Write important results regarding electrostatic of conductors.
For this following are the results.
$(1)$ The electrostatic field inside the conductor is zero.
$(2)$ On the outer surface of the conductor the electric field at every point is perpendicular to the surface.
$(3) $The interior of a conductor can have no excess charge in the static situation.
$(4)$ Electrostatic potential is constant through out the volume of the conductor and has the same value (as inside) on its surface.
$(5)$ Electric field at the surface of a charged conductor is $\vec{E}=\frac{\sigma}{\epsilon_{0}} \cdot \hat{n}$. where,
$\sigma=$ surface charge density
$\epsilon_{0}=$ permittivity of free space
$\hat{n}=$ unit vector normal to the surface in the outward direction.
$(6)$ Electric field inside the cavity of conductor is zero. Means, electrostatic shielding would developed.
A thin conducting spherical shell (center at $O$ ) having charge $Q_0$ , radius $R$ and three point charges $Q_0$ , $-2Q_0$ , $3Q_0$ are also kept at point $A$ , $B$ and $C$ respectively as shown. Find the potential at any point on the conducting shell. (Potential at infinity is assumed to be zero)
Inside a hollow charged spherical conductor, the potential
A conducting sphere of radius $r$ has a charge. Then
“Electric field inside hollow region of conductor in uniform electric field is same”. Explain.
If electric potential of the inner sphere is $10\, volt$ and that of the outer shell is $50\, volt$ then potential at common centre is :-......$V$