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How to get an A or A* in A-Level Maths: what actually separates the grades

5 min readUpdated First published
A checklist page with ticked boxes and a curve climbing beside it.

An A needs roughly 65–75% overall and an A* around 75–85%, depending on the series. What separates them from lower grades is not harder maths — it is accuracy under time pressure, an applied third (statistics and mechanics) revised as seriously as pure, and a systematic error log that stops the same two or three marks leaking every paper. Students who do all three for the final term reliably move up a grade.

Ask a room of A-Level Maths students what separates an A* from a B and most will say 'harder questions'. They are wrong, and the error is expensive. The same questions are on the paper for everyone; the difference is that A* students drop fewer of the marks they already know how to earn. This is a guide to that difference — it is smaller and more fixable than people think.

What the grades actually require

Boundaries move every series, but as working targets: an A has recently needed around 65–75% of the aggregate, an A* around 75–85%. Spread over 300 marks, the difference between a mid-B and an A* is often thirty marks — that is three or four questions' worth across three papers, not a transformation in ability.

The three things that actually separate top grades

1. Accuracy under time pressure

Every examiner report says the same thing in different words: correct methods, wrong execution. Sign errors, premature rounding, a dropped 'dx'. The fix is boring and works: timed sections every week, and a check-the-last-line habit — differentiating back, substituting back, estimating whether the number is plausible.

2. The applied third, taken seriously

Statistics and mechanics are a third of the marks and a tenth of most revision timetables. This is backwards, because applied questions are more repeatable than pure — a hypothesis test and a connected-particles question follow the same skeleton every series. The A* candidates are the ones who stopped treating Paper 3 as a bonus round.

3. The error log

After every paper or section, every dropped mark gets one line: what it was and why it happened. Not 'got it wrong' — 'used P(X = k) instead of the tail' or 'forgot dy/dx upside down'. After four papers the log shows a pattern no single paper reveals, and the top grades live in fixing that pattern.

What the top-mark answers look like

Worked exampleThe same question, two grades

A 'show that' question asks candidates to derive k = 2. A B-grade script writes two lines and asserts the answer. An A* script writes every line and notes the condition that makes it valid.

  1. B-grade version: 'rearranging gives k = 2' — scores the answer mark only, if that.
  2. A* version: each algebraic step on its own line, the division justified (the divisor is non-zero), the condition stated.
  3. The difference is four marks of method, and 'show that' questions appear on every paper.
  4. Multiply that by the three or four 'show that' and 'hence' questions per series and the grade boundary explains itself.

Top grades are won in the working, not the answer — write every line as though the examiner doubts it.

The last-term plan

  1. Weekly timed sections from January — 60-minute halves of real papers, marked harshly, logged.
  2. Every logged weakness gets fixed that week, not added to a vague list.
  3. Applied gets its own revision day — Paper 3 or the applied halves — every single week.
  4. From Easter, full papers under strict conditions, with the newest two series saved as final mocks.
  5. The week before each exam, the error log is the revision material — not new papers.

Mistakes that cost the grade

  • Revising only what you like — the avoided topic is usually where the lost thirty marks live.
  • Doing papers untimed and discovering speed was the problem in the real exam.
  • Marking your own work generously — the examiner marks the page, not the intention.
  • Neglecting the 'state an assumption', 'give a limitation' and 'in context' marks — free, and reliably dropped.
  • Reading notes in the final week instead of working questions — recognition is not recall.

The checklist

  • My last five papers were timed, no-notes and marked against the official scheme.
  • My error log has a cause for every dropped mark, and I have re-tested each fix.
  • Applied gets a full revision session every week — same priority as pure.
  • I can write a 'show that' solution with no skipped lines.
  • I know the assumption/limitation phrases by heart.
  • I know roughly where the A and A* boundaries have sat, and I track my own aggregate.

The error log only works if every entry gets fixed — and 'read the topic again' is not a fix. When a step keeps not landing, that is the moment for an explanation that adapts: Lumi works the line back to the idea you actually lost, draws it, and sets a similar question to confirm the mark is banked.

What to take from this

  • The A/A* gap is mostly accuracy, not knowledge — the content is already learned; the errors are not.
  • Statistics and mechanics decide the top grades because most candidates under-revise them.
  • An error log — every dropped mark, one line on why — is the single highest-leverage habit.
  • 'Show that' and multi-step questions reward complete working; the top grades are won in the working, not the answer.
  • Timing is a grade skill: 100 marks in 120 minutes means knowing when to move on.

Questions people also ask

Boundaries are set after each series is marked, but A* has recently required around 75–85% of the total across the three papers. An A has sat around 65–75%. Treat them as targets, not guarantees.

It is one of the A-Levels with the highest proportion of top grades — a large share of candidates get A or A*, partly because strong students self-select into it. The content is learnable; the grades go to students who are accurate under time pressure.

The gap is usually twenty to forty marks, and it lives in identifiable places: dropped negatives, skipped working, an under-revised applied third. An error log plus weekly timed sections closes it faster than any new content revision.

No — the A* questions are on the same specification; they are harder applications of the same methods, not different topics. The preparation is fluency on the spec, not content beyond it.

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