You can take our energy density equation and substitute the magnetic field magnitude, B, with the electric field, times the square root of the permittivity constants.
This equation simplifies down to an equation with two constants, the permittivity of free space for electric fields, epsilon naught, and the permittivity of free space for magnetic fields, mu naught.
The electric flux which passes through a sphere which is concentric to a positive point charge equals the charge of the positive point charge divided by the permittivity of free space.
I won't blame you if you don't remember, but the permittivity of free space is a constant of proportionally we've used before, that relates electric charge to the physical effect of electric fields.
Mathematically, this equation says that electric flux is the integral of the electric field over the area of the surface, which is equal to the enclosed charge, divided by the permittivity of free space.
And we get that the magnitude of the electric field which surrounds and is caused by an infinitely large, thin plane of charges equals surface charge density divided by the quantity two times permittivity of free space.
One way to express capacitance is to divide the area of each plate by the distance between them, and multiply that by a constant – known as the permittivity of free space – denoted by epsilon naught.