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Last updated

7 August 2026

pdf, 180.22 MB
pdf, 180.22 MB

A resource for students who want to work through mathematics, not just read about it.

“From Strong to Stronger in Maths” is built on a simple principle: progress comes from engaging actively with worked examples, not passively absorbing information. Whether you’re a Higher GCSE student aiming for the top grades, preparing for Further Maths (Level 2), or starting AS Maths, this book puts you to work.

Rather than spread thinly across the entire curriculum, this resource goes deep into the three foundational areas where real understanding matters most: Number, Ratio, and Algebra. Over 466 pages, you’ll find hundreds of carefully chosen worked examples—each one designed to show not just what to do, but how to think about the problem.

How to use it:

The examples are the core. Cover the solution, attempt the problem yourself, then reveal one line of working at a time. Understand why each step is taken before moving on. This isn’t a quick-fix revision guide—it’s a resource for building genuine confidence and the reasoning habits that lead to success in mathematics.

What’s inside:

Hundreds of worked examples covering a wide range of techniques, difficulty levels, and problem types
Many examples deliberately challenging, designed to stretch thinking
Key ideas highlighted (Paul’s Pointers) to help you think more clearly about the mathematics
Modular structure: individual sections can be used to reinforce GCSE content, enrich Higher Tier work, or bridge towards A-level thinking
Full colour, carefully formatted for active study

Who’s this for?

GCSE students aiming for the highest grades and wanting deeper understanding
Further Maths (Level 2) students building foundational strength
AS Maths students bridging from GCSE to A-level thinking
Tutors and teachers looking for a flexible resource that develops mathematical reasoning
Anyone serious about building mastery, not just passing tests

This is a book for learners who want to develop the habits of careful reasoning and confident problem-solving that underpin mathematical success.

Format: PDF
Pages: 466
Colour: Full colour
Author: Paul Hunt

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