STATEMENT -1 : Induced charge does not contribute to electric field or potential at a give point .
STATEMENT -2 : A point cahrge `q_0` is kept outside a solid metallic sphere , the electric field inside the sphere is zero.

A sphere carries a uniformly distributed electric charge. Prove that the field inside the sphere is zero

A sphere of radius R contains charge density rho(r )=A (R-r ) , for 0 lt r lt R . The total electric charge inside the sphere is Q. The electric field inside the sphere is

Find electric field due to solid sphere of charge at a point inside.

Given below are two statements : Statement I : An electric dipole is placed at the centre of a hollow sphere. The flux of electric field through the sphere is zero but the electric field is not zero anywhere in the sphere. Statement II : If R is the radius of a solid metallic sphere and Q be the total charge on it. The electric field at any point on the spherical surface of radius r (lt R) is zero but the electric flux passing through this closed spherical surface of radius r is not zero. In the light of the above statements, choose the correct answer from the options given below :