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

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

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

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

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.

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 ]

A particle is moving with a velocity, \vec { v } = K ( y \hat { i } + x \hat { \j } ) , where K is a constant. The general equation for the path is:

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

Charge Q is given a displacement vec r = a hat i + b hat j in an electric field vec E = E_1 hat i + E_2 hat j . The work done is.

Charge Q is given a displacement vec r = a hat i + b hat j in an electric field vec E = E_1 hat i + E_2 hat j . The work done is.