Derive an expression for equivalent capacitance of three capacitors `C_(1), C_(2) and C_(3)` when connected (i) in series (ii) in parallel.

Derive an expression for the effective capacitance of three capacitors connected in series.

Three capacitors C_(a) t c_(b) lt C_(c) are connected in series. Their resultant capacitance will be

The equivalent capacitance of three capacitors of capacitance C_(1):C_(2) and C_(3) are connected in parallel is 12 units and product C_(1).C_(2).C_(3) = 48 . When the capacitors C_(1) and C_(2) are connected in parallel, the equivalent capacitance is 6 units. then the capacitance are

The resultant capacitance of n condensers of capacitances C_(1)C_(2)...........C_(n) connected in series is given by

Three capacitors f capacitanes C_(1), C_(2) and C_(3) are connected (i) in series, (ii) in parallel. Show that the energy stored in the series combination is the same as that in parallel combination.

Three capacitors of capacities C _ 1, C _ 2, C _ 3 are connected in series. Their total capacity will be