An uncharged capacitor is connected in series with a resistor and a battery. The charging of the capacitor starts at t=0. The rate at which energy stored in the capacitor:-

An uncharged capacitor is connected to a battery. On charging the capacitor

A 0.1F capacitor is charged by a 10V battery. After disconnecting the battery, this charged capacitor is connected with an uncharged capacitor. If the charge is equally shared between the two, then what will be the energy stored in the two capacitors? Compare this energy with the energy stored initially in the first capacitor.

A capacitor of capacitance 5muF is charged to potential 20V and isolated. Now, an uncharged capacitor is connected in parallel to it. If the charge distributes equally on these capacitors, find total energy stored in capacitors.

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)

A capacitor is charged until its stored energy is 3J and then the charging battery is removed. Now another uncharged capacitor is connected across it and it is found that charge is distributed equally in the two capacitors. The final value of total energy stored in the electric fields is :

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 .

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 capacitor of capacitance 5muF is cahrged to potential 20V and isolated. Now, an uncharged capacitor is connected in parallel to it. If the charge distributes equally on these capacitors, find total energy stored in capacitors.