In the following electrical network at `t lt 0`, key is placed on (1) till the capacitor got fully charged. Key is placed on (2) at `t = 0`. Time when the energy in both the capacitor and inductor will be same for the first time is

In the following electrical network at t = lt 0 Fig key is placed on (1) till the capacitor got fully charged. Key is placed on (2) at t = 0 . Time when the energy in both the same for the time is

In the circuit shown key is closed at t=0 with capacitor initially uncharged.

Switch S is cloesd in the circuit at time t = 0 . Find the current through the capacitor and the inductor at any time t

In the given at t = 0 , switch S is closed. The energy stored in the capacitor and inductor, respectively, at t rarr oo will be

In the circnit shown, capacitor is initially uncharged till the switch is turned on at time t= 0 . Then

In the circuit shown in Figure, the battery is an ideal one, with emf V. The capacitor is initially uncharged. The switch S is closed at time t = 0 . (a) Find the charge Q on the capacitor at time t. (b) Find the current in AB at time t. What is its liniting value as t rarr oo : .

An Uncharged capacitor C is connected to a battery through a resistance R . Show that by the time the capacitor gets fully charged, the energy dissipated in R is the same as the energy stored in C .

A circuit contains 50 muF capacitor and 20 mH inductor connected together with the help of a key which is open initially. Charge stored in the capacitor is 50 mC. Key is closed at t=0 . Calculate the minimum time interval in which energy stored in the inductor becomes equal to the energy stored in capacitor . Neglect any resistance in the circuit .