Mrs Jennifer Park, parent
My daughter was averaging B-grades in mocks. After eight sessions with a Cambridge examiner tutor she improved to A* in her final exams. The integration session...

Expert 1-on-1 A-Level Maths tutoring for AQA, Edexcel, OCR, and CIE. Master pure maths, statistics, and mechanics — and reach Grade A or A*.
94%
reach Grade A or above
+1.9
average grade improvement
12+
years average tutor experience
Free
first lesson, no commitment
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Specialist tutors with board knowledge, strong academic backgrounds, and proven grade-improvement records.
AQA Senior ExaminerDr Michael Hayes
Cambridge PhD Mathematics · AQA Examiner
A-Level Maths, Further Maths, all exam boards
Avg +2.0 A-Level grade improvement
Edexcel SpecialistMs Nisha Gupta
Imperial MSc Mathematics
A-Level Maths Edexcel 9MA0, Further Maths
96% of students reach Grade A+
CIE ExaminerMr Thomas Adair
Oxford MMath · CIE Examiner
CIE A-Level Maths 9709, IGCSE Maths, Further Maths
CIE international specialist
Degree-level subject specialists, many PGCE-trained, who teach to the UK exam standard.
Tutors who know the mark schemes and coach the exact phrasing that earns every mark.
Tutors complete interviews, teaching demonstrations and the academy's structured approval process before student assignments.
You are paired with a specialist in your exact board and tier — never a generalist.
Our tutors cover the full A-Level syllabus with depth — including the proof and reasoning skills that separate A from A* candidates.
Step 1
We start with recent marks, confidence blockers, and the exact exam board so sessions feel personal from lesson one.
Step 2
Tutors connect concepts to examiner language, worked examples, and the habits that turn knowledge into marks.
Step 3
Parents see what changed after each session: topics covered, next steps, and the grade trajectory we are building toward.
Algebraic manipulation, partial fractions, functions (domain, range, composite, inverse), modulus function, and curve sketching.
Differentiation and integration of polynomials, trigonometric, exponential, and logarithmic functions. Chain rule, product rule, quotient rule, and integration by parts and substitution.
Radians, arc length, sector area, exact values, small angle approximations, trig identities, and solving equations in defined intervals.
Arithmetic and geometric sequences, binomial expansion (for positive integers and beyond), and sigma notation.
Proof by deduction, exhaustion, and contradiction. 3D vectors, dot product, and equations of lines and planes.
Statistical sampling, probability, discrete and continuous distributions (normal, binomial), hypothesis testing, and interpreting statistical results.
Kinematics, Newton's laws, momentum, forces, friction, moments, and projectile motion — with a model-building approach to problems.
Algebraic manipulation, partial fractions, functions (domain, range, composite, inverse), modulus function, and curve sketching.
Differentiation and integration of polynomials, trigonometric, exponential, and logarithmic functions. Chain rule, product rule, quotient rule, and integration by parts and substitution.
Radians, arc length, sector area, exact values, small angle approximations, trig identities, and solving equations in defined intervals.
Arithmetic and geometric sequences, binomial expansion (for positive integers and beyond), and sigma notation.
Proof by deduction, exhaustion, and contradiction. 3D vectors, dot product, and equations of lines and planes.
Statistical sampling, probability, discrete and continuous distributions (normal, binomial), hypothesis testing, and interpreting statistical results.
Kinematics, Newton's laws, momentum, forces, friction, moments, and projectile motion — with a model-building approach to problems.
See this plan built around your child's exact paper.
Book Free Demo+1.9
average grade improvement
Integration is the topic A-Level students find hardest. We build from basic rules to integration by substitution, parts, partial fractions, and trigonometric substitution — practising each technique until students can select and apply the right method automatically.
Proof marks are often dropped because students show the result rather than proving it. We teach the language and logic of proof by deduction, contradiction, and exhaustion — and practise writing the kind of rigorous arguments that score full marks.
Many students compartmentalise pure and applied content. We show how calculus connects to mechanics (velocity, acceleration from displacement), and how functions connect to statistics (normal distribution). Seeing these links improves performance in both.
My daughter was averaging B-grades in mocks. After eight sessions with a Cambridge examiner tutor she improved to A* in her final exams. The integration session...
Proof was the section I always dropped marks on. The tutor showed me how to write a proper argument, not just work backwards from the answer. Transformed my pap...
We needed a CIE specialist for our son's international A-Levels. The tutor knew the exact paper structure and question style. He achieved an A in a subject that...

My daughter was struggling with IB Mathematics HL and had almost given up hope of getting a 7. After just two months of weekly sessions with her ComboTutors tut...

My son started tutoring for A-Level Physics about three months before his exams. His tutor was incredibly patient and broke down complex topics like electromagn...

We needed help with GCSE Science for my son who found chemistry particularly challenging. His tutor made the sessions engaging and relatable—using real-world ex...
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Families usually want three things: a tutor their child respects, a plan that fits the real paper, and updates that make progress easy to follow.
We shortlist tutors who know the curriculum, teach clearly, and can coach the exact exam habits that lift marks.
Top-university academics and exam-savvy specialists.
Parents see what was covered, what improved, and what needs attention next, so progress never feels vague.
Structured feedback after every lesson block.
Sessions are matched to the student's board, tier, topic gaps, and exam timeline instead of generic subject tutoring.
Board-specific support with a measurable target grade path.
Ready to close the gaps? Start with a free demo.
Book Free DemoA-Level FAQ
A-Level Maths is the standard qualification. Further Maths is a separate, additional A-Level taken alongside it — typically by students planning to study Mathematics, Physics, Engineering, or Computer Science at university. We offer tutoring for both.
Yes — there is a significant step up in both content and the level of mathematical reasoning required. The jump is particularly large if a student did not take IGCSE Additional Maths. We offer a bridging programme to cover the key pre-A-Level skills before the course starts.
There is no significant difference in difficulty between boards — they are all designed to meet the same standard. What matters is familiarity with your specific board's paper format and question style, which our tutors provide through past paper practice.
We recommend at least 3–4 hours of independent practice per week — this is what separates students who improve slightly from those who jump a full grade. We provide structured practice sets matched to the topics covered in each session.
Yes — the Edexcel large data set is a specific pre-release data set that appears in statistics questions. We work through the data set together, practise interpreting it in past-paper contexts, and ensure students are familiar with its key features before the exam.

Book a free consultation and we will match you with a specialist A-Level Mathematics tutor who can make a real difference.