You sit down to revise maths, open a past paper and get stuck on the third question. You look up the answer, understand the solution and move on. A week later, a similar question appears—and you are stuck again.
The problem may be what happens between revision sessions. Understanding a solution while it is in front of you is different from choosing and using the method on your own.
A useful GCSE maths revision timetable makes room for both. It helps you identify a gap, learn the method, practise independently and return to it later. It also gives you regular experience of mixed questions, where nobody tells you which method to use.
This guide shows you how to build that routine around school and your other subjects. You will find a weekly timetable, a six-week revision plan, worked examples and ways to adapt your sessions for Foundation and Higher tier.
What should a GCSE maths revision timetable include?
Plan three kinds of work each week: targeted topic practice, short reviews of earlier learning, and mixed exam questions. Every question session should include time to mark your answers and act on mistakes.
If you need a starting point, try three 45-minute sessions and one 75-minute session each week. That is three hours and 30 minutes of maths revision. It is an example to adapt, rather than a required amount or a promise of a particular grade.
The revision cycle
Attempt → identify the gap → learn → practise → mark → revisit.
The most useful change is to make your timetable specific. Replace "revise algebra" with "solve equations with brackets, mark six questions and retry two without notes". You should be able to sit down and know exactly where to start.
Find out what you actually need to revise
Before allocating hours, check your exam board, specification and tier. Ask your teacher if you are unsure. A resource labelled "GCSE maths" may include questions outside your course or tier.
Next, use a recent marked mock or attempt a short mixed set without notes. If a full paper feels overwhelming, start with a manageable section. A diagnostic attempt is useful even early in revision: its purpose is to show you what to work on.
For each question you lose marks on, ask: What stopped me earning the marks?
| What happened? | What it tells you | What to schedule |
|---|---|---|
| You could not begin | You may need to learn the topic or an earlier skill | A lesson or worked example, followed by simple questions |
| You chose the right method but made an error | You need practice with a particular step | A short set focused on that step |
| You could do it with a hint | You recognise the method but cannot yet select it independently | Mixed questions with topic labels removed |
| You got an answer but missed units, reasons or required working | Your mathematical communication needs attention | Questions that require explanation or a complete written method |
| You ran out of time | Timing, fluency or question selection may need work | A timed section, followed by review of where time went |
Be more precise than "I am bad at percentages". "I can calculate a discount, but I cannot find the original price after a discount" gives you something you can fix.
Build a topic tracker based on evidence
Use three statuses:
- Needs teaching: you cannot complete a basic question independently.
- Needs practice: you sometimes succeed, but need help or make repeated errors.
- Secure for now: you can answer varied questions independently, including after a gap.
Remember
A topic should not become secure just because you watched a video or followed one example. Check it with a fresh question on another day. Keep secure topics in occasional mixed reviews so they remain familiar.
Choose your priorities without neglecting the syllabus
Your next topic should usually be something that is weak, relevant to your tier and within reach with the time available.
Pay particular attention to skills that support several other topics. For example, weak fraction arithmetic can affect probability, ratio and algebra. Difficulty rearranging equations can also make geometry and formula questions harder.
Some useful connections are:
| If you struggle with… | Check these earlier skills |
|---|---|
| Reverse percentages | Percentage multipliers and division |
| Solving equations with brackets | Expanding brackets and negative numbers |
| Straight-line graphs | Substitution, coordinates and gradient |
| Trigonometry | Identifying triangle sides and rearranging equations |
| Algebraic fractions | Factorising and fraction operations |
| Probability trees | Fractions, multiplication and changing totals |
This is a way to choose what to repair first, not a list of topics guaranteed to appear. Use your specification or teacher's checklist to track wider coverage.
Quick tip
If you spend a whole session on one question and still cannot explain the first step, step back. Find the missing prerequisite or take that exact question to your teacher.
Set a weekly workload you can repeat
Put school, homework, other subjects and existing commitments into your week before adding maths revision. Then choose a few slots you can realistically protect.
| Time available each week | Example structure | Total |
|---|---|---|
| A busy week | Two 30-minute topic sessions and one 60-minute mixed session | 2 hours |
| A regular revision week | Three 45-minute sessions and one 75-minute session | 3 hours 30 minutes |
| A more intensive week | Four 45-minute topic/review sessions, one 90-minute paper and a separate 45-minute paper review | 5 hours 15 minutes |
These are planning options. Your starting point, exam date and workload may call for something different. Completing useful practice consistently matters more than reaching an arbitrary number of hours.
Include marking in the total. A 90-minute paper followed by a 45-minute review takes two hours and 15 minutes, even if the timetable only says "past paper".
