Consider the series RLC circuit shown below, driven by a sinusoidal voltage source.e(t) = EMax cos(wt) L C &max = 170 V @=750 rad/s R = 400 Ω L=1.0 H C=4.0μF R www o &(t) a) Find the peak (or max) voltages across each element. b) Find the instantaneous voltage across each element and the instantaneous current at t= 1.0 ms. c) Find the energy stored by the inductor and the capacitor at t = 1.0 ms. d) Find the average power dissipated by the resistor.
Consider the series RLC circuit shown below, driven by a sinusoidal voltage source.e(t) = EMax cos(wt) L C &max = 170 V @=750 rad/s R = 400 Ω L=1.0 H C=4.0μF R www o &(t) a) Find the peak (or max) voltages across each element. b) Find the instantaneous voltage across each element and the instantaneous current at t= 1.0 ms. c) Find the energy stored by the inductor and the capacitor at t = 1.0 ms. d) Find the average power dissipated by the resistor.
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Transcribed Image Text:Consider the series RLC circuit shown below, driven by a sinusoidal voltage source.e(t) = EMax cos(wt)
R
L
с
&max
= 170 V
@=750 rad/s
R = 400 Ω
L = 1.0 H
C=4.0μF
&(t)
a) Find the peak (or max) voltages across each element.
b) Find the instantaneous voltage across each element and the instantaneous current at t = 1.0 ms.
c) Find the energy stored by the inductor and the capacitor at t = 1.0 ms.
d) Find the average power dissipated by the resistor.
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