The impulse response of a linear circuit is (h) ( (t)=[3 u(t)-u(t-1)-2 u(t-2)]). Use the convolution integral

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The impulse response of a linear circuit is $h$ ( $t)=[3 u(t)-u(t-1)-2 u(t-2)]$. Use the convolution integral to find the response due to an input $x(t)=\delta(t)$.

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The Analysis And Design Of Linear Circuits

ISBN: 9781119913023

10th Edition

Authors: Roland E. Thomas, Albert J. Rosa, Gregory J. Toussaint

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Question Posted: Mar 03, 2024 12:00 AM

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The impulse response of a linear circuit is $h(t)=u($ $t)-u(t-2)$. Use the convolution integral to find the response due to an input $x(t)=u(t)-u(t-1)$.
The impulse response of a linear circuit is $h(t)=u$ $(t)$. Use the convolution integral to find the response due to an input $x(t)=\delta(t)$.
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The impulse response of a linear circuit is (h) ( (t)=[3 u(t)-u(t-1)-2 u(t-2)]). Use the convolution integral

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We have the following results ht 3ut ut1 2ut 2 xt ...View the full answer

The Analysis And Design Of Linear Circuits

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