A uniform electric field exists in `x-y` plane. The potential of points `A (-2m, 2m), B(-2m, 2m)` and `C(2m, 4m)` are `4V, 16 V` and 1`2 V` respectively. The electric field is

A uniform electric fied exists in x-y plane. The potential of ponts A(2m,2m),B(-2m,2m) and C(2m,3m) are 4V, 16V and 12V respectively. The electric field is

A uniform electric fied exists in x-y plane. The potential of ponts A(2m,2m),B(-2m,2m) and C(2m,3m) are 4V, 16V and 12V respectively. The electric field is

A uniform electric field is along x-axis. The potential difference V_(A)-V_(B)=10 V is between two points A (2m, 3m) and (4m, 8m). Find the electric field intensity.

A uniform electric field is along x-axis. The potential difference V_(A)-V_(B)=10 V is between two points A (2m, 3m) and (4m, 8m). Find the electric field intensity.

A uniform electric field of 30NC^(-1) exists along the X-axis calculate the potential difference V_(B)-V_(A) between the points A (4m,2m) and B(10m,5m).

ABC is an equilateral triangle of side 2m. There is a uniform electric field of intensity 100V/m in the plane of the triangle and parallel to BC as shown. If the electric potential at A is 200V, then the electric potentials at B and C.

Find the potential difference V_(AB) between A(2m, 1m, 0) and B(0, 2m, 4m) in an electric field, E=(xhati-2yhatj+zhatk)V/m

Find the potential difference V_(AB) between A(2m, 1m, 0) and B(0, 2m, 4m) in an electric field, E=(xhati-2yhatj+zhatk)V/m

An electric field vec(E)=B x hat(i) exists in space, where B = 20 V//m^(2) . Taking the potential at (2m, 4m) to be zero, find the potential at the origin.

An electric field vec(E)=B x hat(i) exists in space, where B = 20 V//m^(2) . Taking the potential at (2m, 4m) to be zero, find the potential at the origin.