The potential field of an electric field `vec(E)=(y hat(i)+x hat(j))` is

The potential phi(x,y) of an electrostatic field E=a(y hat(i)+c hat(j)) is [ a is a constant and hat(i) and hat(j) are unit vectors along X and Y axes ]

Find the potential V of an electrostatic field vec E = a(y hat i + x hat j) , where a is a constant.

Find the potential V of an electrostatic field vec E = a(y hat i + x hat j) , where a is a constant.

If the equation of an electric field is vec(E ) = (y hat(i) + xhat(j)) , then the equation of electric potential is represented by

Find the potential difference between points A and B in an electric field vec(E ) = (2hat(i) + 3hat(j) + 4hat(k)) NC^(-1) where vec(r_(A)) = (hat(i) -2hat(j) + hat(k))m and vec(r_(B)) = (2hat(i) + hat(j) - 2hat(k))m

A surface element vec(ds) = 5 hat(i) is placed in an electric field vec(E) = 4 hat(i) + 4 hat(j) + 4 hat(k) . What is the electric flux emanting from the surface ?

A surface element vec(ds) = 5 hat(i) is placed in an electric field vec(E) = 4 hat(i) + 4 hat(j) + 4 hat(k) . What is the electric flux emanting from the surface ?

Find the potential function V (x,y) of an electrostatic field vec(E)=2axy hat(i)+a(x^(2)-y^(2))hat(j) where a is a constant.

Find the potential function V (x,y) of an electrostatic field vec(E)=2axy hat(i)+a(x^(2)-y^(2))hat(j) where a is a constant.

Electric dipole of moment vec(P)=P hat(i) is kept at a point (x, y) in an electric field vec(E )=4x y^(2)hat(i)+4x^(2)y hat(j) . Find the magnitude of force acting on the dipole.