Two capacitors `C_(1)=3muF` and `C_(2)=6muF` in series, are connected in parallel to a third capacitor `C_(3)=4muF`. This arrangement is then connected to a battery of e.m.f., =`30V`, as shown. The energy lost by the battery in charging the capacitors

Two capacitors C_(1) = 2 muF and C_(2) = 6 muF in series, are connected in parallel to a third capacitor C_(3) = 4 muF . This arrangement is then connected to a battery of e.m.f = 2V , as shown in the figure. How much energy is lost by the battery in charging the capacitors

Two capacitors 2muF and 4muF are connected in parallel. A third capacitor of 6muF is connected in series. The combination is then connected across a 12V battery. The voltage across 2muF capacitor is:

Two capacitors of capacitances 4muF and 6muF are connected in series with a battery of 20 V. find the energy supplied by the battery.

Two capacitrors of 2 muF and 4 muF are connected in parallel. A third capacitor of 6 muF is connected in series. The combaination is connected across a 12 V battery. The voltage across 2 mu F capacitor is

Two capacitors C_(1) and C_(2) are connected to a battery of 6 V as shown in Fig. Find the charge on each capacitor.

A capacitor of 30 muF charged up to 500 volt is connected in parallel with another capacitor of 15 muF which is charged up to 300V. The common potential is

A capacitor of 20muF charged upto 500 V is connected in parallel with another capacitor of 10muF , which is charged upto 200 V. the common potential is

A series combination of three capacitors of capacities 1 muF, 2muF and 8 muF is connected to a battery of e.m.f. 13 volt . The potential difference across the plates of 2 muF capacitor will be

A capacitor of capacitance 1/3muF is connected to a battery of 300volt and charged. Then the energy stored in capacitor is