Inverse RLC series problem, backsolve for circuit properties given time domain response. A series RLC circuit exhibits the following voltage and current responses: uC(t) = (6cos 4t −3sin4t)e^−2t u(t) V, iC(t) = −(0.24cos 4t +0.18sin 4t)e^−2t u(t) A. Determine a, w0, R, L, and C.

In the following circuit: A sinusoidal voltage source Vs(t)=24sin(5t)V is in parallel with R=0.2MQ and C=10µF. Find Ir, Ic, Is and maximum energy stored in C?

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The switch in the following circuit closes at t-0. If the capacitor is initially discharged, calculate the voltage on the capacitor at t-3s. (R-50KQ, C-33uF) 50 k2 15 V 33 jul

b) Two circuits connected in series which voltage drop across at each circuit can be expressed in time TTM domain as V1 (t) =5 sin (3147) V and V2 (1) =15 sin (314t - 30°) V. Sketch the waveforms of these voltages to illustrate peak values and phase relationships. UTM 5 UTM UTM TM S UTM UTM TM 5 UTM 8 UTM

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tem is shown in the figure. Outp s(s+3)

What is the steady-state time-domain current is? V₁ = 750 cos (5t +30°) V ν S + Vs + L = 24H is R = 9092 |

Here you have a signals related subject ... Please answer this question fast and give it a simple explanation  Thank you!

Questions A, B, C and D