Back to KS3 subjects

KS3: Maths

Intent

We believe that mathematics equips students with a powerful set of tools to understand and change the world. It breaks down cultural barriers and is a global language, essential in everyday life and all aspects of employment. We endeavour to nurture a love of mathematics as a creative challenge while developing the skills of logical reasoning, sophisticated problem solving and the ability to think in abstract ways.

The mathematics curriculum at the academy is designed to ensure that students:

  • Engage in a mastery approach to learning, which builds strong foundations in mathematical reasoning and problem-solving skills, especially at Key Stage 3.
  • Develop a deep conceptual understanding of mathematics, focusing not only on how to solve problems but also on why methods work.
  • Foster a passion for mathematics and a resilient mindset through the application of problem-solving techniques.
  • Build accurate and effective communication skills to articulate mathematical ideas clearly and confidently.

Students are taught over 3 lessons a week

  • Module 1 – Algebraic thinking (Sequences, Understand & use algebraic notation, Equality & equivalence)
  • Module 2 – Place value & proportion (Place value & ordering integers & decimals, Fraction, decimal & percentage equivalence)
  • Module 3 – Applications of number (Solving problems with addition, subtraction, multiplication & division, Fractions & percentages of amounts)
  • Module 4 – Directed Number, and fractional thinking (Operations & equations with directed number, Addition & subtraction of fractions)
  • Module 5 – Lines & angles (Constructing, measuring & using geometric notation, Developing geometric reasoning)
  • Module 6 – Reasoning with number (Developing number sense, Sets & probability, Prime numbers & proof)

Students are taught over 3 lessons a week

  • Module 1 – Proportional reasoning (Ratio & scale, Multiplicative change, Multiplying and dividing fractions)
  • Module 2 – Representations (Working in the Cartesian plane, Representing data, Tables & Probability)
  • Module 3 – Algebraic techniques (Brackets, equations & inequalities, Sequences, Indices)
  • Module 4 – Developing number (Fractions & percentages, Standard form, Number sense)
  • Module 5 – Reasoning with data (The data handling cycle, Measures of location)
  • Module 6 – Developing geometry (Angles in parallel lines & polygons, Area of trapezia & circles, Line symmetry & reflection)

Students are taught over 3 lessons a week

  • Module 1 – Reasoning with algebra (Straight line graphs, Forming & solving equations, Testing conjectures)
  • Module 2 – Constructing in 2D & 3D (3D shapes, Constructions & congruency)
  • Module 3 – Reasoning with number (Numbers, Using percentages, Maths & money)
  • Module 4 – Reasoning with geometry (Deduction, Rotation & translation, Pythagoras’ theorem)
  • Module 5 – Reasoning with proportion (Enlargement & similarity, Solving ratio & proportion problems, Rates)
  • Module 6 – Representation and revision (Probability, Algebraic Representation)

Implementation

At Key Stage 3, unit plans are based on ensuring full coverage of the National Curriculum through the use of our scheme of work and the MYP framework. The scheme of work aims to capture the interest of students and motivate and prepare them to have a solid grounding to begin their GCSE journey.

Impact

In years 7 to 9, the key concepts are taught within the MYP framework. The MYP mathematics framework promotes both inquiry and application, helping students to develop problem solving techniques that transcend the discipline and that are useful in the world and beyond school. MYP mathematics aims to equip all students with the knowledge, understanding and intellectual capabilities to address further courses in mathematics, as well as to prepare those students who will use mathematics in their studies, workplaces and everyday life.  

