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- Compute for the total energy of the entire circuit. Select one: a. 128.42 micro Joules b. 352.12 micro Joules c. 273.56 micro Joules d. 478.08 micro Joules1. For the parallel circuit given, compute for the dissipated power for R3A 24.6 WattsB. 38.6 WattsC. 28.8 WattsD. 33.5 Watts 2. For the parallel circuit given, what is the current flowing thru R2? A 3.2 A B. 2.2 A C.0.2 A D. 1.2 AIn an oscillating RLC circuit, R = 7.0 L. = 10 mH. And C = 3.0 F. Initially, the capacitor has a charge of 8.0 C and the current is zero. Calculate the charge on the capacitor (a) five cycles later and (b) 50 cycles later.
- Calculate the reactance of a 5.0F capacitor at (a) 60 Hz, (b) 600 Hz, and (c) 6000 Hz.Consider a series RLC circuit for which R = 150 Ω, L = 20.0 mH, ΔVrms = 20.0 V, and ω = 5 000 s-1. Determine the value of the capacitance for which the current is a maximum.What capacitance should be used to produce a 2.00 MΩ reactance at 60.0 Hz?
- In an RLC circuit, L=0.1 H, R=0.6; C=0.4F; and E(t)=60 V. Find the charge at time t. Assume the initial charge on the capaciter is 0C and the initial current is 7.5.an rlc circuit has voltage supplied to it at a frequency of 9.0 kHz with a phase difference between the current and voltage of magnitude 0.20 rad. if the circuit capacitance is 4.0 uF and an inductance of 0.040 H, the resistance is (komega) i) 0.20 ii) 10 iii) 0.05 iv) 11In a certain series RLC circuit, Irms = 9.00 A, ΔVrms = 155 V, and the current leads the voltage by 31.0°.
- Find the steady-state current in the RLC-circuit in Fig. 61 for the given data. Show the details of your work. R= 40,L=05H,C =0.1F,E =S500sin2rV c Bit) = Ky aim oot Fig. 61. RLC-circulitYour RL circuit has a characteristic time constant of 20.0 ns, and a resistance of 5.00 MΩ. What resistance would give you a 1.00 ns time constant, perhaps needed for quick response in an oscilloscope?Show that the rms value for the sawtooth voltage as shown is ΔVmax/√3.