Practical skills are not only assessed in the laboratory. In every A level Physics course a significant share of the written-paper marks rewards the ability to handle experimental data: turning an equation into a straight-line graph, reading physical meaning from a gradient or an intercept, drawing error bars, judging a worst acceptable line and turning all of this into a final answer with a sensible uncertainty. This material trains exactly those skills, using data sets written out in full inside each question so that you work with the numbers rather than with a picture.
The quiz (12 questions) starts with linearisation. You meet a power law y = kxⁿ analysed with a graph of lg y against lg x, where the gradient gives the power and the intercept gives lg k, and an exponential decay analysed with a graph of ln V against time, where the gradient gives −1/RC for a discharging capacitor. You then read the EMF and internal resistance of a cell from two points on a V–I line, find a resistivity from the gradient of a resistance–length graph, and obtain g from the gradient of a T² against length graph for a pendulum.
The second half is about uncertainty and experimental judgement: using half the range of repeated timings and dividing by the number of oscillations, finding the percentage uncertainty in a gradient from the best-fit and worst-fit lines, quoting an intercept with its uncertainty, choosing the instrument that keeps the percentage uncertainty small, dealing honestly with an anomalous point, and telling a linear relationship apart from direct proportionality. One question asks you to identify the independent and dependent variables in a free-fall experiment with a light gate and to connect the graph to the equation behind it.
The flashcards (12 cards) summarise the rules you need to recall quickly: what gradient and intercept mean for the common linearised graphs, how to quote the uncertainty of repeated readings and of a gradient, and the difference between random errors, systematic errors, zero errors and parallax.
The written work (8 questions) asks for longer answers of the kind found in practical-skills questions: explaining how to linearise a relationship, analysing capacitor discharge readings with a logarithmic graph, processing repeated pendulum timings, describing error bars and worst-fit lines, correcting a micrometer zero error, planning a resistivity experiment with its variables and precautions, explaining what a straight line does and does not prove, and finding g with its absolute uncertainty.
The content follows the practical skills and mathematical requirements shared by all A level Physics specifications in England; it is independent practice and does not replace the practical activities carried out in school for the practical endorsement.
Practice material written by Zestly, based on the DfE GCE AS and A level subject content for physics (DFE-00356-2014): practical skills, use of apparatus and techniques, and mathematical requirements (graphs, logarithms, uncertainties).
A student expects two quantities to be related by $y = kx^n$. She plots $\lg y$ on the vertical axis against $\lg x$ on the horizontal axis and obtains a straight line with gradient $1.50$ and vertical intercept $0.30$. What are the values of $n$ and $k$?
$n = 1.50$ and $k = 2.0$
Taking logarithms: $\lg y = n\lg x + \lg k$. The gradient is $n = 1.50$ and the intercept is $\lg k = 0.30$, so $k = 10^{0.30} \approx 2.0$. The value $1.35$ comes from wrongly using $e^{0.30}$ with base-10 logarithms.