GCSE maths revision: 8-week plan with topic checklist (2026)

Eight weeks until GCSE maths. Your exams are in June. You've made it through two years of lessons, covered most of the specification, and probably have three or four topics you're not confident about. Now comes the part that separates a grade 5 from a grade 7: structured revision that covers every topic, identifies your weak spots, and builds the confidence you need when you open Paper 1.

This guide gives you that. Not vague advice about "working harder" — a real 8-week plan you can follow Monday to Friday, with a checklist for every major topic and enough flexibility to adapt when things don't go to plan.

Why 8 weeks works (and why cramming doesn't)

Starting a week before your GCSE maths exam is too late for most students. You can get through material, but you can't build the fluency and automaticity that higher grades require. Eight weeks is the window where consistent daily work produces visible, durable improvement.

The reason comes down to how memory actually works. John Dunlosky and colleagues (2013, Psychological Science in the Public Interest) reviewed over 700 studies on learning techniques and found that distributed practice — spreading revision across multiple sessions with gaps between — is one of the two highest-utility strategies for durable retention. The gaps are doing something: each time you retrieve a topic, the memory trace strengthens.

Eight weeks of 60 minutes per day isn't more total revision time than cramming — it's the same time, distributed in a way the brain can actually hold. That distribution is why it works.

How to use this plan

Print the topic checklist at the bottom of this article. For each week, you'll focus on two or three major topics. Each day has a structure:

• First 20 minutes: video or textbook reading on one sub-topic
• Next 30 minutes: practice questions at that level — not too easy, not impossibly hard
• Final 10 minutes: mark your work, look at any errors, and note what went wrong

Sixty minutes a day, five days a week, is considerably more effective than four hours on Saturday. The daily contact keeps the material fresh. One long session exhausts focus and leaves gaps until the following weekend.

Your 8-week GCSE maths revision schedule

Week 1: Number and Ratio Foundations

Start here. Number topics appear in every GCSE maths paper — often in questions you'd expect to be about something else (a probability question that requires percentage calculation, a geometry question that involves ratio). Shaky number foundations make everything harder.

Topics:

• Integers, decimals, fractions (all four operations)
• Percentage calculations and percentage change
• Ratio and proportion
• Standard form

Daily routine: 60 minutes

• Watch a Khan Academy video or read your textbook chapter on one subtopic (15 minutes)
• Work through 8–10 questions from past papers on that subtopic (25 minutes)
• Mark your solutions, identify errors, understand what went wrong (20 minutes)

Target by Friday: You can solve "A jacket costs £45. It's reduced by 30%. What's the sale price?" and "Split £360 in the ratio 5:4" correctly and quickly, without needing to look anything up.

I worked with a student in Bristol called Olivia last year who came into her first tutoring session convinced she "just couldn't do maths." Her actual problem was percentage change — she kept applying the percentage to the wrong number. One week of focused number work and the problem was fixed. Her mock grade moved from a 4 to a 6 over the following two months. The foundation matters.

Week 2: Algebra and Equations

Algebra accounts for roughly 30% of your GCSE maths paper. There is no grade 7 without solid algebra.

Topics:

• Linear equations and simultaneous equations
• Expanding and factorising
• Quadratic equations (factorising, formula, completing the square at Higher)
• Linear and quadratic graphs

Daily routine: 60 minutes

• Watch a focused video on one topic — expanding double brackets, for instance (15 minutes)
• Solve 10 equation problems, starting with easier versions and finishing with harder ones (25 minutes)
• Mark your work, re-do any mistakes from scratch (20 minutes)

Target by Friday: You can solve 4x + 7 = 23, expand (2x + 3)(x − 4), factorise x² + 5x + 6, and sketch y = x² − 1 correctly.

Common mistake: Students expand brackets accurately but then fumble when asked to substitute values into the expanded form, or miss the factorised form because they go straight to the quadratic formula. Practice both approaches on every quadratic you attempt.

Week 3: Geometry Part A (Angles, Triangles, Transformations)

Geometry divides into shape properties and measurement. Week 3 covers the properties.

