Pure
Algebra, functions, trigonometry, calculus, and proof.
This preview keeps the earlier A-Level structure available without mixing it into the first GCSE launch flow.
Algebra, functions, trigonometry, calculus, and proof.
Data handling, distributions, and hypothesis testing.
Forces, motion, vectors, and modelling.
Pure / Steady
Manipulating expressions, solving equations, and understanding function behaviour.
Review common algebra rearrangements, then do three mixed equation problems.
Open topic detailPure / Build
Trig identities, graphs, and equation solving with a clear method.
Start with graphs and standard identities before solving harder equations.
Open topic detailPure / Steady
Gradient, rate of change, and standard derivative techniques.
Rehearse the power rule, then move into tangents, normals, and stationary points.
Open topic detailPure / Build
Reverse differentiation, area, and basic integration techniques.
Start with reverse power-rule questions before moving to definite integrals.
Open topic detailPure / Build
Laws of logs, exponential models, and solving equations.
Review log laws first, then practise turning exponential equations into solvable forms.
Open topic detailPure / Steady
Arithmetic, geometric, and binomial reasoning in a structured way.
Separate arithmetic and geometric methods clearly before mixed exam questions.
Open topic detailPure / Strong
Iteration and approximation with method marks in mind.
Keep the process neat: formula, substitution, and a clear iteration table.
Open topic detailStatistics / Steady
Sampling, data presentation, and interpreting statistical information.
Revise key sampling methods, then compare when each is appropriate.
Open topic detailStatistics / Build
Null and alternative hypotheses, critical regions, and conclusion language.
Practise writing hypotheses and conclusions before chasing longer calculations.
Open topic detailMechanics / Build
SUVAT, force diagrams, and setting up mechanics models carefully.
Sketch the situation first, then label forces before reaching for equations.
Open topic detailMechanics / Steady
Vector notation, position vectors, and geometric reasoning.
Practise expressing points and lines in vector form before proof questions.
Open topic detail