Three capacitors are connected to `D.C` source of `100` volts shown in the adjoining figure. If the charge accumulated on plates of `C_(1), C_(2)` and `C_(3)` are `q_(a), q_(b), q_(c ), q_(d), q_(e)` and `q_(f)` respectively, then

In figure, the charges on C_(1),C_(2) , and C_(3) , are Q_(1), Q_(2) , and Q_(3) , respectively. .

In, the charges on C_(1),C_(2) , and C_(3) , are Q_(1), Q_(2) , and Q_(3) , respectively. .

Find the electric charge Q_(1) on plates of capacitor C_(1), shown in figure below :

Charges q_(1) , q_(2) and q_(3) are placed on capacitors of capacitance C_(1) , C_(2) and C_(3) , respectively, arranged in series as shown. Switch S is there closed. What are the final charges q'_(1) , q'_(2) and q'_(3) on the capacitors? Given q_(1)=30muC , q_(2)=muC , q_(3)=10muC , C_(1)=10muF , C_(2)=20muF , C_(3)=30muF and epsilon=12"volt"

Charges q_(1) , q_(2) and q_(3) are placed on capacitors of capacitance C_(1) , C_(2) and C_(3) , respectively, arranged in series as shown. Switch S is there closed. What are the final charges q'_(1) , q'_(2) and q'_(3) on the capacitors? Given q_(1)=30muC , q_(2)=muC , q_(3)=10muC , C_(1)=10muF , C_(2)=20muF , C_(3)=30muF and epsilon=12"volt"

There are three conecentric hollow spheres of radii a, b and c and they are charged with charges q_(1),q_(2) and q_(3) respectively. Calculate the potential of the spheres.

Two capacitors of equal capacitance (C_(1)=C_(2)) are as shown in the figure. Initially, while the swithc is open (as shown) one of the capacitors is uncharged and the other carries charge Q_(0) . The energy stored in the charged capacitor is U_(0). Sometime after the switch is closed, the capacitors C_(1)"and" C_(2) carry charged Q_(1)"and"Q_(2) respectively, the energy stored in the capacitors are U_(1)"and"U_(2) respectively. Which of the following expression is correct?