In figure-5.143 ifS is closed at t=0, find charge on capacitor as a function of time. Time inductor is active with initial current `I_(0)` in it.

The switch shown n the figure is closed at t=0 . The charge on the capacitor as a function of time is given by

initially the switch is open for a long time. Now the swithc is closed at t=0. find the caharge on the rightomost capacitor as a function of time given that it was initially unchanged.

Initially the capacitor is uncharged find the charge on capacitor as a function of time, if switch is closed at t=0.

In the circuit shown in the figure, switch S is closed at time t = 0 . (a) Write current in the circuit and charge on capacitor as a function of time. Draw the graphical plot for the same. (b) Find maximum charge on the capacitor. What is potential difference across the inductor when charge on the capacitor is maximum?

Consider the situation shown in figure.The switch is closed at t=0 when the capacitor C_(1) as a function of time t .

In the circuit arrangement shown in figure, the switch S is closed at t = 0 . Find the current in the inductance as a function of time? Does the current through 10 Omega resistor vary with time or remains constant.

The circuit shows in Fig. is in the steady state with switch S_(1) closed. At t = 0,S_(1) is opened and switch S_(2) is closed. a. Derive expression for the charge on capacitor C_(2) as a function of time. b. Determine the first instant t , when the energy in the inductor becomes one-third of that in the capacitor.

In the circuit shown in figure-5.115, find the current in inductor as a function of time if switch is closed at t=0.

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 : .