H2 Physics 9478 · Topic 12

Electric fields: force, potential and capacitors

Keep vector force and field distinct from scalar potential and energy, then use the negative potential gradient, uniform fields and capacitor graphs with explicit signs and assumptions.

  • H2 Physics 9478 (2027)
  • 5 lessons

Before you begin

Study each reviewed objective cluster, then use the recorded diagnostic and repair plan. H2 practice evidence remains separate from H1 and H3.

Be comfortable with: Energy & Fields objective chainMotion & Forces objective chain

How the ideas connect

  1. Coulomb force between point charges
  2. Electric field strength due to a point charge
  3. Potential, potential energy and negative gradient
  4. Uniform fields, force and charged-particle motion
  5. Capacitance and stored electric potential energy

Prove your understanding

Practice and repair

Recommended next stepH2 topic diagnosticCheck the reviewed objective clusters and build a qualification-specific repair plan.Start diagnostic
Key ideas and reference

Use this concise Electric fields: force, potential and capacitors checklist to locate the right objective cluster. Full definitions, derivations and worked examples stay in the linked lessons.

  • Keep vector force and field distinct from scalar potential and energy, then use the negative potential gradient, uniform fields and capacitor graphs with explicit signs and assumptions.
  • Coulomb force between point charges 14(a)
  • Electric field strength due to a point charge 14(b)
  • Potential, potential energy and negative gradient 14(c)–(f)
  • Uniform fields, force and charged-particle motion 14(g)–(i)
  • Capacitance and stored electric potential energy 14(j)–(k)
Course coverage and review details

Topic 14 states no explicit exclusions. Coulomb-force, point-field and point-potential equations are used for point charges in free space or air. Electric field and force are vectors; potential and potential energy are scalars. E = ΔV/d is restricted to a uniform field, while E = −dV/dr is the local negative potential gradient.

Coverage is reviewed against 9478 topic 14(a)–(k), PDF page 23. Selected-response progress does not by itself prove constructed, diagrammatic or practical performance.

Reviewed 2026-08-01