The circuit is switched on at `t=0`, Find the time when energy stored in inductor becomes `1/n` tiimes of maximum energy stored in it:

The capacitor shown in the figure is initially unchanged, the battery is ideal. The switch S is closed at time t= 0, then the time after which the energy stored in the capacitor becomes one - fourth of the energy stored in it in steady - state is :

During food chain, the maximum energy is stored in:

A simple LR circuit is connected to a battery at time t = 0 . The energy stored in the inductor reaches half its maximum value at time

In the circuit shows in Fig the capacitor is initially uncharged and the two - way switch is connected in the position BC . Find the current through the resistence R as a function of time t . After time t = 4 ms, the switch is connected in the position AC . Find the frequency of oscillation of the capacitor of the circuit in the position, and the maximum charge on the capacitor C . At what time will the energy stored in the capacitor be one-half of the total energy stored in the circuit? It is given L = 2 xx 10^(-4)H, C = 5 mF, R = (In 2)/(10) Omega and emf of the battery = 1 V .

Find the total energy stored in the capacitors in the given network.

In the steady state of the circuit shown in the figure the ratio of energy stored in the inductor to th energy stored in the capacitor is 1000000.

Find total energy stored in capacitors given in the circuit

A capacitor is connected across an inductor. At time t = 0 charge on the capacitor is equal to 1/sqrt2q_"max" , where q_"max" is the maximum charge on the capacitor. The time t, at which the energy stored in the capacitor is equal to the energy stored in the inductor is (The inductance of the inductor is L and capacitance of the capacitor is C. Resistance of the circuit is zero)

In the circuit shown, switch S is closed at time t = 0 . Find the current through the inductor as a function of time t .

The circuit shown in figure is in the steady state with switch S_(1) closed. At t=0, S_(1) is opened and switch S_(2) is closed. Find the first instant t, when energy in inductor becomes one third of that in capacitor