Two spherical conductors of capacitance `3.0muF and 5.0muF `are charged to potentials of 300volt and 500volt. The two are connected resulting in redistribution of charges. Then the final potential is

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 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 1muF and 3muF are charged to the same voltages 5V. They are connected in parallel with oppositely charged plates connected together. Then

Two capacitors of capacitances 3 muF and 6 muF are charged to a potential of 12 V each. They are now connected to each other, with the positive plate of each joined to the negative plate of the other. The potential difference across each will be

Two capacitors of capacitances 3 muF and 6muF are charged to a potential of 12V each. They are now connected to each other, with the positive plate of each joined to the negative plate of the other. The potential difference across each will be

Two capacitors of capacitances 3 muF and 6 muF are charged to a potential of 12 V each. They are now connected to each other, with the positive plate of each joined to the negative plate of the other. The potential difference across each will be

Two conductors of capacitance 1muF and 2muF are charged to +10V and -20 V They are now connected by a conducting wire. Find (a) their common potential (b) the final charges on them (c) the loss of energy during, redistribution of charges.

Two conductors of capacitance 1muF and 2muF are charged to +10V and -20 V They are now connected by a conducting wire. Find (a) their common potential (b) the final charges on them (c) the loss of energy during, redistribution of charges.