Mathematics
Intent Statement
"Every problem has a solution."
Our aim is for every student to develop a deep, secure and adaptable understanding of mathematics. We want students to recall and apply knowledge fluently, reason mathematically with confidence and solve increasingly complex problems independently. Through a mastery approach, students make meaningful connections across topics, embrace challenge and develop the resilience and curiosity needed to succeed in mathematics and beyond.
- Adaptive Learning
We develop secure mathematical understanding through a carefully sequenced curriculum that builds knowledge over time. Using a mastery approach, concepts are explored through multiple representations, discussion and problem solving so that students can confidently apply their learning in new and unfamiliar contexts.
- Cultural Capital
We show students how mathematics underpins everyday life, science, technology and future careers. By making purposeful cross-curricular links and highlighting real-world applications, students recognise the value and relevance of mathematics beyond the classroom.
- Creative Contribution
We encourage students to think like mathematicians by exploring different strategies, explaining their reasoning and working collaboratively. Students are challenged to conjecture, justify and refine their ideas, developing confidence, independence and resilience when solving problems.
- Ambitious Aspiration
We have high expectations for every student and believe all learners can achieve success in mathematics. Through carefully planned support, appropriate challenge and regular opportunities to deepen understanding, students are equipped with the knowledge, skills and confidence to fulfil their potential.By embracing these key areas, we aim to develop confident, resilient and independent mathematicians who are able to reason, solve problems and apply their knowledge with accuracy and confidence in a wide range of contexts.
Key stage 3
Throughout Key Stage 3, students follow the White Rose Maths scheme using a mastery approach. Knowledge is carefully sequenced so that concepts are revisited and extended over time, developing fluency, reasoning and problem-solving skills while preparing students for the demands of GCSE.
Year 7: Students build strong foundations in number, algebra and geometry. They develop confidence with calculation, place value, fractions, directed number and basic algebra before applying these skills to statistics, measures and geometry. The focus is on building fluency, mathematical vocabulary and resilience when solving unfamiliar problems.
Year 8: Students deepen their understanding by making connections between topics. Algebra becomes more sophisticated, proportional reasoning is developed through ratio and percentages, and students extend their work in geometry, statistics and probability. Cross-curricular links, particularly with science, help students see mathematics in meaningful contexts.
Year 9: Students consolidate Key Stage 3 knowledge while bridging the gap to GCSE. Greater emphasis is placed on mathematical reasoning, algebraic manipulation, financial mathematics, graphs, geometry and proof. Students encounter more challenging GCSE-style concepts, ensuring they are confident and well prepared for Key Stage 4.
Key stage 4
At Key Stage 4, students continue to follow the White Rose Maths curriculum, covering the full GCSE specification through a carefully sequenced programme that revisits prior learning while introducing new concepts. Fluency, reasoning and problem solving remain at the heart of every lesson.
Year 10: Students develop the core mathematical knowledge required for GCSE, with substantial focus on algebra, ratio, geometry, statistics and probability. Regular retrieval and interleaving strengthen long-term retention while students become increasingly confident in solving multi-step problems and explaining their reasoning.
Year 11: Students refine and extend their GCSE knowledge through targeted revision and deeper problem solving. Higher-level reasoning, proof and exam technique are developed alongside regular retrieval practice. Students leave with the mathematical understanding, confidence and resilience needed for GCSE success and progression to further education, training or employment.
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