Topics:

• Angle rules in parallel lines, triangles, and polygons
• Congruent and similar shapes (and how to prove them)
• Transformations: rotation, reflection, translation, enlargement
• Circle theorems (8 key theorems at Higher — write them out, draw them)

Daily routine: 60 minutes

• Watch or read about one property type (15 minutes)
• Draw and label 5–6 diagrams, working through problems as you go (25 minutes)
• Work through 5 past paper questions on that specific property (20 minutes)

Target by Friday: You can explain why alternate angles are equal, describe a transformation fully (centre, direction, angle), identify similar triangles, and recall all eight circle theorems without notes.

Week 4: Geometry Part B (Area, Volume, Trigonometry, Coordinates)

Denser than Week 3. Allow slightly more time per session if you can.

Topics:

• Area and perimeter of all standard shapes
• Volume and surface area (prisms, cylinders, spheres, cones)
• Pythagoras and trigonometry (SOHCAHTOA)
• Coordinate geometry (gradient, midpoint, equation of a line)
• Sine rule and cosine rule for non-right-angled triangles (Higher)

Daily routine: 75 minutes

• Read or watch on one sub-topic (15 minutes)
• Work through 12–15 problems, starting with basic applications and moving to multi-step (35 minutes)
• Mark, review, and identify error patterns (25 minutes)

Critical point on trigonometry. SOHCAHTOA questions appear in some form on virtually every Higher paper. Many students know the formula but hesitate when the question requires them to find an angle rather than a side, or when the diagram is presented in a non-standard orientation. Drill both directions — finding sides and finding angles — until the process is automatic.

Week 5: Statistics and Probability

More marks are lost to statistics than to any other GCSE maths topic. Partly because students revise it least, partly because the question types are unfamiliar. Fifteen to twenty marks per paper come from this area — that's the difference between a grade 5 and a grade 6 for many students.

Topics:

• Data representation: bar charts, frequency polygons, histograms (frequency density), cumulative frequency, box plots
• Averages: mean (including from grouped frequency tables), median, mode, range, interquartile range
• Probability: single events, combined events, tree diagrams, Venn diagrams, conditional probability (Higher)

Daily routine: 60 minutes

• Video or reading on one representation type or probability concept (15 minutes)
• 10 practice problems on that specific area (30 minutes)
• Review, particularly looking at the exact language the mark scheme expects (15 minutes)

Histograms trap. Frequency density — not frequency — goes on the y-axis of a histogram. This is the single most consistently lost mark in the statistics section. Spend a full day on histograms alone.

Week 6: Algebra Part B (Sequences, Functions, Inequalities)

More algebra, but the parts students tend to leave unprepared.

Topics:

• Arithmetic and geometric sequences, nth term
• Function notation and composite functions (Higher)
• Linear inequalities and representing them on a number line
• Quadratic inequalities (Higher)
• Graph sketching: cubics, reciprocals

Daily routine: 60 minutes

• Video or reading on one sub-topic (15 minutes)
• 8–10 problems, marking as you go (30 minutes)
• Identify error patterns — write a sentence about what you're getting wrong and why (15 minutes)

Don't skip this week. Sequences and functions appear on 40–50% of Higher papers. Students who leave them unprepared reliably lose 5–8 marks.

Week 7: Mixed Topics and Weak Spot Repair

You've now covered the specification once. Week 7 is about testing that coverage and fixing what's fragile.

Monday to Wednesday: Work through past papers from 2024 and 2023 under timed conditions — one hour per paper, no calculator on Paper 1.

Thursday: Identify the three topics that produced the most errors across those papers. Write them down.

Friday: Revise those three topics from scratch — not your notes, the source material.

Expected progression across the week:

• First past paper: 18–22 questions wrong (typical for a student who hasn't done timed practice yet)
• Second past paper: 14–18 wrong
• Third past paper: 10–14 wrong

If you're not seeing improvement between papers, the issue isn't time — it's that you're revising too broadly. Get more specific about what's going wrong.

Week 8: Full Past Papers and Final Drill

No new topics. This week is entirely about exam conditions.

Monday and Wednesday: Full paper under real conditions — no notes, no phone, strict timing.

