All capacitors in the network given below are identical with capacitance of each being `1 mu F`. Find the charge on the capacitor marked as C.

There are 10 identical capacitors each of capacitance C .

In the network given below all the five capacitors have the same capacitance C each . Then the capacitance between the terminal A and B will be

In the network given below all the five capacitors have the same capacitance C each . Then the capacitance between the terminal A and B will be

In the given circuit, the charge on 4 mu F capacitor will be : .

In the given circuit, the charge on 4 mu F capacitor will be : .

Two identical capacitors are connected in series with a source of constant voltage V . If Q is the charge on one of the capacitors, the capacitance of each capacitor 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, (ii) If V_(ab)=900V , the charge on each capacitor nearest to 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, (ii) If V_(ab)=900V , the charge on each capacitor nearest to the points 'a' and 'b' is :

Fig. shows a network of capacitors where the numbers inidicate the capacitance in microfarel. Find the value of capacitance C if the equivalent capacitance between A and B is to be 2 mu F .

A network of four 10 mu F capacitors is connected to a 500 V supply, as shown in Fig. Determine (a) the equivalent capacitance of the network and (b) the charge on each capacitor. (Note, the charge on a capacitor is the charge on the plate with higher potential, equal and opposite to the charge on the plate with lower potential.)