Home
Class 12
PHYSICS
In a uniform electric field E if we cons...

In a uniform electric field E if we consider an imaginary cubical closed surface of side a, then find the net flux through the cube ?

Text Solution

Verified by Experts

The correct Answer is:
0
Promotional Banner

Topper's Solved these Questions

  • ELECTROSTATICS

    RESONANCE|Exercise Exercise-1 Section (J)|7 Videos

  • ELECTROSTATICS

    RESONANCE|Exercise Part - II Section (A)|4 Videos

  • ELECTROSTATICS

    RESONANCE|Exercise Exercise-1 Section (H)|5 Videos

  • ELECTROMAGNETIC INDUCTION

    RESONANCE|Exercise A.l.P|19 Videos

  • EXPERIMENTAL PHYSICS

    RESONANCE|Exercise PART -II|10 Videos

Similar Questions

Explore conceptually related problems

A hollow half cylinder surface of radius R and length l is placed in a uniform electric field vecE . Electric field is acting perpendicular on the plane ABCD. Find the flux through the curved surface of the hollow cylindrical surface

A uniform electric field vec E=ahat i+bhat j intersects a surface of area A .What is the flux through this area if the surface lies in the yz plane?

A cyclinder of radius r and length l is placed in an uniform electric field in such a way that the axis of the cyclinder is parallel to the field. The flux of the field through the cyclindrical surface is

If a uniform electric field in existing inside a cube, then the net charge enclosed inside the cube is ___

In a uniform electric field find the total flux associated with the given surfaces (R is radius )

A cube of side l is p laced in a uniform field E, where E=E hati . The net electric flux through the cube is

Charge is distributed uniformly in some space. The net flux passing through the surface of an imaginary cube of side a in the space is phi . The net flux passing through the surface of an imaginary sphere of radius a in the space will be

A conic surface is placed in a uniform electric field E as shown in figure. Such that the field is perpendicular to the surface on the side AB. The base of the cone is of radius R, and the height of the cone is h. The angle of the cone is theta . Find the magnitude of the flux that enters the cone's curved surface from the left side. Do not count the outgoing flux (thetalt45^@) .

In a uniform electric field find the total flux associated with the given surfaces (R is radius)