Deep understanding
Clear, pattern-based explanations help students understand both what to do and why it works.
Expert online maths tuition for GCSE, IGCSE, A-Level, Further Maths, engineering and university students. Lessons are built around the individual learner, with clear explanations, intuitive methods and deliberate practice that turns difficult mathematics into something manageable.
Strong results follow when students understand what they are doing, trust the method and begin to see themselves as capable mathematicians.
Clear, pattern-based explanations help students understand both what to do and why it works.
Students move from hesitation towards independence, tackling work they may previously have avoided.
Lessons concentrate on the areas that will make the greatest difference, combining understanding, practice and exam technique.
No generic worksheet programme. The explanation, pace and practice are adapted to the learner in front of me.
Support can focus on a particular topic, ongoing weekly tuition, exam preparation or rebuilding confidence after mathematics has started to feel overwhelming.
Build secure foundations, close gaps in understanding and develop the confidence and exam technique needed to perform under pressure.
Develop stronger algebraic fluency, connect topics rather than memorising isolated procedures, and prepare systematically for examination questions.
Support with more advanced mathematical ideas where understanding the structure behind a method becomes increasingly important.
One-to-one support for mathematical methods and engineering mathematics, drawing on experience teaching mathematics and engineering at university level.
The aim is not to make a student dependent on a tutor. It is to help them reach the point where the mathematics makes sense and they can increasingly do it for themselves.
We establish what is secure, where the gaps are and whether the obstacle is knowledge, technique, confidence or a combination of all three.
I look for the explanation, representation or pattern that allows the learner to see the mathematics rather than simply memorise another rule.
Purposeful practice makes the new understanding secure enough to use independently, including in unfamiliar and exam-style problems.
My approach has developed through private tuition, university teaching, school teaching, writing mathematics books, creating learning technology and an earlier career in RAF aircraft avionics engineering. That combination shapes the way I explain mathematics: clearly, practically and with an emphasis on understanding how ideas fit together.
Tell me what you're studying, where you're finding difficulty and what you would like to achieve.