My name is Anirudh, and I have been a private tutor for the past 13 years. During this time, I have worked with a diverse range of students and educational organisations, both as a freelance tutor and academic consultant. I currently work with a leading UK-based educational firm.

Over the years, my role has evolved beyond that of a traditional tutor. Alongside teaching, I work as an academic mentor and tutor trainer, supporting both students and fellow educators. These experiences have given me a broader understanding of education and, more importantly, of the different ways in which people learn.

I believe effective teaching goes beyond simply explaining a subject. It is about understanding how a student thinks, identifying the barriers that hold them back, and helping them develop the confidence to think independently. My goal is to create an environment where students feel comfortable asking questions, challenging ideas, making mistakes, and developing their own reasoning. Academic results matter, but I believe the deeper objective of education is to cultivate curiosity, confidence, and the ability to approach unfamiliar problems independently.

I have always had a curious and questioning mind, and my interests extend well beyond education. I enjoy exploring politics, astronomy, chess, psychology, and history, subjects that each offer different ways of understanding the world. Chess has shaped the way I think about strategy and decision-making; astronomy provides perspective on our place in the universe; psychology offers insight into human behaviour; and history helps me understand how ideas and societies evolve over time.

These interests naturally influence my teaching. I enjoy making connections between different subjects and showing students that knowledge does not exist in isolated compartments. Often, the most interesting insights emerge when seemingly unrelated ideas come together.

After 13 years in education, I still consider myself a student as much as a teacher. Teaching continually challenges me to learn, adapt, and refine the way I approach each student. I believe that the best educators remain curious themselves.

Ultimately, my aim is simple: to help students become better thinkers, not merely better test-takers—to give them the knowledge, confidence, and intellectual curiosity to engage with the world around them.

I have expertise teaching these curricula : a) IB(AA and AI HL and SL), IB further maths, IB Options Calculus. b) GCSE and IGCSE c) A and AS levels math(including further maths) d) Common core Algebra 1, Algebra 2 and Precalculus(American and Canadian) e) AP Calculus AB and BC f) The Australian Curriculum g) SAT math prep.

I adapt my teaching methods to suit different learning styles, incorporating auditory, visual, and kinesthetic approaches to ensure that students engage with concepts in ways that work best for them. My teaching is Socratic and engagement-driven, encouraging students to ask questions, think critically, explain their reasoning, and actively participate in the learning process.

At the core of my teaching is logic and conceptual understanding. Rather than relying solely on memorisation or procedural methods, I aim to help students understand why mathematical ideas work. Wherever possible, I present mathematics as an intersection of algebra and geometry, helping students develop a deeper and more intuitive understanding of concepts by connecting different representations.

I also place strong emphasis on consistent practice and structured reinforcement. To complement classroom learning, I regularly provide students with detailed notes, homework, worksheets, and tests, allowing them to consolidate concepts, identify gaps in understanding, and track their progress over time.

This personalised and dynamic approach has helped many of my students make significant academic progress, with several improving their grades by two or more levels within a relatively short period. My goal is not simply to help students achieve better grades, but to develop their confidence, independence, problem-solving ability, and genuine understanding of mathematics.