Explain mathematical ideas clearly
New ideas are introduced through precise language, careful modelling and examples chosen to expose the structure of the mathematics rather than merely demonstrate a procedure.
Teaching
Teaching Mathematics with clarity, structure and high expectations
I teach Mathematics with an emphasis on clear explanation, carefully sequenced practice, frequent checking for understanding and responsive support that helps pupils move towards confident, independent mathematical thinking.
I am currently Teacher of Mathematics at The Cornerstone Academy in Poole. My experience includes KS3–KS4 Mathematics, Foundation and Higher GCSE contexts, SEND support, nurture teaching, tutoring and undergraduate mathematics education.
Classroom practice
Principles that shape my teaching
These principles provide a framework rather than a rigid formula. The exact balance changes according to the mathematical content, pupils' prior knowledge and what assessment reveals during the lesson.
Make thinking visible
Worked examples and teacher modelling show not only what to do, but why individual steps are valid and how mathematical decisions are made.
Check before moving on
Questioning, mini-whiteboards and targeted checks help establish whether the class is ready to progress and expose misconceptions while they can still be addressed.
Practise with purpose
Guided practice provides an appropriate bridge between explanation and independent work, with support gradually reduced as pupils become more secure.
Respond to what pupils show
Teaching decisions should respond to evidence from pupils rather than simply following the planned sequence regardless of what the class understands.
Maintain ambitious expectations
Scaffolding should make difficult mathematics more accessible, not replace it with an easier destination.
Lesson design
From prior knowledge to independent practice
A common lesson sequence moves pupils from retrieval and preparation, through explicit modelling and guided practice, towards independent application. It is adjusted when checks for understanding show that pupils need more explanation, support or challenge.
Retrieve and prepare
Establish relevant prior knowledge and give pupils an accessible mathematical starting point.
Explain and model
Introduce the mathematics explicitly and model the reasoning, notation and methods pupils will need.
Practise together
Work through examples with pupils so that responsibility begins to transfer from teacher to learner.
Check and respond
Use questions and whole-class responses to identify whether pupils are secure, partially secure or require re-teaching.
Practise independently
Give pupils sufficient opportunity to apply the mathematics without immediate teacher support and build fluency.
Review and consolidate
Return to important ideas, misconceptions or connections so that the lesson ends with greater mathematical coherence.
Assessment
Checking understanding while teaching
Assessment is most useful when it changes what happens next. I use classroom evidence to decide whether to continue, revisit an explanation, provide another model, scaffold a task or increase the level of challenge.
- Targeted and cold-call questioning
- Mini-whiteboards for whole-class responses
- Hinge questions and misconception checks
- Observation of independent practice
- Feedback that pupils can act upon
Adaptive teaching
Support without lowering the destination
Pupils do not all arrive with the same prior knowledge, confidence or level of independence. Effective adaptation therefore involves changing the route while preserving access to worthwhile mathematics.
- Breaking complex processes into manageable stages
- Using prompts, worked examples and partially completed models
- Pre-teaching or revisiting essential prerequisite knowledge
- Reducing scaffolding as pupils become more secure
- Extending pupils through reasoning, connection and problem solving
Inclusion and classroom culture
A classroom where pupils can think seriously about Mathematics
Inclusive practice
My experience includes SEND support, nurture teaching and work with pupils across a range of starting points. I aim to remove unnecessary barriers while retaining the mathematical thinking that matters.
Calm, predictable routines
Clear routines and expectations protect learning time and reduce uncertainty. Pupils should know what successful participation looks like and be able to focus their attention on Mathematics.
Participation from everyone
Classroom questioning should not depend only on volunteers. Structured participation helps provide a more accurate picture of understanding and communicates that every pupil is expected to think.
Confidence through success
Confidence is strengthened when pupils experience genuine mathematical success. Appropriate support, deliberate practice and gradually increasing independence all contribute to this.
Evidence of pupil progression
Progress in a Year 8 Mathematics class
Taught a Year 8 Mathematics class in which nearly one-third of pupils progressed to a higher Mathematics set over the academic year.
I present this as evidence of the pupils' progress during the period in which I taught the class, rather than attributing the outcome to any single factor or individual.
Professional formation
QTS and postgraduate teacher training
I completed Qualified Teacher Status and a PGCE through a salaried, school-based SCITT route. This combined sustained classroom responsibility with deliberate professional study, mentoring, observation and reflection.
My training experience included Mathematics and Science teaching at The Regis School and a second school placement at Paddington Academy, giving me experience across different school contexts, attainment profiles and pupil needs.
View experience and trainingProfessional profile
Experience, qualifications and academic background
Continue to my professional experience, view my CV, or contact me regarding appropriate Mathematics teaching opportunities.