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Physics

Electromagnetism

4,478 words, 11 sections

Electromagnetism is the physics of what a magnetic field does to a moving charge and to a current, and it is one of the two heaviest areas of the physics paper. Across the 82 official papers from 2000 to 2026 the chapter carries 209 distinct questions, split between magnetic fields and flux (112 questions) and the force on moving charges and current-carrying wires (97 questions). The practice bank holds 1004 active questions on the chapter at a mean difficulty of 1.72, so the material is tested at a plain, repeatable level and comes back often. A student who can move confidently between the vector force law, the scalar flux product and the field of a solenoid will collect marks on almost every paper, because the examiners rarely go past the definitions and the standard numbers.

A magnetic field is a region in which a moving charge or a magnet experiences a force, and it is set up by moving charges, not by a charge at rest and not by an isolated magnetic pole. We picture it with field lines, which are imaginary lines that stand for a real field: outside a magnet they leave the north pole and return to the south pole, they never cross, and their density shows the strength.

Magnetic flux density, BB, also called the magnetic induction or the magnetic field strength, is the flux through unit area placed perpendicular to the field, B=ΦB/AB = \Phi_B/A; its unit is the tesla, which is also Wb,m−2\text{Wb},\text{m}^{-2} and N,A−1,m−1\text{N},\text{A}^{-1},\text{m}^{-1}. Magnetic flux, ΦB\Phi_B, is the total field through a surface and is the scalar product ΦB=B⋅A=BAcos⁡θ\Phi_B = \mathbf{B}\cdot\mathbf{A} = BA\cos\theta, where AA points along the normal and θ\theta is the angle between the field and the normal. Because it is a dot product, flux is a scalar with a unit but no direction, and its unit is the weber, 1 Wb=1 N,m,A−1=1 J,A−11\ \text{Wb} = 1\ \text{N},\text{m},\text{A}^{-1} = 1\ \text{J},\text{A}^{-1}. Flux is greatest, BABA, when the field runs along the normal (θ=0∘\theta = 0^\circ) and zero when the field lies in the plane of the surface (θ=90∘\theta = 90^\circ), and it depends on the area, the field and the orientation, not on the shape of the surface.

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