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 battery of 20V is connected to a capacitor of capacitance 10 muF . Now battery is removed and this capacitor is connected to a second uncharged capacitor. If the charge distributes equally on these two capacitors, the total energy stored in the two capacitors will be

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

A battery of 10V is connected to a capacitor of capacity 0. lF . The battery is now removed and this capacitor is connected to a second uncharged capacitor. If the charges are distributed equally on these two capacitors, find the total energy stored in the two capacitors. Find the ratio of final energy to initial energy stored in capacitors.

A capacitor of capacitance 6 muF is charged to a potential of 150V. Its potential falls to 90V, when another uncharged capacitor is connected to it. Find the capacitance of the second capacitor and the amount of energy lost due to the connection.

A capacitor of capacity C charged to potential "V" and " then connected to an identical uncharged capacitor then loss of energy is

A capacitor is charge until it stores an energy of 1J. A second uncharged capacitor is connected to it, so that charge districutes equally. The final energy stored in the second capacitor is

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 :

A capacitor of capacitance 10muF charged to 100V is connected to an uncharged capacitor. The effective potential now is 40 V. The capacitance on uncharged capacitor is

Two capacitors of capacitances 3 muF and 6 muF , are charged to potentials 2V and 5V respectively. These two charged capacitors are connected in series. Find the potential across each of the two capacitors now.