#7.3.1
Coulomb's law
Force between point charges in a vacuum:
\(F = \dfrac{1}{4πε_0}\dfrac{Q_1Q_2}{r^2} \)
Permittivity of free space, ε0
Appreciation that air can be treated as a vacuum when calculating force between charges.
For a charged sphere, charge may be considered to be at the centre.
Comparison of magnitude of gravitational and electrostatic forces between subatomic particles.
#7.3.2
Electric field strength
Representation of electric fields by electric field lines.
Electric field strength.
E as force per unit charge defined by \(E = \dfrac{F}{Q} \)
Magnitude of E in a uniform field given by \(E = \dfrac{V}{d} \)
Derivation from work done moving charge between plates: \(Fd = QΔV \)
Trajectory of moving charged particle entering a uniform electric field initially at right angles.
Magnitude of E in a radial field given by \(E = \dfrac{1}{4πε_0}\dfrac{Q}{r^2} \)
#7.3.3
Electric potential
Understanding of definition of absolute electric potential, including zero value at infinity, and of electric potential difference.
Work done in moving charge Q given by \(∆W = Q∆V \)
Equipotential surfaces.
No work done moving charge along an equipotential surface.
Magnitude of V in a radial field given by \(V = \dfrac{1}{4πε_0}\dfrac{Q}{r} \)
Graphical representations of variations of E and V with r.
V related to E by \(E = \dfrac{∆V}{∆r} \)
\(∆V\) from the area under graph of E against r.