Students will be assessed under four different criteria:  

  • Criterion A: Knowledge and Understanding  
  • Criterion B: Investigating patterns 
  • Criterion C: Communicating 
  • Criterion D: Applying mathematics in real life context

Additional Resources

back to KS4 subjects

KS4: GCSE Maths

Intent

The Key Stage 4 mathematics curriculum at the academy is designed to ensure that students:

  • Develop fluency in fundamental mathematical skills and techniques, ensuring students can confidently apply these to a range of contexts and problems.
  • Deepen students’ understanding of complex mathematical concepts, building on their foundational knowledge from Key Stage 3 and enabling them to tackle challenging problems with precision and confidence.
  • Prepare students for further study and practical application of mathematics, equipping them with the critical thinking, analytical, and problem-solving skills necessary for academic and career pathways.
  • Foster a resilient and adaptive mindset, encouraging students to embrace mathematical challenges and learn from their mistakes.
  • Ensure students communicate their mathematical reasoning effectively, using appropriate terminology and logical structure.

Students are taught over 4 lessons a week

Foundation Tier

  • Module 1- Basic Number and Algebra
  • Module 2- Representations of Numbers, Basic Graphs
  • Module 3- Basic Shape and Geometry
  • Module 4- Algebra and Sequences
  • Module 5- Simultaneous Equations, Ratio & Proportion, Standard Form, Probability
  • Module 6- Statistics

Higher Tier

  • Module 1- Basic Number And Algebra
  • Module 2- Surds, Types of Number, Basic Shape 
  • Module 3- Basic shape, Linear expressions & equations
  • Module 4- Ratio & Proportion, Probability, Basic Statistics
  • Module 5- Quadratics and Special Graphs
  • Module 6- Rates of Change, Circles on Graphs

Students are taught over 4 lessons a week

Foundation Tier

  • Module 1- Angles, Rearranging Formulae 
  • Module 2- Similarity
  • Module 3- 3D Shapes, Multiplicative Reasoning and Graphs
  • Module 4- Quadratics and Special Graphs
  • Module 5- Gap Analysis and exam preparation

Higher Tier

  • Module 1- Trigonometry & Similarity
  • Module 2- 3D Forms, Multiplicative Reasoning
  • Module 3- Quadratics and Special Graphs
  • Module 4- Rates of Change, Circles on Graphs
  • Module 5- Gap Analysis and exam preparation

Implementation

To achieve our intent, we implement a structured and rich KS4 mathematics curriculum that includes: 

  • Structured pathways: Provide differentiated pathways to accommodate varying abilities, ensuring all students can make progress and are appropriately challenged, with targeted support and opportunities for extension.
  • Mastery and interleaving: Use a mastery approach with regular retrieval practice and interleaving to reinforce prior learning and deepen conceptual understanding.
  • Real-World applications: Integrate real-world examples and applications, making abstract concepts relevant and engaging for students while helping them see the practical value of their learning.
  • Formative assessment: Implement regular formative assessments, including low-stakes quizzes, diagnostic tasks, and detailed feedback, to identify gaps in knowledge and adapt teaching strategies accordingly.
  • Collaboration and communication: Encourage collaborative problem-solving tasks and structured mathematical discussions, improving mathematical communication skills and confidence.
  • Preparation for examinations: Offer focused revision sessions including exam techniques, and tailored interventions for those who require additional support in preparation for GCSE examinations.

Impact

Students will be supported with a number of different types of assessment materials to ensure they reach their full potential.

What’s assessed

Content from any part of the specification may be assessed

How it’s assessed

  • Written Exam: 1hr 30mins
  • 80 marks
  • Non-calculator
  • 33.33% of the GCSE Mathematics Assessment

What’s assessed

Content from any part of the specification may be assessed

How it’s assessed

  • Written Exam: 1hr 30mins
  • 80 marks
  • Calculator allowed
  • 33.33% of the GCSE Mathematics Assessment

What’s assessed

Content from any part of the specification may be assessed

How it’s assessed

  • Written Exam: 1hr 30mins
  • 80 marks
  • Calculator allowed
  • 33.33% of the GCSE Mathematics Assessment

Throughout years 10 and 11, students will be regularly assessed. This can take the form of short tests, exam style questions, classwork activities and/or homework tasks that have been set. At the end of year 10 students will sit a set of mock examinations in all subjects. Then in year 11, students will have two sets of mock examinations; one in module 2 and one in module 3.

