For (t geq 0), the zero-input response of the circuit in Figure (underline{mathrm{P}} 7-26) is (v_{mathrm{C}}(t)=20 e^{-10

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For \(t \geq 0\), the zero-input response of the circuit in Figure \(\underline{\mathrm{P}} 7-26\) is \(v_{\mathrm{C}}(t)=20 e^{-10 \mathrm{k} t} \mathrm{~V}\).


(a) Find \(C\) and \(i_{\mathrm{C}}(t)\) when \(R=10 \mathrm{k} \Omega\).
(b) Find the energy stored in the capacitor at \(t=2 \mathrm{~ms}\).
(c) Suppose the only capacitor you had available has a value of \(0.022 \mu \mathrm{F}\). Could you achieve the same output by selecting a different \(R\) ? How would the current change?

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Related Book For  answer-question

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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