t) is also time reversed that is ya(t) = h(-t) *
r(-t), plot the signal y3(t).
Transcribed Image Text:A linear system is defined by the following block diagram and the impulse response, h(t), and an input signal r(t) are shown in the following figures: Laer Sysien Use the time domain convolution to find the y(t) the output of the system above if the signal 2(t) shown above is applied to the linear system. Plot the signal y(t). (Show all your calculations) | The signal r(t) time reversed to get the signal z(-t). If r(-t) is applied to the same system, find and plot the new zero state response y(t) = h(t) + z(-t). Describe what happens when h(t) is also time reversed that is ya(t) = h(-t) * r(-t), plot the signal y3(t).
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