Difficult mathematics becomes manageable when students can see why each step works.

Mathematics should feel connected, not like a collection of procedures. I use diagrams, graphs, and carefully chosen questions to help students see the idea underneath each calculation.

In calculus, we move between visual change, numerical patterns, and symbolic notation. Students learn what a derivative or integral describes before relying on a formula, then practise applying that understanding to exam-style problems.

Lessons are patient and demanding in the right way. Students are encouraged to explain their reasoning, notice where an approach stopped working, and leave with a method they can reproduce independently.

Focus

Calculus, mathematical reasoning and senior exam preparation

For

Years 10–12 students building confidence or preparing for exams

Approach

Patient, visual and question-led

Experience

8 years teaching secondary mathematics

Background

Master of Teaching · Bachelor of Mathematics