One-to-one online maths tuition

Qualified A-level maths tutors

Choose a tutor whose teaching background and A-level maths experience fit the learner. Compare profiles or tell us where help is needed, from calculus to mechanics and statistics.

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A teaching qualification is one part of choosing a tutor. For A-level maths, also check experience with the learner’s course and how the tutor explains mistakes, selects practice and helps the learner work independently.

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Qualified A Level Maths Tutors tuition enquiry

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Mathematics
Level
A Level

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How one-to-one tuition can help

  • Trace an algebra or calculus error back to the missing step
  • Connect force diagrams and statistical models to the question
  • Build towards independent answers with clear mathematical reasoning

Available tutors

Compare A-level maths tutor profiles

Read the qualifications and teaching background on each profile, then discuss the learner’s course, goals and preferred way of working.

Portrait of Daniel Denton

Daniel Denton

5.0

Qualified Mathematics Teacher

York, United Kingdom

£38.00 per hourDBS checkediAccepting enquiriesQualified teacherHigh performing tutor
Further MathsMathematicsPure Maths
  • Holds a PGCE for his Bachelors of Education in Mathematics at the University of York.
  • Holds a Bachelors of Science in Mathematics at the University of York.
  • Qualified UK state secondary school teacher for Mathematics.
  • Transitioned to Latimer Tuition for a work-at-home role from UK secondary schools in 2022.
  • Holds A*, A* for Mathematics and Further Mathematics at A-Level.
  • Holds A*, A*, A*, A* for Mathematics, Pure Mathematics (Extra), Statistics (Extra) and Further Mathematics at GCSE level.

Daniel Denton is a qualified UK secondary Maths teacher (PGCE, University of York) and experienced private tutor; a gcse maths tutor and a level maths tutor from KS3 to Further Maths, with lesson reports and optional free homework.

Send a quick enquiry from here and the Latimer Tuition team will pass it on to Daniel.

Portrait of Jelan Aruno Jesuthasan

Jelan Aruno Jesuthasan

Qualified Mathematics and Computer Science Teacher

Maesteg, United Kingdom

£50.00 per hourDBS checkediAccepting enquiriesQualified teacher
Computer ScienceComputing and ICTMathematics
  • Jelan is a dedicated educator with an enthusiasm for teaching Mathematics and Computer Science across various awarding bodies.
  • Holds a Postgraduate Diploma of Science in Computer Science from the University of Peradeniya.
  • Also holds a Master of Science in Health and Social Care Management from the University of Bradford.
  • Currently pursuing Further Studies leading to a PhD.
  • With experience as both an examiner and moderator, Jelan is well-equipped to offer guidance and support for examination preparation.
  • Currently teaching Computer Science, ICT, Digital Technology and Mathematics for Key Stage 3 to GCSE, and A-Level cohorts.

QTS-qualified gcse maths tutor and computer science tutor teaching Key Stage 3 to A Level. Experienced examiner and moderator who provides exam-prep support, session reports, and optional free homework.

Send a quick enquiry from here and the Latimer Tuition team will pass it on to Jelan.

What does qualified mean when choosing a maths tutor?

Ask for the tutor’s named qualification and the subject and age range they have taught. A maths degree, a teaching qualification and recent A-level teaching experience answer different questions.

In England, a postgraduate certificate in education (PGCE) can be awarded with or without qualified teacher status (QTS); there are also QTS-only routes. QTS is a formal teacher status used in England. Check the actual credential, then consider how closely the tutor’s experience matches the learner’s course.

Mathematics degree
Identifies academic study in the subject. Ask how the tutor explains A-level methods and deals with a learner who is stuck.
Teaching qualification or status
Ask which award or status the tutor holds, where it was awarded, and whether their training and teaching relate to secondary mathematics.
A-level and exam-board experience
Ask which specifications the tutor has taught recently and whether they can support the topics you need. Check any examining experience separately.

Match the tutor to the exact A-level course

England’s A-level Mathematics builds on GCSE maths and introduces calculus and applications. AQA Mathematics 7357, for example, covers pure mathematics, statistics and mechanics. Its demands include explaining reasoning, choosing a method for an unfamiliar problem and interpreting the assumptions behind a model.

Bring the qualification title, exam board and specification code from school or college. For a course in Wales, Northern Ireland or an international A-level, share its own specification so the tutor can check the content and assessment. Familiarity with one board is a starting point for that conversation.

Use a piece of marked work to make the need precise: an algebra error before the calculus starts, an incorrect force equation, or a statistical conclusion that does not answer the question. The short teaching examples below show what correcting each kind of difficulty can involve.

Pure maths: explain the missing chain-rule factor

Illustrative task: differentiate y = (2x + 1)³ and find the tangent at x = 0.

The answer 3(2x + 1)² misses a step. The outside function cubes its input; the inside expression, 2x + 1, has derivative 2. The chain rule multiplies these derivatives:

dy/dx = 3(2x + 1)² × 2 = 6(2x + 1)².

At x = 0, the curve passes through (0, 1) and its gradient is 6. The tangent is therefore y = 6x + 1. This connects differentiation to the straight-line equation, rather than stopping at a formula.

