Answered: In an oscillating LC circuit, L = 3.39… | bartleby

Related questions

Question

In an oscillating LC circuit, L = 3.39 mH and C = 2.73 µF. At t = 0 the charge on the capacitor is zero and the current is 2.13 A. (a)
What is the maximum charge that will appear on the capacitor? (b) At what earliest time t > 0 is the rate at which energy is stored
in the capacitor greatest, and (c) what is that greatest rate?
(a) Number
2.02E-4
Units
(b) Number
7.45E-5
Units
(c) Number
2.77
Units
W

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

In an oscillating LC circuit, L = 30.0 mH and C = 7.20 μF. At time t = 0 the current is 9.10 mA, the charge on the capacitor is 3.20 μC, and the capacitor is charging. (a) What is the total energy in the circuit? J (b) What is the maximum charge on the capacitor? с (c) What is the maximum current? A (d) If the charge on the capacitor is given by q = Q cos(wt + ), what is the phase angle ø? (e) Suppose the data are the same, except that the capacitor is discharging at t = 0. What then is op?
The output EMF of a generator is given by V (t) = a sin(wt), where a = 231 V. Find the rms current in the circuit when this generator is connected to a 118 N resistor. Answer in units of A.
An alternating emf source with a variable frequency fa is connected in series with a 43.02 resistor and a 19.0 μF capacitor. The emf amplitude is 11.0 V. Consider a phasor diagram for phasor VR (the potential across the resistor) and phasor Vc (the potential across the capacitor). (a) At what driving frequency fa do the two phasors have the same length? At that driving frequency, what are (b) the phase angle in degrees, (c) the angular speed at which the phasors rotate, and (d) the current amplitude? (a) Number i 216.4 (b) Number i 45 (c) Number i 1361.6 (d) Number i 158 Units Units Units Units Hz (degrees) rad/s mA
The current in an Series RL circuit is described by the following differential equation:R i(t) + L di(t)/(dt) = V0where R is the resistance, L is the inductance, and V0 is the voltage of the source. a) Show that this is a separable differential equation, and then solve it. (Find i(t) in terms of R, L, V0). b) For a Series RL circuit with R = 50 (Ohm) and L = 10 (Henry) and the constant voltage V0 = 100 (Volt) applied at t = 0 by closing of a switch, find the current at t = 0.5 second.
Two resistors R1 = 323 N, R2 = 627 N, a capacitor C = 2.75 µF, and an inductor L = 6.30 mH, are connected to a sinusoidal voltage source with an rms voltage of 92.0 V as shown in the diagram below. ww R1 L ll R2 V. rms (a) Determine the rms current from the source for very large frequencies. A (b) Determine the rms current from the source for very small frequencies. A
You are given an LC oscillator, with an L = 3.3 mH and a C = 0.09 mF. Initially, the inductor has a current flowing through it of 24 mA and the charge on the capacitor is zero at this same time. Find the maximum charge that we can expect on the capacitor at some later time. Assume that there are no internal resistance losses for these oscillations.
A(n) 37.0 µF capacitor is charged to 4.7 µC and then an inductor of 9 mH is connected across the terminals of the charged capacitor. Find the maximum current that will flow in this circuit assuming there are no losses due to internal resistance.