Calculate the effective capacitance between a and b from the figure given below:
`C_(1)=C_(3)=100muF, C_(2)=C_(4)=200muF`.

The effective capacity between A and B in the figure given is (in muF )

Effective capacitance between A and B in the figure shown is (all capacitance are in muF )

In a given network the equivalent capacitance between A and B is [C_(1)=C_(4)=1muF,C0_(2)=C_(3)=2muF]

Find the equivalent capacitance between the terminals A and B in the given Fig. Take C = 1 muF .

(a ) Find the equivalent capacitance of the combination shown in the figure ( a) when C_(1)=2.0 mu F, C_(2)=4.0 muF " and " C_(3) =3.0 muF (b ) The input terminals A and B in figure (a) are connected to a battery of 12 V. Find the potential and the charge of each capacitor .

The equivalent capactiance between A and B in the figure is 1 muF . Then the value of capacitance C is

Find the equivalent capacitane between the points P and Q as shown in Fig. Given C = 18 muF and C_(1) = 12 muF

Consider the network of capacitors as shown in the figure. Find equivalent capacitance between points A and C. Assume C_(1)=1muF, C_(2)=0.5muF and C_(3)=1muF .

In the figure given below, find the, (a) equivalent capacitance of the network between points A and B. Given: C_1 = C_5 = 4muF , C_2 = C_3 = C_4 = 2 muF (b) maximum charge supplied by the battery, and (c) total energy stored in the network