Habit trigger
Give each session a practical trigger: "Wednesday after dinner, at my desk, with my phone away." Keep the questions ready beforehand. Finding a worksheet should not consume the first ten minutes.
Use a weekly GCSE maths revision timetable
Here is a three-hour-30-minute example. The topics are illustrative; replace them with the gaps from your own work.
| Day | Time | Session | What you will complete |
|---|---|---|---|
| Monday | 45 minutes | Learn and practise | Percentage multipliers, followed by six questions and corrections |
| Tuesday | — | No scheduled maths | Other subjects or rest |
| Wednesday | 45 minutes | Repair an error | Equations with brackets, plus two percentage review questions |
| Thursday | 45 minutes | Mixed practice | Ratio, percentages and equations without topic headings |
| Friday | — | Catch-up space | Move one missed session here if needed |
| Saturday | 75 minutes | Exam practice and review | A 45-minute timed section, then 30 minutes marking and analysing errors |
| Sunday | — | Brief planning check | Choose next week's priorities from Saturday's mistakes |
Notice how percentages appear more than once. You learn the method on Monday, retrieve it on Wednesday and recognise it among other methods on Thursday.
As exams approach, replace some shorter timed sections with full papers. Schedule the marking separately if necessary, rather than trying to squeeze a full paper and thorough review into 75 minutes.
What to do in a 45-minute topic session
| Minutes | What to do |
|---|---|
| 0–5 | Attempt two or three questions from earlier sessions without notes |
| 5–15 | Study the specific method you need |
| 15–35 | Answer questions independently |
| 35–45 | Mark, correct and choose a question to revisit |
If you already know the method, use the learning time for more practice. If the explanation takes longer, complete fewer questions properly. The timings are a guide; the important part is leaving time to check what you learned.
For a mixed session, attempt a set containing different topics before checking solutions. Mixed practice asks you to decide whether a problem needs, for example, a ratio, percentage multiplier or equation. Start with topics you have already learned so the task is challenging without becoming a guessing exercise.
Revisit topics before calling them finished
Give a newly learned topic another attempt a few days later, then include it in mixed practice the following week. Returning after a gap helps you check whether you can still use the method without the example beside you.
A practical starting schedule is:
- First session: learn the method and complete focused questions.
- Two or three days later: attempt a couple of fresh questions without notes.
- About a week later: include the topic in a mixed set.
- Later in revision: look for it in a paper or another mixed set.
Adjust the gaps according to your answers. If you repeatedly forget the method, bring the next review closer and check your understanding. If you are consistently successful, spend less time on that topic and more on current weaknesses.
Note
Retrieval practice and spacing are established areas of learning research, but there is no single review interval that suits every student and topic. These timings are a usable starting routine, rather than a scientific prescription.
Make worked examples lead to independent practice
Reading a worked solution should prepare you to answer another question yourself. The following examples show how to turn a mistake into a specific revision task.
Example 1: A percentage decrease
Worked example
A phone costs £480. Its price is reduced by 15%. Find the sale price.
After a 15% reduction, 85% of the original price remains:
£480 × 0.85 = £408
You can also find the discount first: 10% of £480 is £48 and 5% is £24, so the discount is £72. The sale price is £480 − £72 = £408.
Common mistake: writing £72 as the final answer. That is the amount taken off, while the question asks for the price you pay.
Check: £408 is less than £480, and the reduction is less than one-fifth of the original price.
Try it yourself
A £240 jacket is reduced by 35%. Find the sale price.
AnswerShow answerHide answer
£240 × 0.65 = £156
Add to your timetable
Practise choosing the multiplier for several increases and decreases. Return later to a mixed set containing both, so you must decide which multiplier to use.
Example 2: Finding the original price
Worked example
A pair of trainers costs £68 after a 15% reduction. Find the original price.
Here, £68 represents 85% of the original price. If the original price is p:
0.85p = 68
p = 68 ÷ 0.85 = £80
Common mistake: adding 15% of £68. The discount was calculated from the original price, so using the reduced price as the starting amount will not undo it.
Check: 15% of £80 is £12. Subtracting £12 gives £68.
Try it yourself
A coat costs £72 after a 20% reduction. Find the original price.
AnswerShow answerHide answer
£72 ÷ 0.80 = £90
Add to your timetable
Mix ordinary and reverse percentage questions. Before calculating, write whether the given amount is the original value or the value after the change.
Example 3: An equation with brackets
Worked example
Solve 3(2x − 5) = 4x + 7.
Expand the bracket, multiplying both terms by 3:
6x − 15 = 4x + 7
Subtract 4x from both sides, then add 15:
2x − 15 = 7
2x = 22
x = 11
Common mistake: expanding the left side as 6x − 5. The 3 multiplies the −5 as well as the 2x.
