Two capacitors have a capacitance of `5 muF` when connected in parallel and `1.2 muF` when connected in series. Calculate their capacitance.

Two capacitors each of capacity 2muF are connected in parallel. This system is connected in series with a third capacitance of 12muF capacity . The equivalent capacity of the system will be

Two capacitors of equal capacitance when connected in series hae net capacitance C_(1) and when connected in parallel have net capacitance C_(2) what is the value of C_(1)//C_(2) ?

Ten capacitors, each of capacitance 1muF are first connected in parallel and then in series. The ratio of maximum to minimum capacitance of the combinations are

Two capacitors of capacitances 3muF and 5muF respectively are connected in parallel and this combination is connected in series with a third capacitor of capacitance 2muF . A potential difference of 100 V is applied across the entire combination. The charge and the potential difference across the third capacitor is

Three capacitors of equal capacitance, when connected in series have net capacitance C_(1) , and when connected in parallel have net capacitance C_(2) . What is the value of C_(1)//C_(2) ?

Three capacitors of equal capacitance, when connected in series, have a net capacitance of C_1 and when connected in parallel, have a capacitance of C_2 what will be the value of C_1//C_2 ?

Three capacitors, each of capacitance 0.3 muF , are connected in parallel. This combination is connected with another capacitor of capacitance 0.1 muF in series. What is the resultant capacitance?