A parallel plate capacitor is filled with $3$ dielectric materials of same thickness, as shown in the sketch. The dielectric constants are such that $k_3 > k_2 > k_1$. Let the magnitudes of the electric field in and potential drops across each dielectric be $E_3$, $E_2$,$ E_1$, $\Delta V_3$, $\Delta V_2$ and $\Delta V_1$, respectively. Which one of the following statement is true ?
$E_3 < E_2 < E_1 \ and\ \Delta V_3 < \Delta V_2 <\Delta V_1$
$E_3 > E_2 > E_1 \ and \ \Delta V_3 > \Delta V_2 >\Delta V_1$
$E_3 < E_2 < E_1 \ and\ \Delta V_3 > \Delta V_2 >\Delta V_1$
$E_3 > E_2 > E_1\ and \ \Delta V_3 < \Delta V_2 <\Delta V_1$
Give examples of polar and non-polar molecules.
A capacitor has capacitance $5 \mu F$ when it's parallel plates are separated by air medium of thickness $d$. A slab of material of dielectric constant $1.5$ having area equal to that of plates but thickness $\frac{ d }{2}$ is inserted between the plates. Capacitance of the capacitor in the presence of slab will be $..........\mu F$
Explain the difference in the behaviour of a conductor and dielectric in the presence of external electric field.
A parallel plate capacitor is charged to a potential difference of $100\,V$ and disconnected from the source of $emf$ . A slab of dielectric is then inserted between the plates. Which of the following three quantities change?
$(i)$ The potential difference
$(ii)$ The capacitance
$(iii)$ The charge on the plates
Consider the arrangement shown in figure. The total energy stored is $U_1$ when key is closed. Now the key $K$ is made off (opened) and two dielectric slabs of relative permittivity ${ \in _r}$ are introduced between the plates of the two capacitors. The slab tightly fit in between the plates. The total energy stored is now $U_2$. Then the ratio of $U_1/U_2$ is