I would describe myself as confident, enthusiastic and motivated - these would realise in my teaching to students of all levels.

My approach to teaching Mathematics is built around two key aims: developing strong theoretical understanding and building practical problem solving ability. I believe students perform best when they understand not only how to use a method, but also why it works - improves memory and recall. My lessons would be clear, structured, tailored to the topics each student wants to focus on. I would break down abstract concepts into mangeable steps - using logic, reasoning, and intuition to allow students to build confidence in the underlying ideas. I then would reinforce this understanding through worked examples, targeted questions, and exam-style practice. By combining theoretical understanding with application, my goal is to help students strengthen their mathematical intuition, improve their confidence, and achieve better exam performance.