The charge on $4 \mathrm{\mu F}$ capacitor in the given circuit is (in $\mathrm{\mu C}$)

 

Four identical capacitors are connected as shown in the diagram. When a battery of $6 \mathrm{V}$ is connected between $A$ and $B$, the charge stored is found to be $1.5 \mu \mathrm{C}.$ The value of $C_1$ is

Figure shows five capacitors connected across a $12 \mathrm{V}$ power supply. What is the charge on the $2 \mu \mathrm{F}$ capacitor?

Three plates $A$, $B$ and $C$ are placed close to each other with $+Q$ charge given to the middle plate. The inner surfaces of A and C can be connected to earth through plate $D$ and keys $K_1$ and $K_2.$ The plate $D$ is a dielectric slab with dielectric constant $K$, then the charge that will flow through plate $D$ when $K_1$ is closed and $K_2$ is open is

In the previous problem, when both the keys are closed, charge that will flow through key $K_1$ will be,

Previous problem: Three plates $A, B$ and $C$ are placed close to each other with $+Q$ charge given to the middle plate. The inner surfaces of $A$ and $C$ can be connected to earth through plate $D$ and keys $K_1$ and $K_2$. The plates $D$ is a dielectric slab with dielectric constant $K$, then the charge that will flow through plate $D$ when $K_1$ is closed and $K_2$ is open is

In the circuit shown in the figure, initially $K_1$ is closed and $K_2$ is open. What are the charges on each capacitor? Now $K_1$ was opened and $K_2$ was closed (order is important), what will be the charge on each capacitor now? $[C=1 \mu \mathrm{F}]$

The figure shows two capacitors of capacitance $2 \mu \mathrm{F}$and $4 \mu \mathrm{F}$ and a cell of $90 \mathrm{V}.$The switch $K$ is such that when it is in position $1$ the circuit ABCD is closed and when it is in position $2$ the circuit BCEF is closed. The resistance of both the circuits is negligible so that the capacitor gets fully charged instantly. Initially, the switch is in position $1$ Then it is turned in position $2$. This makes one cycle. It is then again turned in position $1$ and then in position $2$. Now the two cycles are completed. Find the charge (in $\mu C$ ) on the capacitor of capacitance $4 \mu \mathrm{F}$ after two cycles.

In the figure shown, find the e.m.f. $\epsilon$ for which the charge on $2 \mu \mathrm{F}$ capacitor is $4 \mu \mathrm{C}$