Revolearn

GCSE Maths Tutoring

GCSE Maths is assessed across three equally weighted papers, one without a calculator and two with, at either Foundation or Higher tier. Our tutoring is built around the specific topics a student finds difficult, rather than working through the specification from start to finish.

Level
GCSE
Exam boards
AQA, Edexcel, OCR
Format
One-to-one, online

What’s important for GCSE Maths

The aspects of this qualification that most often determine how well a student performs.

Choosing the right tier

Foundation tier awards grades 1 to 5; Higher tier awards grades 4 to 9 from a more demanding starting point. The decision is usually made with the school, and it shapes how a student should prepare.

Fluency with method

Marks are awarded for working, not only for final answers. Students who set out their method clearly protect marks even when they make an arithmetic slip.

Working without a calculator

One of the three papers is sat without a calculator: Paper 1 at AQA and Edexcel, the middle paper at OCR. Confidence with fractions, percentages and standard form under timed conditions makes a measurable difference here.

Applying skills in unfamiliar contexts

Many questions present familiar mathematics in a worded or multi-step form. Recognising the underlying topic is a skill in itself, and it can be taught.

What we cover

Lessons concentrate on the areas an individual student needs, rather than working through the specification from beginning to end.

The full specification
Every topic on your child's exam board specification, across all six content areas (Number; Algebra; Ratio, proportion and rates of change; Geometry and measures; Probability; and Statistics), at Foundation or Higher tier.
Exam technique
Setting out working clearly, confidence without a calculator, and approaching multi-step and worded questions.
Past papers and revision
Practice with your exam board's past papers and mark schemes, and a revision plan ahead of mocks and final exams.

Where marks are lost

The mistakes that come up again and again in this subject, and what we do about each one.

Working not written down

Method marks are awarded for the steps, so a correct answer with no working still loses most of the question when one figure is wrong. Students are taught to write a fixed sequence for every multi-mark question: name the rule, substitute the values, then solve, one line each.

Rounding and units applied too early

Rounding at an intermediate step pushes the final answer outside the accepted range, and an answer in the wrong unit earns nothing. The technique is to carry full accuracy through the calculation, round once at the end, and underline the unit the question asked for before moving on.

Non-calculator fluency left to chance

One paper is sat without a calculator. Fractions, percentages, standard form and surds have to be secure by hand, so lessons include short, timed arithmetic drills alongside the main topic rather than leaving that fluency to revision.

Worded questions not translated into maths

Higher tier questions hide familiar methods inside unfamiliar contexts. Students are taught to annotate the question first: underline the quantities, write what is being asked in symbols, then name the topic before starting, which turns an unfamiliar problem into a standard one.

How lessons progress

The same three stages whenever a student starts, whether that is the first week of term or a month before the exams. How long each stage takes depends on the student.

  1. 1

    Diagnosis

    The first lessons establish what a student can actually do, using their most recent assessment and a short diagnostic set covering number, algebra and proportion. This produces a written learning plan with the gaps listed in the order they need to be closed.

  2. 2

    Closing gaps and building method

    Topics are taught in a sequence that respects what depends on what, so algebraic manipulation comes before trigonometry and proportion before compound measures. Each topic ends with exam-style questions marked against the mark scheme, so written method becomes routine.

  3. 3

    Exam preparation

    Whole papers under timed conditions, then reviewed question by question: marks gained, marks available and the specific reason for each loss. Pacing is practised explicitly, including when to leave a question and return to it.

How to revise GCSE Maths

Practical guidance a student can use on their own, whether or not they have lessons with us.

Guide 01

Revising for the non-calculator paper

Most students revise topics and neglect arithmetic, then meet a paper where every calculation is done by hand. Build that fluency separately: ten minutes a day of fractions, percentages, standard form and surds, written out rather than done mentally.

Work from the operations that appear most often: multiplying and dividing fractions, converting between fractions, decimals and percentages, simplifying surds, and estimating with powers of ten. Time yourself, mark honestly, and keep a short record of what you get wrong so the next session starts there.

Guide 02

Choosing between Foundation and Higher

Foundation awards grades 1 to 5 and Higher awards 4 to 9, so the entry sets both the highest grade available and the risk of missing a pass. Schools decide, usually from mock performance, but you can be part of that conversation.

The useful question is not which tier is harder, but where a student scores more marks. A student securing 60% of a Foundation paper is in a stronger position than one scraping 25% of a Higher paper, and the Foundation route often produces a calmer, better-prepared candidate. Where a student is comfortably above a grade 5 on Foundation material, Higher is the right place to be.

Guide 03

Using past papers properly

A past paper only teaches you something if it is marked afterwards. Sit it in one go, to time, without notes. Then mark it yourself with the mark scheme open, writing beside each lost mark the reason: not known, known but method not shown, arithmetic slip, or question misread.

Those four reasons lead to different action. Not known means reteaching. Method not shown means a writing habit. Slips mean non-calculator drills. Misreading means annotating the question before starting. Working through papers without sorting the losses this way is practice without feedback.

How Revolearn supports GCSE Maths students

  • An initial assessment to identify which topics are actually holding a student back.
  • Lessons taught to the specification and tier the student's school has entered them for.
  • Practice with past papers and mark schemes from the relevant exam board.
  • Structured revision planning in the run-up to mocks and final examinations.

What families say about Maths lessons

5.045 Google reviews
Without a doubt the best tutor I’ve ever had. I was struggling with maths throughout my GCSEs but managed to go from a Grade 6 to a Grade 9 with the help of the tutors at Revolearn. Would highly recommend
Kerem M.GCSE STUDENTAll reviews
teachers are wonderful and helped my brother improve in english and maths significantly! he feels comfortable answering questions and has a positive attitude towards learning.
Maham N.FAMILYAll reviews

GCSE Maths questions parents ask

Enquire about GCSE Maths tutoring

Tell us your child's year group and the areas they are finding difficult, and we will explain how we can help. GCSE lessons start from £25 per hour.