Assertion : If a dipole is enclosed by a surface, then according to Gauss’s law, electric flux linked with it will be zero.
What is the electric flux through a surface enclosing a dipole?
The net charge is 0 if any arbitrary surface encloses a dipole. A dipole is made up of two charges that are equal and opposing. Electric flux through this surface Zero.
What is the electric flux for a closed dipole?
If it is a closed (Gaussian) surface which encloses the dipole, and there are no other charges within the surface, the flux is zero.
Net electric flux through the surface is zero.
What is the electric flux through a closed surrounding to charge?
The net electric flux is zero through any closed surface surrounding a zero net charge. Therefore, if we know the net flux across a closed surface, then we know the net charge enclosed.
What is the net electric flux through a closed sphere enclosing an electric dipole?
The total flux across the sphere is. dependent on the position of dipole. The net charge enclosed by the sphere is zero.
What is the net electric flux passing through a closed square and closing an electric dipole?
Net electric flux coming out of closed surface is zero, because net charge on electric dipole is zero.
What is electric flux through a closed surface?
Electric flux is a measure of number of field lines crossing a given surface area. It is given by the algebraic sum of all the charges inside the closed surface area divided by permittivity.
What will be the value of electric flux of an enclosed dipole?
for an electric dipole since the net charge enclosed is zero, hence the net flux is obtained to be zero.
What is the total charge enclosed by a closed surface if the electric flux entering and leaving?
According to Gauss theorem, “the net electric flux through any closed surface is equal to the net charge inside the surface divided by ε0” .
What is the statement of Gauss law?
Gauss Law states that the total electric flux out of a closed surface is equal to the charge enclosed divided by the permittivity. The electric flux in an area is defined as the electric field multiplied by the area of the surface projected in a plane and perpendicular to the field.
How much electric flux emerge from a closed surface enclosing charge q?
According to gauss’s law, total electric flux through a closed surface enclosing a charge is 1/ϵ0 times the magnitude of the charge enclosed.