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Question In an escating LC circuit earliest time is the rate 4.11 and C = 2.75...
In an oscillating LC circuit, L = 4.26 mH and C = 2.18 μF. At t = 0 the charge on the capacitor is zero and the current is 1.60 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?
In an oscillating LC circuit, L = 3.03 mH and C = 3.26 uF. At t = 0 the charge on the capacitor is zero and the current is 2.70 A. (a) What is the maximum charge that will appear on the capacitor? (b) At what earliest time t>O is the rate at which energy is stored in the capacitor greatest, and (c) what is that greatest rate? (a) Number Units (b) Number Units (c) Number Units
In an LC circuit at one time the charge stored by the capacitor is 10 mC and the current is 3.0 A. If the frequency of the circuit is (1/(4.0)) kHz, when the charge stored is 6.0 mC, what is thecurrent? A. 10 A B. 6.6 A C. 5.0 A D. 3.6 A E. 4.0 A Why is the answer C?
TASK (i): Find time-domain equations for a parallel LC resonant circuit An LC resonant circuit is sometimes referred to as an LC-tank or tuned circuit. It is made up of two components: an inductor (L) and a capacitor (C), hence the name. CAPACITOR 4 e V - + V - Figure 1: Capacitor symbol The charge on a capacitor is proportional to the voltage across it, the constant of proportionality being the capacitance C, measured in Farads (F). Since current...
An LC circuit like that in the figure below consists of a 3.30-H inductor and an 836-pF capacitor that initially carries a 111-C charge. The switch is open for <0 and is then thrown closed at t = 0. Compute the following quantities at t = 5.00 ms. L8 (a) the energy stored in the capacitor (b) the total energy in the circuit (c) the energy stored in the inductor
An LC circuit like that in the figure below consists of a 3.10-H inductor and an 890-pF capacitor that initially carries a 105-µC charge. The switch is open for t < 0 and is then thrown closed at t = 0. Compute the following quantities at t = 2.00 ms. (a) the energy stored in the capacitor (b) the energy stored in the inductor (c) the total energy in the circuit
In an LC circuit, at time zero, there is a non-zero charge in the capacitor and a non-zero current. As the circuit oscillates, the energy in the circuit can be found with: The inductance of the inductor Starting current att=0 The starting voltage at t-0 The capacitance of the capacitor
An LC circuit like that in the figure below consists of a 3.30-H inductor and an 830-pF capacitor that initially carries a 113- uC charge. The switch is open for t<0 and is then thrown closed at t = 0. Compute the following quantities at t= 5.00 ms. IS (a) the energy stored in the capacitor Enter a number (b) the total energy in the circuit (c) the energy stored in the inductor
An oscillating LC circuit consisting of a 0.83 nF capacitor and a 3.7 mH coil has a maximum voltage of 3.9 V. What are (a) the maximum charge on the capacitor, (b) the maximum current through the circuit, (c) the maximum energy stored in the magnetic field of the coil?
4. This problem explores the transfer of energy in an LC circuit. The capacitor in the circuit shown below is initially charged with a charge Qo. Write down the equations for energy stored in a capacitor and energy stored in an inductor. What is the total energy in this system in terms of charge and current? a. 00000 b. Rewrite your answer in part a, but plug in i = Because there is no resistor in this circuit, the system...