In an isolated system, the charge is always conserved.
Protons and electrons have a quality called electric charge.
The charge is invariant in nature.
The charge is quantized.
(Q = n e)
e = 1.6 * 10^-19 C
n = no. of electrons
Q = charge
The electric force between two particles with charges q1 and q2 separated by distance r has a magnitude by the equation:
F = Kq1q2/r^2
F = force
K = coulomb’s constant
q1 and q2 = charges
r = distance between the charges
The electric field surrounding the point charge is:
E = 1/4πε0 * Q/r^2
E = electric field
Q = charger = distance between charges
ε0 = permittivity of free space
Radial field
It is generated by a collection of point charges.
An infinite sheet of charge.
The electric fields follow the same addition properties as the electric force.
The electric field lines never cross.
Electrical potential energy required to move along the field lines surrounding a point charge is given by:
q1 and q2 = charges
e0 = permeability of free space
Ue = electrical potential energy
r = distance
Consider the electric field created by a point source charge Q. If a charge moves from a distance rA to a distance rB from Q, then the change in the potential energy is:
Ub and Ua = electrical potential energies for a and b
ra and rb = distances for a and b
e0 = permeability of free space
V = kQ/r
V = electric potential energy
q = point charger = distance between any point around the charge to the point charge
k = Coulomb constant; k = 9.0 × 109 N
W = q E d
W = work done
q = charge
E = electric field
d = distance
Area of the plates (C ∝ A)
Distance between the plates ( C ∝ 1/d)
Permittivity of medium ( C ∝ ε0)
Size and shape of conductor
Nature (permittivity)