Waves at A-Level split into two connected stories: progressive waves carrying energy, and stationary waves storing it in fixed patterns. This quiz covers both, with the phase-difference calculations that separate secure answers from guesswork.
The progressive-wave questions apply the core relationships with concrete values: wavelength from speed and frequency, speed from wavelength and period, and the behaviour of waves at boundaries — including the π phase change on reflection from a fixed end and the fact that frequency is fixed by the source and survives a change of medium. Phase difference gets two dedicated calculations, both worked from path difference as a fraction of wavelength: one landing at π/2 and one at 3π, the kind of beyond-2π answer that tests whether the method is genuinely understood rather than pattern-matched.
The stationary-wave questions cover formation and properties: why points between adjacent nodes oscillate in phase, why stationary waves transfer no net energy, and the harmonic calculations on a fixed string — fundamental frequency from length and wave speed (the half-wavelength condition), and the third harmonic worked through the three-half-wavelengths geometry to 75 Hz.
Polarisation completes the set with both its conceptual and quantitative sides: a question establishing that polarisation and perpendicular oscillation are the properties exclusive to transverse waves (diffraction and reflection are not), and a Malus-law calculation through two polarising filters at 30°.
Each explanation shows the geometric reasoning, building the wavelength-fraction and string-harmonic pictures that exam diagrams assume.
Topic scope follows the A-level physics content — as organised, for example, in section 3.3.1 (Progressive and stationary waves) of the AQA A-level Physics (7408) specification: wave properties, phase and path difference, stationary waves, harmonics on strings, and polarisation.
A wave has a period of 0.02 s and a wavelength of 0.4 m. What is the speed of the wave?
20 m/s
The speed $v$ is given by $v = \frac{\lambda}{T}$. Given $\lambda = 0.4 \text{ m}$ and $T = 0.02 \text{ s}$, $v = \frac{0.4}{0.02} = 20 \text{ m/s}$.
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