EXEMPTED. PRACTISE 31 DESIGN A CIRCUIT Consisting OF (6pcs) 5MF CAPACITORS WHose мF EQUIVALENT CAPACITANCE IS 11uF
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design a circuit consisting of 6pcs 5uF capacitors whose equivalent capacitances is 11uF
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- COURSE: Electrical EngineeringSUBJECT: Electrical ApparatusINSTRUCTIONS:• Write the GIVEN with their respective symbols and units.• Do not skip the SOLUTIONS, do it step-by-step with their respective symbols and units• Round up to 3 three decimal places the FINAL ANSWERS and BOX it. PROBLEM:A capacitor in series with a 66 Ω resistor is connected to a 120 V, 60 Hz source. If the impedance of the circuit is 116 Ω, determine the size of the capacitor.a series r-c circuit takes a current whose equation is i=0.85sin(754t+pi/4) when connected to a source of emf having the equation e=340sin754t. calculate the capacitance of the capacitor, circuit power factor, and power.RC Circuit Charging Capacitor R= 1 MW, C= 470 mF, Vs= 10 v Time t(s) Vc(v) 0 0 60 1.2 120 2.3 180 3.2 240 4 300 4.7 360 5.4 400 5.7 460 6.2 520 6.7 580 7 700 7.8 820 8 940 8.6 1060 9 1180 9.2 1300 9.4 1420 9.5 Texp= Tth= Conclusion: ................................................................................................................................................................................
- Short Problem: Given a parallel RLC circuit comprised of the following element: 57.81-ohm resistor, ideal inductor with reactance of 65.75 ohms; and a capacitor with reactance of 6.59 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts.The initial value of the voltage v in the circuit is zero,and the initial value of the capacitor current, ic(0+), is 45 mA. Theexpression for the capacitor current is known to beic(t)=A1e−200t+A2e−800t, t≥0+,when R is 250 Ω. Find1. the values of α, ω0, L, C, A1, and A2(Hint:diC(0+)dt=−diL(0+)dt−diR(0+)dt=−v(0)L−1RiC(0+)C)1. the expression for v(t), t≥0,2. the expression for iR(t)≥0,3. the expression for iL(t)≥0given the circuit below , find and plot the current ix(t) for t>0s A=3A resistors=2 ohms each anc capacitor=1/4F voltage source is 3ix. solve in great detail.
- Given a parallel RLC circuit comprised of the following element: 99.3-ohm resistor, ideal inductor with reactance of 66.76 ohms; and a capacitor with reactance of 19.7 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts. Compute to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation.a series rlc circuit having values of pure resistance r=40 ohms and pure inductance l = 50.07 mh. the circuit draws 10 A of current when it is connected across a 400 v , 50hz ,ac supply. calculate the (1) capacitor value and (2) power factor of circuit.Short Problem: Given a parallel RLC circuit comprised of the following element: 62.52-ohm resistor, ideal inductor with reactance of 33.15 ohms; and a capacitor with reactance of 6.11 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts. PLEASE ANSWER WITHIN 30 MINUTES. Round off to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation. Use stored values. Write the numerical values only. No units in your final answer. Spaces are not allowed.
- Given a parallel RLC circuit comprised of the following element: 63.92-ohm resistor, ideal inductor with reactance of 46.65 ohms; and a capacitor with reactance of 8.65 ohms. Compute for true power in watts given an ac voltage source of 100 cis 0 volts. Compute to the nearest 4 decimal places. No Scientific notation. Do not round off in the middle of calculation. Use stored values.The current through a 12-mH inductor is 4 sin 100t A. Find the voltage, across the inductor for 0 < t < π/200 s. A. 1.56 cos 100t VB. 3.12 sin 100t VC. 5.78 cos 100t VD. 4.80 cos 100t VH5. An RCL circuit connected in series has R = 180 ohms, C = 1/280 farad, L = 20 henries, and an applied voltage E(t) = 10 sin t. Assuming no initial charge on the capacitor, but an initial current of 1 ampere at t = 0 when the voltage is first applied, find the subsequent charge on the capacitor at t=0.5. Use 4 decimal places.