The LC circuit has a total energy of 34 J. Find the initial charge on the capacitor, maximum current, the frequency, & the period. Qi = Imax = f = T =
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The LC circuit has a total energy of 34 J. Find the initial charge on the capacitor, maximum current, the frequency, & the period.
Qi =
Imax =
f =
T =
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- The charge on the capacitor of an LC circuit with inductance L and capacitance C obeys the following expression. Find the maximum current in the circuit. q=Q cos [t/(LC)0.5] zero Q(LC) ⁰.5 Olmax/(LC)0.5 Imax QLC Q/(LC) 0.5The I vs t graph shown below is for an LR circuit without a battery. 1 (A) 10+ 7.5 5. 2.5 5 10 15 20 25 t(s) Determine the time constant of the LR circuit. If L = 6 H, determine R. R =An inductor is connected to a 15 kHz oscillator that produces an rms voltage of 6.0 V. The peak current is 65 mA. What is the value of the inductance L?
- V091. b) Write down the second order ordinary differential equation that represents the electric circuit. Where R = 302, C=1/7 F, L = 4 H, and the voltage source E(t) = 110 Sin377t DO NOT SOLVE THE SYSTEM FOR CURRENT. R www C E(t) = Esin ot еееThe charge on the capacitor of an LC circuit with capacitance C and inductance L obeys the following equation. Find the maximum current in the circuit. q= Q cos [t/(LC)0.5] Q Q/(LC) 0.5 zero QQ²/(LC) 0.5 imax 1/(LC) 0.5