Straight from what examiners actually reward, not a generic revision list. Enter your details below and it unlocks instantly.
Across AQA, Edexcel and OCR, these come up on nearly every paper. Get comfortable with these first.
Especially converting between them and percentage change (increase/decrease, reverse percentages). Almost always worth several marks in the non-calculator paper.
Linear equations, then rearranging formulae to change the subject. Examiners love multi-step versions of this on higher-mark questions.
Single and double brackets, and factorising quadratics. This underpins a huge share of the algebra paper, so gaps here cost marks everywhere else.
Both linear and linear-quadratic (higher tier). A classic 4-5 mark question that's very learnable once you know the method cold.
Sharing in a ratio, best buy problems, and direct/inverse proportion. Common in real-world context questions worth extra marks for clear working.
Angle rules in polygons and parallel lines every year, plus circle theorems on higher tier. Diagrams-with-reasons questions are easy marks if you know the vocabulary examiners want.
Right-angled triangles (SOHCAHTOA), then the sine/cosine rules on higher tier. Reliably appears on every paper in some form.
Compound shapes, circles, prisms and cylinders. Watch for questions that mix units, a very common way marks get dropped.
Straight-line graphs (y = mx + c), quadratic graphs, and nth-term rules for linear and quadratic sequences.
Tree diagrams, conditional probability (higher), and interpreting averages/spread from tables and charts. Usually one full question dedicated to this.
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