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

Find the charges on the three capacitors connected to a bettery as shown in figure (31.E1). Take C_1=2.0,muF, C_2=4.0,muf, C_3=6.0,muF and V=12 volts.

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)

(i) Find equivalent capacitance between A and B in the combination give below . Each capacitor is a of 2 muF capacitance .

In the given network capacitance, C_(1) = 10muF, C_(2) = 5 muF and C_(3) = 4muF . What is the resultant capacitance between A and B ?

In the given network capacitance, C_(1) = 10muF, C_(2) = 5 muF and C_(3) = 4muF . What is the resultant capacitance between A and B ?

Three capacitors C_(1)=6muF,C_(2)=12muF and C_(3)=20muF are connected to a 100 V battery, as shown in figure below: (i) Charge on each plate of capacitor C_(1) . (ii) Electrostatic potential energy stored in capacitor C_(3) .

A potential of V = 3000 V is applied to a combination of four initially uncharged capacitors as shown in the figure. Capacitors A, B, C and D have capacitances C_(A)=6.0 muF,C_(B)=5.2 muF,C_(C)=1.5 muF and C_(D) = 3.8 muF , respectiely. If the battery is disconnected, then potential difference across capacitor B is (approximately)

If the equivalent capacitance between points P and Q of the combination of the capacitors show in figure below us 30 muF , the capacitor C is

(a) Find the equivalent capacitance of the combination between A and B in the figure If the points A and B are maintained at 15 V and 0 V respectively then (b) Find the charges on 3mu F, 4 mu F "and " 5 muF capacitors (c ) What are the potentials of the points C and D ?

In, given C_(1)=3 muF, C_(2)=5muF, C_(3)=9 muF , and C_(4)=13 muF . What is the potential differnce between points A and B ? .