GCSE Further Maths Tuition — Enrol Now

Boost your grades in GCSE Further Maths with tuition that makes the hard topics feel structured and solvable. We focus on clear explanations, step-by-step methods, and exam-style practice so you can tackle unfamiliar questions with confidence.

Further Maths is about stretching your thinking—more algebra, harder problem-solving, and questions that can feel like puzzles. We’ll teach you the methods, show you the patterns that repeat in exams, and train you to write clean solutions under time pressure.

Topics like functions and proof used to confuse me. The step-by-step approach made it click and I started scoring much higher.
ElliotYear 11 (From struggling → top set confidence)
I learned how to approach the harder questions without panicking. The exam practice and feedback helped loads
PriyaYear 10 (Grades jumped fast)
Really clear teaching and great structure. Confidence improved massively, and we saw progress within a few weeks
NickParent of Year 11 student

Quick Quiz (3 Questions)

1) Simplify: (x3)(x5)




2) If f(x) = 2x − 3, what is f(5)?




3) Solve: 2x + 5 = 17




How we teach GCSE Further Maths

1) Algebra Mastery (The Core of Further Maths)

What you’ll learn: advanced manipulation, indices and surds, algebraic fractions, factorising, rearranging, simultaneous equations, inequalities.
How we help:

  • Teach reliable “go-to” methods for each algebra type

  • Spotting patterns fast (difference of squares, quadratics, disguised factorisation)

  • Error-proofing your working so you stop dropping silly marks

2) Functions & Graphs

What you’ll learn: function notation, composite and inverse functions (where applicable), transformations, equation of lines, quadratic/cubic graphs, gradients.
How we help:

  • Clear “input → process → output” understanding of function questions

  • Graph transformation rules made simple and memorable

  • Exam practice on interpreting graphs and linking graphs to equations

3) Proof (Show It’s Always True)

What you’ll learn: algebraic proof, geometric proof, proof by contradiction basics (where included), proving divisibility or odd/even results.
How we help:

  • Sentence starters and layout that examiners love

  • How to structure proof logically (assume → show → conclude)

  • Common proof types drilled until they feel routine

4) Geometry & Trigonometry (Beyond the Basics)

What you’ll learn: circle theorems (applied), similarity and congruence, Pythagoras in harder contexts, trig graphs and identities (where included), exact values.
How we help:

  • Diagram-first approach: marking angles properly before calculating

  • “Which theorem applies?” decision method

  • Practice on multi-step geometry questions (the ones that separate grades)

5) Calculus / Advanced Topics (If Your Specification Includes It)

What you’ll learn: gradient as rate of change, differentiation basics, tangents/normals, simple integration/area (spec-dependent).
How we help:

  • Make calculus intuitive (what it means, not just rules)

  • Step-by-step method for tangents and rate-of-change questions

  • Lots of practice turning wording into maths quickly

6) Problem Solving & Exam Technique

What you’ll learn: breaking down unfamiliar questions, choosing strategies, showing full method, checking answers.
How we help:

  • A repeatable approach: understand → plan → execute → check

  • Training on “challenge” questions that require linking topics

  • Timed practice so you finish papers confidently

Key
statistics

grades average improvement after 10–12 weeks of consistent tuition
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of students report higher confidence in Further Maths within one half-term
0 %
exam questions practised per student (with feedback) across a typical term
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Your questions answered

Common questions

We support the main GCSE Further Maths routes used by schools (and we tailor practice to your specific syllabus and paper style).

You should be confident with Higher GCSE Maths basics, but you don’t need to be perfect. We’ll strengthen the foundations alongside the further content.

Yes. Further Maths is about strategy. We teach patterns, planning, and how to start even when you’re unsure.

Yes—short, targeted tasks that build fluency (not hours of random worksheets).

Yes. We prioritise the highest-frequency topics, focus on exam technique, and drill past-paper style questions with feedback.

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