AQA is the most widely sat GCSE Maths exam board in England, with over 1.5 million candidates each year. If your school entered you for AQA (specification code 8300), this guide gives you everything you need — from how the papers are structured to a complete topic checklist you can use right through to your exam.
AQA GCSE Maths: Paper Structure
AQA GCSE Maths is sat across three papers:
| Paper | Calculator? | Marks | Time |
|---|---|---|---|
| Paper 1 | Non-calculator | 80 marks | 1hr 30min |
| Paper 2 | Calculator | 80 marks | 1hr 30min |
| Paper 3 | Calculator | 80 marks | 1hr 30min |
Total: 240 marks across three papers.
All three papers are sat in May/June of Year 11 (or during the November resit series). The papers are offered at two tiers: Foundation (grades 1–5) and Higher (grades 4–9). You sit all three papers for the same tier.
AQA Grade Boundaries (Approximate Historical Ranges)
Grade boundaries vary each year based on paper difficulty, but historical AQA boundaries give a useful guide:
Foundation Tier (out of 240)
| Grade | Marks Required | Percentage |
|---|---|---|
| 5 | 145–165 | 60–69% |
| 4 | 105–130 | 44–54% |
| 3 | 75–95 | 31–40% |
Higher Tier (out of 240)
| Grade | Marks Required | Percentage |
|---|---|---|
| 9 | 185–210 | 77–88% |
| 8 | 162–185 | 68–77% |
| 7 | 140–162 | 58–68% |
| 6 | 115–140 | 48–58% |
| 5 | 90–115 | 38–48% |
| 4 | 62–90 | 26–38% |
These are approximate historical ranges — actual 2026 boundaries will be published by AQA on results day. Use them to set revision targets, not as guaranteed predictions.
AQA's Exam Style: What Makes It Different
AQA papers have a distinctive style worth understanding before you revise:
Real-world contexts are common. AQA frequently frames questions around everyday situations — pricing problems, measurements, data from surveys. The maths is the same but the phrasing can be less abstract. Students who practise with context-heavy questions adapt faster.
Questions build progressively. Most AQA papers start with accessible questions (worth 1–2 marks) and build toward multi-step problems (4–6 marks). The final questions on each paper are typically the most demanding.
Method marks are generous. AQA mark schemes award marks for correct method even when arithmetic errors occur. Always show your working — a correct method with a wrong final answer usually earns at least half marks.
The non-calculator paper tests mental arithmetic. Paper 1 has no calculator, so number skills (fractions, percentages, standard form, mental multiplication) must be strong. Many students underperform on Paper 1 simply because they rely on their calculator in revision.
Complete AQA Topic Checklist: Foundation Tier
Use this as a revision tracker. Mark each topic as Not Started / In Progress / Confident.
Number
- Ordering integers, decimals and fractions
- Four operations (add, subtract, multiply, divide) with negatives
- Fractions — equivalent, simplify, add/subtract, multiply/divide
- Mixed numbers and improper fractions
- Percentages of amounts
- Percentage increase and decrease
- Reverse percentages
- Factors, multiples and primes
- HCF and LCM (using Venn diagrams or prime factor trees)
- Powers and roots (squares, cubes, higher powers)
- BIDMAS / order of operations
- Standard form — reading, writing, calculating
- Rounding — decimal places, significant figures
- Bounds and error intervals
Algebra
- Simplifying expressions (collecting like terms)
- Expanding single brackets
- Expanding double brackets (FOIL / grid)
- Factorising — common factor
- Factorising quadratics (Foundation level)
- Solving linear equations (one-step to multi-step)
- Equations with unknowns on both sides
- Forming equations from written problems
- Substituting into formulae
- Rearranging simple formulae
- Sequences — term-to-term rule, nth term of arithmetic sequences
- Straight-line graphs — y = mx + c, gradient, y-intercept
- Plotting quadratic and real-life graphs
- Simultaneous equations (elimination method)
- Solving inequalities; number lines
Geometry and Measures
- Angle facts — straight line, point, triangle, polygon
- Angles in parallel lines — alternate, corresponding, co-interior
- Properties of quadrilaterals and polygons (interior/exterior angles)
- Perimeter and area of rectangles, triangles, parallelograms, trapeziums
- Circle area and circumference
- Volume of prisms and cylinders
- Surface area of prisms and cylinders
- Pythagoras' theorem in 2D
- Trigonometry — SOH-CAH-TOA (find missing sides and angles)
- Transformations — translation (vector notation), reflection, rotation, enlargement
- Constructions — perpendicular bisector, angle bisector, triangles
- Loci — from a point, from a line, from two points
- Similarity and scale factors
- Bearings (three-figure)
- 3D shapes — nets, cross-sections, volume
Statistics and Probability
- Mean, median, mode and range from lists and tables
- Frequency tables — grouped and ungrouped
- Bar charts, pie charts, pictograms
- Scatter graphs — plotting, correlation, line of best fit
- Interpolation and extrapolation
