Two capacitors with capacities `C_(1)` and `C_(2)` ,are charged to potentials `V_(1)` and `V_(2)` respectively.When they are connected in parallel,the ratio of their respective charges is ....?

Two capacitors having capacities C_(1) and C_(2) are charged to voltages V_(1) and V_(2) respectively. There will be no exchange of energy in connecting them in parallel, if

Two capacitors of capacitance 10 muF and 20 muF are charged to potential 20 V and 10 V respectively. If they are connected to share charges, then loss of energy is

Two capacitors having capacitances C_(1) and C_(2) are charged with 120 V and 200 V batteries respectively. When they are connected in parallel now, it is found that the potential on each one of them is zero. Then,

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.

Two capacitors of capacitances 3 mu F & 6 mu F are charged to potential of 2V and 5V respectively.These two charged capacitors are connected in series.Find the potential across C_(1)

Two capacitors of capacitance C and 3C are charged to potential difference V_(0) and 2V_(0) respectively, and connected to an inductor of inductance L as shown in figure. Initially the current in the inductor is zero. Now, the switch S is closed. Potential difference across capacitor of capacitance C when the current in the cirucit is maximum is

Two capacitors of capacitance C and 3C are charged to potential difference V_(0) and 2V_(0) respectively, and connected to an inductor of inductance L as shown in figure. Initially the current in the inductor is zero. Now, the switch S is closed. Potential difference across capacitor of capacitance 3C when the current in the cirucit is maximum is :