A combination arrangement of the capacitors is shown in the figure
(i) `C_(1)=3 mu F, C_(2) =6 mu F` and `C_(3)= 2 mu F` then equivalent capacitance between 'a' and 'b' is :

In the arrangement C_(1) = 10 mu, F C_(2)= 10 mu F and C_(3)= 20 mu F . What is the equivalent capacitance ( in mu F ) between points A and B ?

In the arrangement C_(1) = 10 mu, F C_(2)= 10 mu F and C_(3)= 20 mu F . What is the equivalent capacitance ( in mu F ) between points A and B ?

Find the equivalent capacitance between P and Q if C_1 = 6 mu F and C= 9 mu F

(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 .

In the arrangement of the capacitor shown in the figure, each C_(1) capacitor has capacitance of 3mu F and each C_(2) capacitor has capacitance of 2mu F then, (i) Equivalent capacitance of the network between the points a and b is :

In the arrangement of the capacitor shown in the figure, each C_(1) capacitor has capacitance of 3mu F and each C_(2) capacitor has capacitance of 2mu F then, (i) Equivalent capacitance of the network between the points a and b is :

In fig, the values of capacitances are as follow C_(1) = C_(2) = C_(3) = C_(4) = 4mu F, C_(5) = 5 mu F Calculate the equivalent capacitance between the points P and Q. If a battery of 10 volt is connected between these points, what will be the charge on each capacitor ?

In the arrangement of the capacitor shown in the figure, each C_(1) capacitor has capacitance of 3mu F and each C_(2) capacitor has capacitance of 2mu F then, (ii) If V_(ab)=900V , the charge on each capacitor nearest to the points 'a' and 'b' is :