Tuesday and Thursday: Review errors from each paper. Drill the specific question types that went wrong.

Friday: Light formula review only — not re-learning, just refreshing what's already there.

What you're testing in week 8:

• Can you manage 90 minutes without running out of time?
• Are careless mistakes disappearing (rounding too early, not showing working, misreading the question)?
• Are you picking up method marks even on questions where your final answer is wrong?

By Friday, aim to be scoring 22–26 on Foundation tier or 28–35 on Higher. Those are Grade 5–6 and Grade 7–8 ranges respectively. If you're short, the gap will be in two or three specific question types — not everywhere.

GCSE Maths Topic Checklist

Print this. Tick once when you've studied a topic; tick again when you've answered past paper questions on it confidently. Two ticks means ready.

Number Topics

• Integers, decimals, fractions (all operations)
• Percentages and percentage change
• Ratio and proportion
• Standard form
• Surds and indices (Higher)

Algebra Topics

• Linear equations
• Simultaneous equations
• Expanding and factorising
• Quadratic equations
• Graphs (linear and quadratic)
• Sequences (nth term, arithmetic and geometric)
• Functions and function notation (Higher)
• Inequalities

Geometry Topics

• Angle properties (parallel lines, triangles, polygons)
• Congruence and similarity
• Transformations
• Circle theorems (Higher)
• Area and perimeter
• Volume and surface area
• Pythagoras
• Trigonometry (SOHCAHTOA)
• Sine and Cosine rules (Higher)
• Coordinate geometry

Statistics and Probability

• Data representation (bar charts, histograms, frequency polygons)
• Cumulative frequency and box plots
• Averages from grouped frequency tables
• Probability (single and combined events)
• Tree diagrams
• Venn diagrams (Higher)
• Conditional probability (Higher)

Resources that actually help

Past papers. The most important resource, full stop. Get them from your exam board's website — AQA, Edexcel, or OCR — free of charge. Your school will have told you which board you're sitting. Use papers from your specific board for timed practice; you can use other boards' papers for topic practice.

Mark schemes. Read the mark scheme after every question you attempt, not just after finishing a full paper. Understanding why a method gets full marks — including method marks for incomplete solutions — changes how you approach future questions.

Khan Academy. Free, clear video explanations for every GCSE topic. Use it when you encounter a concept in your book or past paper that you genuinely haven't encountered before. Watch the video, then immediately close it and try a similar problem.

Your own notes. Writing condensed, one-page summaries of each topic — key formula, one worked example, one common mistake — is better for memory than reading revision guides. The act of constructing the summary is itself recall practice.

Mistakes that cost marks

Rounding too early. Keep your calculator's full answer until the very final step. Rounding at intermediate steps introduces errors that can shift your answer by enough to lose marks.

Not showing working. On any multi-step question, the mark scheme awards partial credit for correct working even if the final answer is wrong. No working means no partial credit. Write every step.

Misreading the question. Many students answer the question they expected rather than the question written. Read each question twice before picking up your pen.

Skipping Paper 1 practice. Non-calculator arithmetic needs specific preparation — mental shortcuts for percentages, knowing square and cube roots, simplifying surds. Build one Paper 1-style session into each week from Week 3 onwards.

Panic on the hard questions. The last five questions on Higher tier are designed to challenge everyone. Skip them, complete the rest, then return in the final ten minutes. Half the cohort will leave those questions blank. A partial attempt earns method marks. A blank earns nothing.

If you're retaking

If this is your second or third attempt, begin with a full diagnostic — sit a past paper under timed conditions before you start any revision. The topics where you scored below 50% are your weeks 1–3 priority. Skip topics you're already confident with; you don't have time to revise everything.

Starting today

Eight weeks of 60 minutes daily beats any last-minute panic, every time. The first two weeks tend to feel slow. By week five, most students start moving through questions more quickly and confidently. By week eight, the exam doesn't feel like an unknown.

Open a past paper. Pick the first question type that gives you trouble. Spend 25 minutes on it. That's the start.

For more on revision strategies that work across subjects, read our guide to effective study methods or explore how online tutoring can provide targeted support on the topics holding you back.