The elctric potential in a region is given by, `v = 3x^(2) + 4x`. An electron is placed at the origin will experience:

The electric potential in a region is given by the relation V(x) = 4+5x^2 . If a dipole is placed at position (-1,0) with dipole moment vecP pointing along positive y-direction, then

The electric potential in a region is given by the relation V(x) = 4+5x^2 . If a dipole is placed at position (-1,0) with dipole moment vecP pointing along positive y-direction, then

The alectric potential in a region is given by the relation V(x)=4+5x^(2) . If a dipole is placed at position (-1, 0) with dipole moment vec(p) pointing along positive Y-direction, then

The alectric potential in a region is given by the relation V(x)=4+5x^(2) . If a dipole is placed at position (-1, 0) with dipole moment vec(p) pointing along positive Y-direction, then

The electric potential in a region is represented as, v=2x+3y-z The electric field strength is

The electric potential in a region is given by V = (2x^(2) - 3y) volt where x and y are in meters. The electric field intensity at a point (0, 3m, 5m) is

If the electric potential in a region is represented as V = 2x + 3y - 4z .Then electric field vector will written as

The electric potential V("x") in a region around the origin is given by V"(x)" = 4x^(2) volts. The electric charge enclosed in a cube of 1 m side with its centre at the origin is (in coulomb

The potential in certain region is given as V = 2x^(2) , then the charge density of that region is