Check: substituting x = 11 gives 51 on both sides of the original equation.
Try it yourself
Solve 2(3x − 4) = 4x + 10.
AnswerShow answerHide answer
6x − 8 = 4x + 10, so 2x = 18 and x = 9
Add to your timetable
If expansion caused the error, practise brackets first. If expansion was correct but a sign changed incorrectly, practise balancing equations and state the operation applied to both sides.
Example 4: Ratio when you are given the difference
Worked example
Amira and Ben share money in the ratio 3 : 5. Ben receives £18 more than Amira. How much money do they share altogether?
The difference between their shares is 5 − 3 = 2 parts. Therefore:
2 parts = £18
1 part = £9
There are 3 + 5 = 8 parts altogether:
Total = 8 × £9 = £72
Common mistake: dividing £18 by 8. The £18 is the difference between the shares, not the total.
Check: Amira receives £27 and Ben receives £45. Their difference is £18.
Try it yourself
Two amounts are in the ratio 2 : 7. The larger amount exceeds the smaller by £35. Find their total.
AnswerShow answerHide answer
Five parts equal £35, so one part is £7. Nine parts equal £63.
Add to your timetable
Practise ratio questions where the given value is the total, one share or the difference. Identify which parts it represents before dividing.
Example 5: Higher-tier probability without replacement
Worked example
A bag contains five red counters and three blue counters. Two counters are selected without replacement. Find the probability that both are red.
The probability that the first counter is red is 5/8. If it is red, four red counters remain out of seven counters:
P(both red) = 5/8 × 4/7 = 20/56 = 5/14
Common mistake: using 5/8 for the second selection. "Without replacement" changes both the number of red counters and the total after a red counter is removed.
Try it yourself
Find the probability of selecting one red and one blue counter, in either order.
AnswerShow answerHide answer
Include both possible orders:
5/8 × 3/7 + 3/8 × 5/7 = 30/56 = 15/28
Add to your timetable
Compare questions with and without replacement. For each branch, write what remains in the bag before writing the next probability.
Keep a mistake log that tells you what to do next
A mistake log should be short enough to use. Record the question reference, the specific error, the repair and a date to try again.
| Topic | Specific error | Repair | Next check |
|---|---|---|---|
| Reverse percentages | Added a percentage to the reduced price | Identify the multiplier and divide by it | Two fresh questions on Thursday |
| Equations | Multiplied only the first term in a bracket | Practise expansion, including negative terms | One equation in Saturday's mixed set |
| Ratio | Treated the difference as the total | Label which ratio parts the amount represents | Three varied ratio questions next week |
| Area | Used a sloping side as the triangle's height | Identify the perpendicular height before substituting | A triangle in a different orientation |
Watch out
Avoid "be more careful". Replace it with a visible action: "circle the required units", "multiply every term in the bracket" or "write what the given amount represents".
Close the solution and redo the question yourself. Then try a new question later. Copying a correction shows you have recorded the method; the fresh attempt shows whether you can use it.
Adapt your timetable for Foundation, Higher and your target grade
For the English GCSE specifications covered here, Foundation offers grades 1–5 and Higher is designed for grades 4–9. Choose content using your actual tier checklist and discuss entry decisions with your teacher.
If you are working towards a grade 4 or 5
Use your mock to find gaps in number, fractions, percentages, ratio, equations, graphs, geometry, probability and statistics. Work on the core procedures you cannot yet use reliably, then practise applying them to problems.
A useful starting pattern is two sessions repairing core skills, one mixed session and one timed section with review. Include reasoning and unfamiliar wording too: a pass-focused plan should still teach you how to decide what a problem requires.
If you are working towards a grade 6 or 7
Keep repairing core weaknesses while expanding your coverage of Higher-tier material. Practise connecting methods, such as forming an equation from a geometry problem, and explaining why your answer makes sense.
If you are working towards a grade 8 or 9
Build in unfamiliar multi-step problems, algebraic reasoning and proof, alongside timed papers. Review whether you chose an efficient method, justified the steps and gave the answer in the required form.
Key point
Hard questions deserve time, but so do repeated errors on accessible questions. Use your own lost marks to decide the balance rather than spending every session on the final question of a paper.
Plan past papers around your exam board
Use papers for your specification and tier when measuring exam readiness. Other boards' questions can provide extra topic practice where the content matches.
| Specification | Papers | Duration and marks per paper | Non-calculator paper |
|---|---|---|---|
| AQA GCSE Maths 8300 | Three | 90 minutes; 80 marks | Paper 1 |
| Pearson Edexcel GCSE Maths 1MA1 | Three | 90 minutes; 80 marks | Paper 1 |
| OCR GCSE Maths J560 | Three | 90 minutes; 100 marks | Paper 02 for Foundation; Paper 05 for Higher |
For these specifications, the remaining two papers allow a calculator. Check your own specification for other GCSE courses, and check the current instructions and supplied formula sheet for your exam series.
