What is GCSE Maths revision on StudyVector?
StudyVector's GCSE Maths hub is an independent revision route covering number, algebra, ratio, geometry, probability and statistics across AQA, Edexcel and OCR foundation and higher tiers. Practise exam-style questions, find weak topics, review mistakes in an Error Log and get worked AI explanations. Free to start. No exam-board affiliation, no guarantee of grade outcomes.
GCSE Maths Revision — Step by Step
Clear explanations and exam practice for every GCSE Maths topic. From fractions to trigonometry, we make sure nothing is left out.
Supported boards
Cross-check official specifications and past papers with AQA, Pearson Edexcel and OCR. StudyVector is independent and not exam-board affiliated.
GCSE Maths is a foundation for everything that follows — whether you're planning to study A-Level Maths or simply need a strong grade. StudyVector covers the entire GCSE Maths syllabus with clear, step-by-step explanations designed to build genuine understanding. Every topic includes worked examples, common mistakes to avoid, and exam-style practice questions aligned to AQA, Edexcel, OCR, and Cambridge IGCSE specifications.
Start light first
Start with low-focus cards, drill by topic, or see summer 2026 predicted angles — then set your course and exam board when you want the full loop.
Start low-focus cards · Exam questions by topic · Predicted topics 2026 · All subjects
What this GCSE Maths hub covers
StudyVector is built around your real exam board and specification — not generic explanations. Number, algebra, ratio, geometry, proportion and rates, probability and statistics all sit in one course, with questions that use the command words and mark-scheme style you will see in summer exams.
Each topic guide below links to a dedicated URL you can bookmark or share. Inside guides you will find short teaching notes, worked examples, a three-question self-check, and a direct route into adaptive practice on that topic once you are signed in.
How to use these guides and practice
Start with the topic that loses you the most marks in past papers, then use the related-topic chips at the bottom of each guide to stay inside the same strand (for example algebra → simultaneous equations → graphs).
If you are not ready to create an account, use low-focus cards to try a short exam-style set first; when you sign up, practice stays aligned to your tier and board so you are not revising Higher-only content on Foundation.
For teachers, tutors & pages that link to revision resources
Each guide is a stable URL you can cite on department sites, revision schedules, or tutor handouts: short context, common mistakes, worked examples, and a three-question check — plus onward links to exam-question practice, predicted topic angles for Maths, and low-focus entry for students who are not signed up yet.
If you need whole-school or cohort access with homework and progress visibility, see how StudyVector fits intervention workflows on /schools. Individual families get a calmer read-only summary on /parents.
How StudyVector helps you revise smarter
Step-by-Step Explanations
Every topic explained clearly with worked examples. We never skip steps — so you can follow along even if you're starting from scratch.
GCSE exam questions
Practise with questions matching the style and difficulty of real GCSE papers. Get instant marking and detailed solutions.
See Your Progress
Track which topics you've revised and which need more work. Your dashboard gives you a clear picture of your readiness.
Grade Prediction
Based on your practice scores, StudyVector predicts your likely grade and tells you exactly what to focus on to improve.
All Topics Covered
Number, algebra, ratio & proportion, geometry, probability & statistics — the complete GCSE Maths syllabus.
Neurodiversity Friendly
Designed for all learning styles. Clear layouts, simple language, and alternative explanation modes for students who learn differently.
Pick your route
Browse subjects
Subject cards show board support and coverage upfront, so you can decide faster instead of clicking through blind.
Also available on StudyVector
Jump between related subjects without restarting your revision search.
Frequently asked questions
Is this free for GCSE students?
Yes — the Starter plan is free with daily limits (7 days uncapped, then ~45 minutes of practice per day). It includes topic explanations and core practice for GCSE Maths. Premium removes the daily limit and unlocks mock exams, examiner-style marking and the full revision planner.
Does it cover higher and foundation tier?
Yes. Topics are clearly labelled so you know which are foundation-only, higher-only, or both.
Which exam boards are supported?
AQA, Edexcel, OCR, Cambridge IGCSE, and WJEC.
Ready to practise for your real exam board?
Questions follow AQA, Edexcel, OCR, WJEC, Eduqas, CCEA, Cambridge International (CIE), Pearson Edexcel International, OxfordAQA International, SQA, IB, AP spec wording — not generic AI answers. Start light, then save progress when you want the full loop.