- Basic probability — P(event), 0 to 1 scale
- Sample space diagrams
- Relative frequency from experiments
- Tree diagrams — independent events
- Sampling — random, stratified, bias
Ratio and Proportion
- Simplifying ratios
- Dividing quantities in a given ratio
- Direct proportion — graphs and equations
- Speed, distance and time (formula triangle)
- Density, mass and volume
- Best buys and unit pricing
- Simple interest
- Percentage increase/decrease (links to Number)
Complete AQA Topic Checklist: Higher Tier
Higher tier covers everything at Foundation, plus:
Additional Number (Higher only)
- Fractional and negative indices — e.g. 8^(2/3) = 4
- Surds — simplifying, expanding, rationalising denominator
- Converting recurring decimals to fractions
Additional Algebra (Higher only)
- Difference of two squares: a² − b² = (a+b)(a−b)
- Solving quadratics by factorising, formula, completing the square
- Simultaneous equations — substitution (including one quadratic)
- Functions — f(x) notation, composite fg(x), inverse f⁻¹(x)
- Transformation of graphs — translation f(x+a), reflection f(−x), stretch
- Geometric sequences — nth term
- Iteration — using iterative formulae to approximate roots
- Algebraic proof
Additional Geometry (Higher only)
- Arc length and sector area
- Volume of pyramids, cones and spheres
- 3D Pythagoras and trigonometry
- Sine rule: a/sin A = b/sin B
- Cosine rule: a² = b² + c² − 2bc cos A
- Exact trig values: sin 30°, cos 60°, tan 45° etc.
- Circle theorems (all eight — see our circle theorems guide)
- Congruence proofs (RHS, SAS, AAS, SSS)
- Vectors — adding, subtracting, scalar multiplication, proof
Additional Statistics (Higher only)
- Mean from grouped frequency tables (midpoint method)
- Cumulative frequency graphs — drawing and interpreting
- Box plots — drawing, reading, comparing distributions
- Histograms — frequency density, drawing and interpreting
- Conditional probability — P(A|B)
- Venn diagrams and set notation (∪, ∩, ξ, A')
How to Revise AQA GCSE Maths Effectively
Use AQA-specific past papers
AQA papers have their own style — question phrasing, diagrams, and marking conventions that are specific to this board. Revising with papers from other boards is useful, but AQA papers give you the most accurate preparation.
AQA publishes past papers for the current specification (8300) from 2017 onwards. You have approximately 7 full sets of papers (around 21 individual papers) available. Work through them systematically, saving the most recent papers for the weeks closest to your exam.
Practise the non-calculator paper separately
Most students find Paper 1 harder than Papers 2 and 3 simply because they do not practise without a calculator. In your revision, set aside sessions specifically for non-calculator practice: mental arithmetic, written long multiplication and division, fraction calculations by hand, and standard form without a calculator.
Use topic practice to close gaps
After sitting a past paper, identify every topic where you lost marks. Before sitting the next paper, close those gaps with focused topic practice. Pick any topic from the AQA specification — Number, Algebra, Geometry, Statistics or Ratio — and work through AI-marked practice questions at exactly the right difficulty level.
This gap-closing cycle — paper, analyse, topic practice, next paper — is how grades improve consistently.
Learn AQA's question vocabulary
AQA uses specific language that means specific things in marking:
- "Show that..." — you must show all working; the final answer alone earns zero
- "Explain..." — a written sentence is required, not just a calculation
- "Work out..." — calculate and show method
- "Estimate..." — round all values to 1 significant figure first, then calculate
- "Give your answer to 3 significant figures" — always check this; losing a mark for wrong rounding is avoidable
Know your formula sheet
AQA provides a formula sheet inside each exam paper. It includes: area of a trapezium, volume of a prism, and the quadratic formula. It does NOT include: Pythagoras' theorem, trigonometry ratios (SOH-CAH-TOA), or circle area/circumference — these you must memorise.
For the full list of formulae you need, see our GCSE Maths formula guide.
The Three Most Common AQA Mark Losses
Across thousands of AQA mark schemes, these are the most frequent reasons students lose marks:
1. No working shown. On multi-mark questions, a correct answer without working may only earn A marks — the M marks require evidence of method. On a 3-mark question, this can cost 1–2 marks.
2. Wrong units or failing to convert. AQA regularly mixes units in one question (e.g. measurements given in cm and mm, or speed in km/h when the answer should be in m/s). Read every question for unit requirements.
3. Rounding too early. When a question involves multiple steps, rounding at an intermediate step causes the final answer to be wrong — even if the method was correct. Keep full calculator precision until the final step, then round as instructed.
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