Solve for the steady-state values of i1, i2, i3, i4, and vC for the circuit in the picture after the switch has been closed for a long time.
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Solve for the steady-state values of i1, i2, i3, i4, and vC for the circuit in the picture after the switch has been closed for a long time.
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- For the circuit shown below, Ɛ = 32 V, R, = 27 N, R, = 54 N, R3 = 81 N, and L = 4.0 mH. Find the values of I, and I, (in A) at the following times. R1 R3 1/2 R2 (a) immediately after switch S is closed I, = A I2 A (b) a long time after S is closed I, A I2 A (c) immediately after S is reopened (Assume the circuit has reached a steady state before S is reopened.) I = A I2 A = (d) a long time after S is reopened A I, = A 0000e f gPlease don't provide handwritten solution ...
- Hello. I am having trouble with a discrete math question. I was wondering if an expert could help me out with this. Thank You.The capacitor in the circuit shown is fully charged by a 24 V battery. The switch is closed at t = 0. At sometime after the switch is closed, the voltage across the capacitor is measured to be 10 V. What is the current in the circuit at this time, in Ampere? C = 3.0 µF, and R = 2.0 02. Your answer needs to have 2 significant figures, including the negative sign in your answer if needed. Do not include the positive sign if the answer is positive. No unit is needed in your answer, it is already given in the question statement. CilCalculate the voltage across resistor R4.
- answer all of themthe image shows a circuit with the emf ε = 24 V, the capacitance C = 3 µF. The resistances areR1 = 2 Ω, R2 = 4 Ω, and R3 = 6 Ω. We keep the switch S closed for a long time, under thiscondition a) Briefly explain the state of the capacitor a long time after the switch is closed.b) Calculate the current flowing in R3 (after a long time). Justify your answer.c) Apply Kirchhoff’s Loop Rule to calculate the total current I delivered by the emf, which flowsthrough R1 (after a long time).= In the figure below, the rolling axle, 1.50 m long, is pushed along horizontal rails at a constant speed v = 11.00 m/s. A resistor R 0.4000 2 is connected to the rails at points a and b, which are directly opposite each other. The wheels make good electrical contact with the rails, so the axle, rails, and resistor form a closed-loop circuit. The only significant resistance in the circuit is R. A uniform magnetic field B = 0.0700 T is vertically downwards. 100 (a) Find the induced current I in the resistor. A (b) What horizontal force F is required to keep the axle rolling at constant speed? N (c) Which end of the resistor, a or b, is at the higher electric potential? O Point a is at a higher potential. Point b is at a higher potential. Point a and Point b are at equal potentials. (d) After the axle rolls past the resistor, does the current in R reverse direction? Yes No Explain your answer.