There are 7 identical capacitors. The equivalent capacitance when they are connected in series is C. The equivalent capacitance when they are connected in parallel is

n identical capacitors are connected in series. What is their equivalent capacitance?

Derive an expression for the equivalent capacitance when capacitors are connected in parallel.

Four capacitors of equal capacitance have an equivalent capacitance C_(1) when connected in series and an equivalent capacitance C_(2) when connected in parallel. The ratio (C_(1))/(C_(2)) is

Four capacitors of equal capacitance have an equivalent capacitance C_(1) when connected in series and an equivalent capacitance C_(2) when connected in parallel. The ratio (C_(1))/(C_(2)) is

Three capacitors each of capacitance C are connected in series. Their equivalent capacitance is C_(s) . The same three capacitors are now connected in parallel. Their equivalent capacitance becomes C_(p) . Find the ratio ((C_(p))/(C_(s))) (Working must be shown).

n idential capacitors each of capacitance C when connected in series give equivalent capacitance 1.2muF and when connect in parallel give 120muF . Then n and C are

Six identical capacitors each of capacitance 2 muF are connected as shown below. The equivalent capacitance between the points A and B is

Prove that the equivalent capacitance of two capacitors of the same capacitance connected in parallel is four times the equivalent capacitance when they are connected in series.