What is the electric flux linked with a closed surface in a uniform electric field?

So if you have a sphere(closed surface) and you put it in an uniform electric field, then the total flux is 0. However, the Gauss’s law states that the electric field flux through a closed surface equals the enclosed charge divided by the permitivity of free space.

What is the electric flux through the closed surface?

The total of the electric flux out of a closed surface is equal to the charge enclosed divided by the permittivity. The electric flux through an area is defined as the electric field multiplied by the area of the surface projected in a plane perpendicular to the field.

Why is the electric flux through a closed surface with a given enclosed charge is independent of the size or shape of the surface?

The net electric flux through a closed surface is independent of the shape or size of the surface. This is a consequence of Gauss’s law.

Is the electric flux through a closed surface always zero?

The flux of a vector field through a closed surface is always zero if there is no source or sink of the vector field in the volume enclosed by the surface. The sources and sinks for the electric field are charges.

When the electric flux associated with closed surface becomes positive zero or negative?

The negative flux just equals in magnitude the positive flux, so that the net, or total, electric flux is zero. If a net charge is contained inside a closed surface, the total flux through the surface is proportional to the enclosed charge, positive if it is positive, negative if it is negative.

When electric flux through a closed surface is negative what type of charge it contains?

Why is the net flux of a uniform electric field zero?

Significance The relative directions of the electric field and area can cause the flux through the area to be zero. points in the direction of the positive z-axis ((Figure)). Therefore, the scalar product of the electric field with the area vector is zero, giving zero flux.

What will the net flux of the uniform electric field as in above case 1 through a cube of side 20 cm oriented so that its faces are parallel to the coordinate planes?

What is the net flux of the uniform electric field of the above question through a cube of side 20 cm oriented so that its faces are parallel to the coordinate planes? All the faces of a cube are parallel to the coordinate axes. As a result, net flux through the cube is zero.

In which situation is the electric flux through a surface zero?

The flux of a electric field through a closed surface is always zero if there is no net charge in the volume enclosed by the surface.