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Coulomb’s Law for Mutual Electric Force
F = (kq1q2) / r²
Q = charge [C]
r = distance between 2 charges
k = 1 / (4πε0)
What is e, the elementary charge
Smallest quantity of charge that can exist separately, 1.60 × 10^-19
Q = ne
Formula for electric field strength / intensity
E = F / Q
F = force (N)
Q = charge (C)
SI unit is N C-1
OR
E = [1 / (4πε0)] [Q / r²]
r = distance of separation between charges
What is k, 1 / (4πε0)
ε0, permittivity of free space = 8.85 × 10^-12
Hence k = 8.99 × 10^9
Define electric potential (V)
Work done by an external agent in moving unit positive charge from infinity to the point without change in kinetic energy
Formula for electric potential
V = w.d. / Q
Formula for electric potential due to point charge (electric potential at a distance r from the centre of Q)
V = [1 / (4πε0)] [Q / r]
*Q is substituted with its sign
Define electric potential energy
Work done by an external agent in moving a charge from infinity to that point without change in kinetic energy
Define electric potential difference
Potential difference between 2 points in an electric field region
Work done per unit positive charge when a small test charge is moved between those 2 points
Define equipotential surface
Imaginary surface formed by points equidistant from a charge hence having the same electric potential
No change in potential in moving a charge along the surface hence no work is done
Formula for magnitude of electric field strength between 2 charged parallel plates
E = ∆V / d
Formula for force on a charge Q in an electric field between 2 charged parallel plates
F = (Q∆V) / d
d = distance between plates
Formula for acceleration on a charge Q in an electric field between 2 charged parallel plates
a = (Q∆V) / (md)
m = mass of charged
d = distance between plates
mass of electron
m = 9.1 × 10^-31