Total energy stored in series or parallel combination of capacitor is equal to ………. stored in ………...

Prove that the total energy stored in a parallel combination of capacitors is equal to the sum of energies stored in the individiual capacitors.

Prove that the total energy stored in a series combination of capacitors is equal to the sum of energies stored in the individiual capacitors.

A capacitor of capacitance C_(1) is charged to a potential V_(1) while another capacitor of capacitance C_(2) is charged to a potential difference V_(2) . The capacitors are now disconnected from their respective charging batteries and connected in parallel to each other . (a) Find the total energy stored in the two capacitors before they are connected. (b) Find the total energy stored in the parallel combination of the two capacitors. (c ) Explain the reason for the difference of energy in parallel combination in comparison to the total energy before they are connected.

A capacitor of capacitance C_(1) is charged to a potential V_(1) while another capacitor of capacitance C_(2) is charged to a potential difference V_(2) . The capacitors are now disconnected from their respective charging batteries and connected in parallel to each other . (a) Find the total energy stored in the two capacitors before they are connected. (b) Find the total energy stored in the parallel combination of the two capacitors. (c ) Explain the reason for the difference of energy in parallel combination in comparison to the total energy before they are connected.

Energy Stored In Capacitor

the energy stored in the capacitor is

Energy stored in a capacitor |Series combination|Parallel combination