[" Two capacitors of capacitances "C_(1)" and "C_(2)" are connected in series and potential difference "V" is "],[" applied across it.Then the potential difference across "C_(1)" will be "]

Two capacitances of capacity C_(1) and C_(2) are connected in series and potential difference V is applied across it. Then the potential difference across C_(1) will be

Two capacitances of capacity C_(1) and C_(2) are connected in series and potential difference V is applied across it. Then the potential difference across C_(1) will be

Three capacitors of capacitance 1 muF, 2muF and 3 muF are connected in series and a potential difference of 11 V is applied across the combination. Then, the potential difference across the plates of 1 muF capacitor is

Two capacitors of capacitance C_1 and C_2 are connected in series and a voltage V is applied across them.'What is the P.D. across C_1 :

Two capacitors of capacitances 10muF and 20muF are connected in series across a potential difference of 100V. The potential difference across each capacitor is respectively

The capacitances of two capacitors are 2 mu F and 8 mu F . They are connected in series and a potential difference of 100 V is applied across the combination. What are The potential differences across the two capacitors?

Two capacitors 3muF and 6muF are connected in series across a potential difference of 120V . Then the potential difference across 3muF capacitor is:

Three capacitors having capacitances 1 muF,2muF " and "3 muF are joined in series. A potential difference of 1100 V is applied to the combination. Find the charge and potential difference across each capacitor.

Two capacitors of capacitances C_(1)=2muF and C_(2)=8muF are connected in series and the resulting combination is connected across a 300V battery. Calculate the charge, potential difference and energy stored in the capacitor separately.