For the circuit shown below, find the steady-state current associated with the capacitor. 0.SH Vs fe )= 20 cos (1ut + 100°) V F 20 Vs (t)
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- A resistor of 100 Ω, a coil of 4.50 μH, and a capacitor of 220 pF are in parallel. What is the admittance vector at 6.50 MHz? Provide illustration of the circuit.A series RLC circuit is constructed using component values R = 100 £2 and L = 1.5 mH along with a sinusoidal voltage source vs. If Qo= 7, determine (a) the magnitude of the impedance at 500 Mrad/s; (b) the current which flows in response to a voltage vs = 2.5 cos(425 × 10%t) V.The voltage across the terminals of the 5μF capacitor is 30 cos (4000t + 25°) V. Calculate (a) the capacitive reactance; (b) the impedance of the capacitor; (c) the phasor current I; and (d) the steady-state expression for i (t). 5 μF + v i
- In the circuit shown , the dc current source is replaced with a sinusoidal source that delivers a current of 1.2cost A. The circuit components are R=1 Ω, C=625 mF, and L=1.6 H. Find the numerical expression for V(s).A circuit is constructed with an AC generator, a resistor, capacitor and inductor as shown. The generator voltage varies in time as ε =Va - Vb = εmsinωt, where εm = 120 V and ω = 726 radians/second. The values for the remaining circuit components are: R = 62 Ω, L = 95.6 mH, and C = 13.8μF. 4) What is t1, the first time after t = 0 when the voltage across the inductor is zero? 6) What is VC = Vd - Va, the voltage across the capacitor, at time t = 0? Note that VC is a signed number.For the network shown below, the switch is closed on to position 1 when t = 0 and then moved to position 2 when t = 20 ms. Determine the voltage across the capacitor when t = 30 ms. Also plot the response of this circuit from time, t = 0 to t = 40 ms.
- 12. 7.12 In the circuit , let Ig represent the dc current source, σrepresent the fraction of initial energy stored in the inductor that isdissipated in to seconds, and L represent the inductance. 1. a) Show thatR=Lln[1/(1−σ)]2to4.b 1- Draw the SFG diagram 2- When8u(t)is applied as input, enter the steady-state value of the system into the solution field given belowWrite an expression for the output voltage for the circuit as shown if υ1 = 0.5 sin 2000πt, and υ2 is generated by the circuit as shown with υ3 = 0.5 sin 10,000πt? Assume VCC = −VEE = 10 V, IEE = 500 μA, R1 = R3 = 2 kΩ, and R = 10 kΩ.
- The circuit is operating inthe sinusoidal steady state. The capacitor is adjusted until the current igis in phase with the sinusoidal voltage vg.1. Specify the capacitance in microfarads if vg=80 cos5000t V.2. Give the steady-state expression for ig when C has the value foundin (a).Differential equations Calculate the capacitor load on an LRC circuit in series when L = 1/4h, R=20Ω, C=1/300f, E(t)=0V, q(0)= 4C, i(0)=0AIs the load on the capacitor ever zero? Pls dont skip stepsAssume that the circuit in the image has been connected for a very long time. (a) As time approaches infinity, what wtll happen to the capacitor and inductor? (b) From your answer in (a), draw the equivalent circuit (label appropriately).(c) From your circuit in (b), determine the "steady-state" or "final" values of Vc, lc, IL and VL