Frequently asked questions
Does GCSE Maths revision cover both Foundation and Higher tier?
Yes. Topic pages, practice questions, and the Error Log adapt to your selected tier — Foundation (grades 1–5) or Higher (grades 4–9) — and align to AQA, Edexcel, OCR, and WJEC Eduqas where published.
Which exam boards are supported for GCSE Maths?
AQA, Pearson Edexcel, OCR, and WJEC Eduqas. Questions are written against board mark schemes and tagged to the exact specification reference.
How does StudyVector help me improve in GCSE Maths?
Every wrong answer is treated like a marker would — by lost marks, command words, and topic. The repair tasks queue gives you the shortest sequence of practice that fixes a specific gap, rather than re-doing every topic.
Is GCSE Maths revision free on StudyVector?
Yes — topic pages, low-focus card paths, and worked examples are open without an account. Premium unlocks unlimited revision time, the full Error Log, mock papers, and revision coach support.
When should I start revising for GCSE Maths?
Six months out is ideal for steady mark gains, but the planner adapts to any window down to four weeks. The earlier you start logging mistakes, the more the repair queue can do.
GCSE Maths glossary terms
- Pythagoras' theoremPythagoras' theorem states that in a right-angled triangle, the square on the hypotenuse equals the sum of squares on the other two sides: a² + b² = c². It applies only to right-angled triangles. GCSE questions extend it to 3D problems, isosceles triangles split into two right-angled halves, and finding distances between coordinates.
- SOHCAHTOASOHCAHTOA is the mnemonic for the three right-angled trig ratios: Sine = Opposite / Hypotenuse, Cosine = Adjacent / Hypotenuse, Tangent = Opposite / Adjacent. Use it in any right-angled triangle to find an unknown side or angle when you know one side + one angle (other than the right angle). For non-right-angled triangles, use the sine rule or cosine rule instead.
- Circle theoremsGCSE Maths circle theorems are a closed set of geometric rules about angles in a circle. The seven examinable rules: angle at the centre = 2× angle at the circumference; angle in a semicircle = 90°; angles in the same segment are equal; opposite angles in a cyclic quadrilateral sum to 180°; tangent meets radius at 90°; alternate segment theorem; tangents from an external point are equal.
- Percentage changePercentage change is the difference between a new value and an original value, expressed as a percentage of the original: ((new − old) / old) × 100. GCSE Maths uses it for percentage increase/decrease, reverse percentages (finding the original before a known change), and multiplier methods (×1.05 for a 5% rise). The multiplier method is fastest and least error-prone for higher-tier work.
- Quadratic formulaThe quadratic formula solves any quadratic equation of the form ax² + bx + c = 0: x = (−b ± √(b² − 4ac)) / 2a. Use it when factorising won't work cleanly. The discriminant b² − 4ac determines the number of real roots: positive → two distinct real roots; zero → one repeated root; negative → no real roots. GCSE Higher tier expects exact answers using surds.
- Completing the squareCompleting the square rewrites a quadratic ax² + bx + c into the form a(x + p)² + q. It exposes the minimum/maximum point of the parabola (at x = −p, y = q) and provides a route to the quadratic formula. GCSE Higher and A-Level both examine it — typical questions ask to express in completed-square form, find the turning point, or sketch the curve.
- SurdsA surd is an irrational root that cannot be expressed exactly as a fraction — e.g. √2, √3, ∛5. GCSE Higher tier examines surd manipulation: simplifying (√50 = 5√2), rationalising the denominator (multiplying top and bottom by the conjugate), and exact-form answers in trigonometry, Pythagoras and quadratics. Decimal approximations lose marks where the question requires 'exact form'.
- Sine ruleThe sine rule relates the sides and opposite angles of any triangle: a / sin A = b / sin B = c / sin C. Use it when you know two angles and a side (AAS or ASA) or two sides and a non-included angle (SSA, the ambiguous case). For right-angled triangles, SOHCAHTOA is simpler and preferred.
- Cosine ruleThe cosine rule relates the three sides and one angle of any triangle: a² = b² + c² − 2bc · cos A. Use it when you know two sides and the included angle (SAS), or all three sides and want to find an angle (SSS). For right-angled triangles, Pythagoras' theorem (cos 90° = 0) is the natural special case.