359186 A combination of parallel plate capacitors is maintained at a certain potential difference. When a 3 $mm$ thick slab is introduced between all the plates, in order to maintain the same potential difference, the distance between plates in increased by 2.4 $mm$. Find the dielectric constant of the slab.

359188 A parallel plate capacitor of area $A$, plate separation $d$ and capacitance $C$ is filled with three different dielectric material having dielectric constants $K_1,K_2$ and $K_3$ as shown. If a single dielectric material is to be used to have the same capacitance $C$ in this capacitor, then its dielectric constant $k$ is given by

359189 If a capacitor $C_0$ has plate area $A$ and distance between plates is $‘d^{\prime }$. Now a dielectric of dielectric constant $‘k^{\prime }$ is placed between capacitor as shown in figure. Find new capacitance :

359186 A combination of parallel plate capacitors is maintained at a certain potential difference. When a 3 $mm$ thick slab is introduced between all the plates, in order to maintain the same potential difference, the distance between plates in increased by 2.4 $mm$. Find the dielectric constant of the slab.

359187 In a parallel plate air capacitor the distance between plates is reduced to one fourth and the space between them is filled with a dielectric medium of constant 2. If the initial capacity of the capacitor is $4\mu F$, then its new capacity is

359188 A parallel plate capacitor of area $A$, plate separation $d$ and capacitance $C$ is filled with three different dielectric material having dielectric constants $K_1,K_2$ and $K_3$ as shown. If a single dielectric material is to be used to have the same capacitance $C$ in this capacitor, then its dielectric constant $k$ is given by

359189 If a capacitor $C_0$ has plate area $A$ and distance between plates is $‘d^{\prime }$. Now a dielectric of dielectric constant $‘k^{\prime }$ is placed between capacitor as shown in figure. Find new capacitance :

359186 A combination of parallel plate capacitors is maintained at a certain potential difference. When a 3 $mm$ thick slab is introduced between all the plates, in order to maintain the same potential difference, the distance between plates in increased by 2.4 $mm$. Find the dielectric constant of the slab.

359187 In a parallel plate air capacitor the distance between plates is reduced to one fourth and the space between them is filled with a dielectric medium of constant 2. If the initial capacity of the capacitor is $4\mu F$, then its new capacity is

359188 A parallel plate capacitor of area $A$, plate separation $d$ and capacitance $C$ is filled with three different dielectric material having dielectric constants $K_1,K_2$ and $K_3$ as shown. If a single dielectric material is to be used to have the same capacitance $C$ in this capacitor, then its dielectric constant $k$ is given by

359189 If a capacitor $C_0$ has plate area $A$ and distance between plates is $‘d^{\prime }$. Now a dielectric of dielectric constant $‘k^{\prime }$ is placed between capacitor as shown in figure. Find new capacitance :

359186 A combination of parallel plate capacitors is maintained at a certain potential difference. When a 3 $mm$ thick slab is introduced between all the plates, in order to maintain the same potential difference, the distance between plates in increased by 2.4 $mm$. Find the dielectric constant of the slab.

359187 In a parallel plate air capacitor the distance between plates is reduced to one fourth and the space between them is filled with a dielectric medium of constant 2. If the initial capacity of the capacitor is $4\mu F$, then its new capacity is

359188 A parallel plate capacitor of area $A$, plate separation $d$ and capacitance $C$ is filled with three different dielectric material having dielectric constants $K_1,K_2$ and $K_3$ as shown. If a single dielectric material is to be used to have the same capacitance $C$ in this capacitor, then its dielectric constant $k$ is given by

359189 If a capacitor $C_0$ has plate area $A$ and distance between plates is $‘d^{\prime }$. Now a dielectric of dielectric constant $‘k^{\prime }$ is placed between capacitor as shown in figure. Find new capacitance :