Find the potential difference and charge on each capacitor.

Find the potential difference and charge on each capacitance. All capacitances are in muF .

If A is connerted with D and B is connected with C find the potential difference a across each capacitor and the final charge in each capacitor.

Two capacitors of capacitances 20 .0pF and 50.0pF are connected in series with a 6.00V bettery . Find (a )the potential difference across each capacitor and (b) the energy stored in each capacitor .

In the circuit shown in figure find a. the equivalent capacitance b. the charge stored in each capacitor and c. the potential difference across each capacitor.

A capacitor of capacitance C is charged to a potential differece V_(0) . The terminals of the charged capacitor are then connected to those of an uncharged capacitor of capacitance C//2 . a. Compute the original charge of the system. b. Find the final potential differce across each capacitor. c. Find the final energy of the system. d. Calculate the decrease in energy when the capacitors are connected. e. Where did the ''lost'' energy go?

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.

Find charge on each capacitor and potential difference across each capacitor .

Three uncharged capacitors are connected in the circuit as shown. What should be the value of C_3 (in muF ) so that potential difference across each capacitor is same

A capacitor or capacitance C_(1) is charge to a potential V and then connected in parallel to an uncharged capacitor of capacitance C_(2) . The fianl potential difference across each capacitor will be

A 12 pF capacitor is connected to a 50 V battery. How much electrostatic energy is stored in the capacitor ? If another capacitor of 6 pF is connected across the combination, find the charge stored and potential difference across each capacitor.