Let the excitation be a pulse wave with amplitude of 3V. The pulse resembles a step input when it is on. Assume that the pulse is on for a long time, so that the capacitor is fully charged. When the pulse is off, the capacitor will discharge. It follows that the initial conditions are v(0) = 3V and i(0) = 0. Please find Vo(t), the voltage across the capacitor for t>0, the time t>0 means that you need to determine v(t) from the time the pulse is off until the v(t) reaches a steady state.
Let the excitation be a pulse wave with amplitude of 3V. The pulse resembles a step input when it is on. Assume that the pulse is on for a long time, so that the capacitor is fully charged. When the pulse is off, the capacitor will discharge. It follows that the initial conditions are v(0) = 3V and i(0) = 0. Please find Vo(t), the voltage across the capacitor for t>0, the time t>0 means that you need to determine v(t) from the time the pulse is off until the v(t) reaches a steady state.
Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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Let the excitation be a pulse wave with amplitude of 3V. The pulse resembles a step input when it is on.
Assume that the pulse is on for a long time, so that the capacitor is fully charged. When the pulse is off, the
capacitor will discharge. It follows that the initial conditions are v(0) = 3V and i(0) = 0.
Please find Vo(t), the voltage across the capacitor for t>0, the time t>0 means that you need to determine v(t) from the time the
pulse is off until the v(t) reaches a steady state.
Transcribed Image Text:22
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Fig. 2 RLC circuit for Experiment B1
Vs = Pulse waveform with amplitude of 3V, R= 3.3 kN, L=1 H
C-= 10 µF
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