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

Find the equivalent capacitance between C and B.

In the given network, the value of C, so that an equivalent capacitance between A and B is 3uF

Find the equivalent resistance between the points a and c of the given network for resistors

The equivalent capacity between A and B in the given circuit is (C_(1) =4muF,C_(2)=12 muF,C_(3)=8muF , C_(4)=4muF,C_(5)=8muF)

In the network shown in Fig., calculate the equivalent resistance between the points A and C.

In the network shown in the figure, the equivalent resistance between A and C is

In the network of capacitors given ahead. Find the effective capacitance between point P and Q If C_(1)=C_(2)=C_(3)=C_(4)=4 muF Value is not given C_(1) and C_(2)

In each capacitance C_(1) is 6.0 muF , and each capacitance C_(2) is 4.0 muF . . The equivalent capacitance of the netwok between ponts a and b is.

In the following circuit, the resultant capacitance between A and B is muF . Find the value of C.

In figure C_1=C_5=8.4muF and C_2=C_3=C_4=4.2muF .The applied potential is V_(ab)=220V (a) What is the equivalent capacitance of the network between points a and b ? (b) Calculate the charge on each capacitor and the potential difference across each capacitor.