Practise non-calculator arithmetic regularly. In calculator sessions, use the calculator you intend to take into the exam and check that you can enter fractions, powers, brackets and trigonometric calculations correctly where required.
Mark papers carefully
Use the relevant mark scheme and look at working as well as the final answer. Method marks can reward valid steps, but their availability depends on the question and scheme. Ask your teacher about ambiguous cases rather than awarding yourself marks for working that only looks similar.
After marking, choose two or three specific repairs. Leave some unused papers for later attempts under exam conditions. A repeated paper can still help you practise, but remembering answers makes its score less useful as a measure of readiness.
Important
Do not assign yourself a predicted grade from one paper. Use the correct published boundaries for that specification, tier and series when reviewing a completed set, and remember that future boundaries can change.
A six-week GCSE maths revision plan
Use this structure if you have around six weeks left. It organises the work without pretending every student needs the same topics.
| Week | Main purpose | Practical tasks |
|---|---|---|
| Week 1 | Establish your starting point | Analyse a mock or diagnostic section; identify three priorities; repair the first gap |
| Week 2 | Strengthen essential skills | Work on weak prerequisites; revisit Week 1 topics; complete a short mixed set |
| Week 3 | Broaden coverage | Add topics from your tier checklist; continue earlier reviews; try a longer timed section |
| Week 4 | Practise choosing methods | Use mixed and multi-step questions; complete and review a full paper if appropriate |
| Week 5 | Build exam readiness | Practise full papers under exam conditions; target recurring errors between attempts |
| Week 6 | Consolidate and prepare | Recheck stubborn gaps; practise paper-specific skills; review equipment and exam instructions |
For example, suppose your diagnostic shows difficulties with reverse percentages, equations and probability. Begin with percentage multipliers and bracket expansion, then build towards the harder questions. Put probability into the following week's plan while retaining short reviews of the first two topics.
The timetable should change as your evidence changes. If equations become reliable but geometry errors appear in a paper, move geometry into a main session and keep equations in brief review.
What if you have only two weeks left?
Start with a marked mock or a diagnostic set. Choose a small number of specific gaps you can realistically repair, especially earlier skills that block several question types.
Alternate targeted repair with mixed questions or paper practice. After each attempt, use the mistakes to decide the next session. Protect time for marking instead of rushing through as many papers as possible.
In the final few days, revisit your error log, practise familiar methods and check the exam arrangements. Avoid building a plan that requires late-night sessions to make up for every missed task.
What if you miss a revision session?
Move the highest-priority task into your catch-up slot. If there is no room, carry it into next week and shorten or remove a lower-priority task.
If missed sessions become a pattern, change the timetable. A shorter session at a workable time is more useful than repeatedly scheduling an hour you cannot complete.
The 15-minute version
For a particularly busy day, attempt two questions from your mistake log, mark them and write the next step. Use that to maintain continuity, then return to the normal plan when you can.
GCSE maths revision timetable FAQs
How many hours should I revise maths each week?
There is no universal number. Start with a manageable workload, such as three hours and 30 minutes spread across four sessions, and review it alongside your other subjects. Your answers, workload and exam date should guide changes.
Should I revise maths every day?
Daily revision is optional. Several focused sessions each week can support a useful routine. If short daily practice suits you, use it for review questions and keep separate time for learning and exam practice.
Are videos or past papers better for maths revision?
They serve different purposes. Use an explanation when you need to learn a method, focused questions to practise it, and papers to apply it among other topics under exam conditions. After a video, close it and attempt a question yourself.
How can I tell whether I have learned a topic?
Try a fresh question without notes after a gap, then try the topic in a mixed set. Being able to choose and complete the method independently is stronger evidence than understanding a solution as you read it.
Should I use predicted papers?
They can provide additional practice. Treat them as suggested questions, rather than a guarantee of exam content. Keep revising the full specification and use official past papers alongside them.
Should I keep revising topics that have already appeared in a paper?
Yes. For the AQA, Edexcel and OCR specifications above, content is not divided into exclusive topic lists for each paper. A topic appearing earlier does not make it safe to remove from revision for the remaining papers.
Start with the next question you need to fix
Open your last marked mock and choose one question you could not complete. Identify the missing skill, find an explanation and schedule a short practice session. Add a fresh attempt later in the week.
Then build the rest of your timetable around the same process. Each session should leave you with something concrete: a method you can use, an error you have corrected or a question you can now answer independently.