For an independent follow-up, try y = (3x − 2)⁴. Its derivative is 12(3x − 2)³: the extra factor is now 3. Being able to explain that change is a useful check of understanding. Chain-rule and tangent problems are part of AQA’s A-level specification.

Mechanics: include every force before using F = ma

Illustrative task: a 2 kg object is pulled vertically upwards by a tension of 24 N. Model it as a particle, with only tension and weight acting, and use g = 9.8 m/s². Find its acceleration.

Dividing 24 by 2 gives 12 m/s², but treats the tension as the whole force. The downward weight is 2 × 9.8 = 19.6 N. Taking upwards as positive, Newton’s second law gives:

24 − 19.6 = 2a, so a = 2.2 m/s² upwards.

The key correction is in the model: draw tension upwards and weight downwards, then calculate the resultant force. A useful explanation makes the sign choice and the force assumptions visible before substituting numbers. That is the kind of reasoning to look for when discussing mechanics support.

Statistics: turn a probability into a justified conclusion

Illustrative task: before tossing a coin, choose a one-sided test for whether heads is more likely than tails, at a 5% significance level. Model ten tosses as independent, with the same probability of heads each time. Nine heads are observed.

Let p be the probability of heads. The null hypothesis is p = 0.5; the alternative is p > 0.5. Under the null, the number of heads X has a binomial distribution with ten trials and probability 0.5.

The test needs the probability of nine or ten heads, not just nine: P(X ≥ 9) = 11/1024 ≈ 0.0107, or 1.07%. This is below 5%, so reject the null hypothesis. There is evidence that the coin favours heads under the stated model.

A conclusion saying “the coin is definitely biased” goes too far. A statistical test gives evidence, not certainty. AQA’s course requires this interpretation in context as well as the calculation; both deserve attention in lessons.

Use the first lessons to check how the learner responds

Agree a small, visible goal for the first paid lessons. For example, the learner might need to choose the chain rule without being told, label a mechanics diagram, or write a conclusion that matches a statistical test. A completed worksheet alone does not show how much help was needed.

  1. Start with an attempted answer

    Bring recent classwork or a marked question, including unfinished working. Let the learner explain the point where they became unsure before the tutor demonstrates a method.

  2. Agree the support that helps

    Ask the tutor to adjust the pace, split a long solution into smaller steps, or use a diagram alongside the algebra. Check whether the learner can explain the correction in their own words.

  3. Return to it independently

    Agree a manageable practice task, then revisit a changed question with fewer prompts. Keep a brief note of the error, its correction and the help still needed so the next lesson has a clear focus.

Agree online lesson arrangements and a workable budget

Latimer offers one-to-one tuition online. Microsoft Teams is the default platform, and you and the tutor can agree another. Before the first lesson, check how the learner will show handwritten equations and diagrams, and have the relevant questions and calculator to hand. In-person lessons require an individual arrangement.

Each tutor sets their hourly rate, shown on their profile, and Latimer uses pay-as-you-go billing. Compare the rate alongside the proposed lesson length and frequency to estimate the total cost. Ask what practice or feedback is included and agree a pattern the learner can sustain alongside schoolwork.

A free introductory meeting gives you time to discuss goals, teaching approach and practical arrangements before paid lessons. It is normally an introductory conversation, not a full teaching lesson.

Tell us what you need from an A-level maths tutor

You can request a tutor match free of charge. Include the course and exam board, the topic causing difficulty, the goal and timescale, and any teaching qualification you specifically want. Add your budget, preferred times and anything that helps the learner take part.

For example: “I’m studying AQA A-level Maths. I can differentiate simple powers but lose the inner factor with brackets. I’d like a tutor with a teaching qualification and recent A-level experience who can help me explain the method and practise independently.”

Support and clarity

Frequently asked questions

Straight answers to the questions people ask most often.

Can we focus on one difficult topic?

Yes: make that your request and ask the tutor to check the knowledge it depends on. For calculus, the obstacle may be rearranging an expression before differentiating. Start with an attempted question so you can agree whether to work on the new method, an earlier algebra step, or both.

What should we ask for after a disappointing mock?

Share the marked paper and the time left before the next assessment. Separate errors in the underlying maths from difficulties choosing a method, showing working or finishing questions. Ask the tutor to prioritise those needs and agree what can be practised between lessons. A target grade is a planning goal, not a promised result.

How often should A-level maths lessons take place?

Choose the pattern after discussing the learner’s starting point, assessment dates, independent study time and budget. Agree a manageable task between sessions and a point to review the plan. If that work is consistently unfinished, discuss its difficulty and workload before simply adding more lessons.

How can we check support for a learner who needs a different pace?

Describe what helps the learner: extra thinking time, written steps, shorter tasks or a chance to explain an answer aloud. Ask how the tutor would adapt a lesson and check understanding. Where a specific learning need requires specialist experience, ask about that experience directly; a teaching qualification alone does not establish it.

Can we also ask for Further Maths or university admissions preparation?

Name that goal separately in your enquiry and ask whether the tutor has the relevant subject or test experience. Bring the exact qualification or test details and deadlines. A-level Mathematics experience alone does not establish a fit for every additional course or admissions task.

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