What’s actually on the GCSE Maths papers
Three papers, sat over three days in late May and early June: Paper 1 non-calculator (90 minutes, 80 marks), Paper 2 calculator (90 minutes, 80 marks), Paper 3 calculator (90 minutes, 80 marks). Same structure across AQA, Edexcel and OCR. Higher tier covers grades 4-9; Foundation covers grades 1-5. Around 50% overlap in content between the tiers — number, basic algebra, percentages, statistics, basic geometry — but Higher adds quadratics, simultaneous equations, the sine and cosine rules, vectors, advanced trig, circle theorems, algebraic proof and the harder probability work.
The grade 7-9 questions cluster in predictable areas. Algebraic proof comes up almost every year. Vector geometry questions involving “show that points are collinear” or “find the ratio in which P divides AB” are perennial. The trig identity questions (“show that sin²x + cos²x = 1, then use it to solve…”) trip up even strong students because they don’t see the substitution. Circle theorems tend to be a 4-mark question at the back of Paper 2 or 3. The functions topic — composite and inverse functions — is newer to many parents and confuses students who weren’t taught it carefully in Year 10.
Foundation tier pivots more around fluency: percentages of amounts, ratio sharing, basic probability, area and perimeter, and reading graphs and charts. The grade 4/5 boundary lives in standard form, indices, and basic algebraic manipulation — drill these and you move from a 3 to a 5.
What an effective tutoring plan looks like
A typical Year 11 student in Sutton — predicted 5 in November mocks, parents wanting a 7. Eight months out. A good tutor’s first session is a diagnostic: hand the student a Higher Paper 1 from a recent year, work through it together, mark it on the spot. The result tells you everything. Maybe they’re losing 6 marks on basic number questions through silly errors, 4 marks on algebra because they can’t expand triple brackets, 5 marks on geometry because they’ve never properly learned circle theorems, and 4 marks on the harder problems because they don’t know how to start.
Sessions 2-6 then cluster around those gaps. Drill the silly errors with a ‘silly error logbook’ — every careless slip goes in a notebook and gets reviewed at the start of each session. Two sessions on algebraic fluency. Two sessions on circle theorems and angle reasoning. By session 7 the student sits another paper. The score has moved 12-15 marks. That’s a grade.
What good tutoring covers in Year 11:
- Weekly past paper questions, mixed topics, mark scheme worked through together
- A ‘flashcard pile’ for formulas — students who know the quadratic formula, the cosine rule, the volume of a sphere by heart save 30 seconds per question
- Exam-day technique: question order, time per mark, when to skip and come back, how to use the formula sheet
- One full mock paper a fortnight from February, fully marked
What separates a 5 from a 7 in practice
Two real patterns. First, the student stuck at a 5 usually doesn’t show working. They write the answer (often correct) on simple questions and lose method marks on hard ones because they jumped from question to answer. The fix is mechanical: every multi-step question gets steps written down, even if obvious. Second, they don’t read the question. A typical loss: a question asks for the answer in cm, the student calculates in m and writes 0.45, losing 2 marks. A good tutor drills underlining the units in every question.
The student stuck at a 7 trying to get an 8 has a different problem. They’re competent but don’t recognise question types fast enough. Faced with a wordy problem about a swimming pool’s volume, they spend three minutes parsing the words rather than spotting “this is a frustum of a cone” and getting straight to the formula. Tutoring at this level is pattern recognition. Past paper after past paper, classifying questions: “This is a vector ratio question, you’ll always finish by equating coefficients.” “This is a histogram question, the answer always involves frequency density × class width.”
A typical student on this path might be a Year 11 in Reading, predicted 7, sitting AQA Higher, school maths is fine but uninspired. Two sessions of pattern recognition a week from January moves them to an 8 by April. Cost: about £700-£900 across the run.
How TheTutorLink fits in
You filter by ‘GCSE Maths’ and your exam board (AQA, Edexcel, OCR), pick Higher or Foundation, and message tutors whose profiles fit. The first 30 minutes is free, so you and your child can decide whether they click before any money changes hands. Hourly rates are set by tutors and visible upfront — most GCSE Maths tutors here charge £25-£45/hr, with university student tutors at the lower end and qualified teachers or ex-examiners at the upper end.
We charge 5% per booking. On a £35/hr lesson, the tutor keeps £33.25 and we take £1.75. Compare that with Tutorful at 25%, where the tutor keeps £26.25 and Tutorful takes £8.75. Across 30 sessions over a school year, a parent on TheTutorLink often pays £1,050 for tutoring that on a higher-commission platform would be £1,200+ at equivalent quality, because the tutors aren’t padding rates to absorb the agency cut. No contracts, swap tutors anytime, cancel up to 24 hours before a session with no charge.