359177 Between the plates of a parallel plate condenser, a plate of thickness \({t_1}\) and dielectric constant \({K_1}\) is placed. In the rest of the space, there is another plate of thickness \({t_2}\) and dielectric constant \({K_2}.\) The potential difference across the condenser will be

359178 A parallel plate capacitor is made of two dielectric blocks. One of the blocks has thickness \({d_1}\) and dielectric constant \({K_1}\) and the other has thickness \({d_2}\) and dielectric constant \({K_2}\) as shown in figure. This arrangement can be thought as a dielectric slab of thickness \(\left( {d = {d_1} + {d_2}} \right)\) and effective dielectric constant \(K\). The \(K\) is

359179 The respective radii of the two spheres of a spherical condenser are 12 \(cm\) and 9 \(cm\). The dielectric constant of the medium between them is 3. The capacity of the condenser will be

359180 A parallel plate capacitor has area \(2{m^2}\) separated by 3 dielectric slabs. Their relative permittivity is 2, 3, 6 and thickness is 0.4 \(mm\), 0.6 \(mm\), 1.2 \(mm\) respectively. The capacitance is

359181 Two parallel plates of area \(A\) are separated by two different dielectric as shown in figure. The net capacitance is

359177 Between the plates of a parallel plate condenser, a plate of thickness \({t_1}\) and dielectric constant \({K_1}\) is placed. In the rest of the space, there is another plate of thickness \({t_2}\) and dielectric constant \({K_2}.\) The potential difference across the condenser will be

359178 A parallel plate capacitor is made of two dielectric blocks. One of the blocks has thickness \({d_1}\) and dielectric constant \({K_1}\) and the other has thickness \({d_2}\) and dielectric constant \({K_2}\) as shown in figure. This arrangement can be thought as a dielectric slab of thickness \(\left( {d = {d_1} + {d_2}} \right)\) and effective dielectric constant \(K\). The \(K\) is

359179 The respective radii of the two spheres of a spherical condenser are 12 \(cm\) and 9 \(cm\). The dielectric constant of the medium between them is 3. The capacity of the condenser will be

359180 A parallel plate capacitor has area \(2{m^2}\) separated by 3 dielectric slabs. Their relative permittivity is 2, 3, 6 and thickness is 0.4 \(mm\), 0.6 \(mm\), 1.2 \(mm\) respectively. The capacitance is

359181 Two parallel plates of area \(A\) are separated by two different dielectric as shown in figure. The net capacitance is

359177 Between the plates of a parallel plate condenser, a plate of thickness \({t_1}\) and dielectric constant \({K_1}\) is placed. In the rest of the space, there is another plate of thickness \({t_2}\) and dielectric constant \({K_2}.\) The potential difference across the condenser will be

359178 A parallel plate capacitor is made of two dielectric blocks. One of the blocks has thickness \({d_1}\) and dielectric constant \({K_1}\) and the other has thickness \({d_2}\) and dielectric constant \({K_2}\) as shown in figure. This arrangement can be thought as a dielectric slab of thickness \(\left( {d = {d_1} + {d_2}} \right)\) and effective dielectric constant \(K\). The \(K\) is

359179 The respective radii of the two spheres of a spherical condenser are 12 \(cm\) and 9 \(cm\). The dielectric constant of the medium between them is 3. The capacity of the condenser will be

359180 A parallel plate capacitor has area \(2{m^2}\) separated by 3 dielectric slabs. Their relative permittivity is 2, 3, 6 and thickness is 0.4 \(mm\), 0.6 \(mm\), 1.2 \(mm\) respectively. The capacitance is

359181 Two parallel plates of area \(A\) are separated by two different dielectric as shown in figure. The net capacitance is

359177 Between the plates of a parallel plate condenser, a plate of thickness \({t_1}\) and dielectric constant \({K_1}\) is placed. In the rest of the space, there is another plate of thickness \({t_2}\) and dielectric constant \({K_2}.\) The potential difference across the condenser will be

359178 A parallel plate capacitor is made of two dielectric blocks. One of the blocks has thickness \({d_1}\) and dielectric constant \({K_1}\) and the other has thickness \({d_2}\) and dielectric constant \({K_2}\) as shown in figure. This arrangement can be thought as a dielectric slab of thickness \(\left( {d = {d_1} + {d_2}} \right)\) and effective dielectric constant \(K\). The \(K\) is

359179 The respective radii of the two spheres of a spherical condenser are 12 \(cm\) and 9 \(cm\). The dielectric constant of the medium between them is 3. The capacity of the condenser will be

359180 A parallel plate capacitor has area \(2{m^2}\) separated by 3 dielectric slabs. Their relative permittivity is 2, 3, 6 and thickness is 0.4 \(mm\), 0.6 \(mm\), 1.2 \(mm\) respectively. The capacitance is

359181 Two parallel plates of area \(A\) are separated by two different dielectric as shown in figure. The net capacitance is

359177 Between the plates of a parallel plate condenser, a plate of thickness \({t_1}\) and dielectric constant \({K_1}\) is placed. In the rest of the space, there is another plate of thickness \({t_2}\) and dielectric constant \({K_2}.\) The potential difference across the condenser will be

359178 A parallel plate capacitor is made of two dielectric blocks. One of the blocks has thickness \({d_1}\) and dielectric constant \({K_1}\) and the other has thickness \({d_2}\) and dielectric constant \({K_2}\) as shown in figure. This arrangement can be thought as a dielectric slab of thickness \(\left( {d = {d_1} + {d_2}} \right)\) and effective dielectric constant \(K\). The \(K\) is

359179 The respective radii of the two spheres of a spherical condenser are 12 \(cm\) and 9 \(cm\). The dielectric constant of the medium between them is 3. The capacity of the condenser will be

359180 A parallel plate capacitor has area \(2{m^2}\) separated by 3 dielectric slabs. Their relative permittivity is 2, 3, 6 and thickness is 0.4 \(mm\), 0.6 \(mm\), 1.2 \(mm\) respectively. The capacitance is

359181 Two parallel plates of area \(A\) are separated by two different dielectric as shown in figure. The net capacitance is