The papers are split in two tiers, Higher (3 – 9 grades) and Foundation (1 – 5 grades).

  • Demonstrate knowledge of mathematical facts, concepts, and techniques accurately.
  • Recall and accurately apply standard procedures or steps in complex or multi-step contexts.
  • Make deductions, inferences, and draw conclusions from mathematical information.
  • Interpret and communicate information effectively, using appropriate mathematical language and representations.
  • Justify arguments, proofs, and solutions.
  • Translate problems into a mathematical context, including breaking down tasks into manageable steps.
  • Apply mathematical knowledge and skills to find solutions, interpret results, and evaluate the outcomes.
  • Engage with multi-step and non-routine problems, demonstrating perseverance and analytical thinking.

Exam Board Information

Back to KS5 subjects

KS5: A Level Maths

Intent

The Key Stage 5 mathematics curriculum at the academy is designed to ensure that students:

  • Deepen students’ understanding of advanced mathematical concepts, enabling them to explore and connect ideas across pure mathematics, statistics, and mechanics.
  • Develop sophisticated problem-solving and analytical skills that empower students to tackle complex, real-world problems with confidence, creativity, and critical thinking.
  • Prepare students for further academic study and professional careers, equipping them with the mathematical proficiency and rigour required in STEM fields and beyond.
  • Foster an appreciation of the beauty and power of mathematics, encouraging intellectual curiosity and promoting a passion for the subject.
  • Strengthen students’ ability to communicate mathematical ideas clearly and effectively, using precise language, logical reasoning, and rigorous proof.

Students are taught over 5 lessons a week

  • Module 1 – Algebra and Functions, Statistical Sampling, Vectors (2D), Quantities and Units in Mechanics, Kinematics 1 (Constant Acceleration), Data Presentation & Interpretation
  • Module 2 – Algebra & Functions, Coordinate Geometry in the (x, y) plane, Data Presentation and Interpretation, Kinematics 1 (Constant Acceleration), Probability
  • Module 3 – Further Algebra, Trigonometry, Further Algebra, Statistical Distributions, Vectors (2D)
  • Module 4 – Differentiation, Forces & Newton’s Laws, Statistical Hypothesis Testing
  • Module 5 – Integration, Exponentials & Logarithms, Forces & Newton’s Laws, Kinematics 2 (Variable Acceleration)
  • Module 6 – Proof, Algebraic and Partial Fractions, Large Data Set and Buffer

Students are taught over 5 lessons a week

  • Module 1 – Functions and Modelling, Sequences and Series, The Binomial Theorem, Regression & Correlation, Moments
  • Module 2 – Trigonometry, Probability, Forces at an angle, Normal Distribution
  • Module 3 – Parametric Equations, Differentiation, Normal Distribution
  • Module 4 – Differentiation, Numerical Methods (See Integration (Part 2) for the Trapezium Rule), Integration (Part 1), Normal Distribution, Vectors (3D), Further Kinematics
  • Module 5 – Integration (Part 2) and Revision

Implementation

To achieve our intent, we implement a structured and rich KS5 mathematics curriculum that includes: 

  • Conceptual depth and breadth: Delivering a curriculum that builds on KS4 knowledge, deepening students’ conceptual understanding and introducing more abstract, rigorous content across pure mathematics, statistics, and mechanics.
  • Enrichment opportunities: Providing enrichment activities such as mathematical competitions and problem-solving challenges to broaden students’ experience and appreciation of mathematics beyond the syllabus.
  • Independent study skills: Encouraging and guiding students in developing independent study habits, including regular practice, research projects, and self-directed learning, preparing them for higher education or employment.
  • Real-life problem solving: Offering opportunities to apply mathematical knowledge to real-world contexts, developing critical thinking, data interpretation, and modelling skills essential for future studies and careers.
  • Small group and individual support: Use of small group tutorials, one-on-one mentoring, and additional sessions tailored to individual needs to ensure every student is supported and challenged appropriately.
  • Assessment for learning: Using a range of assessments to monitor progress, inform teaching, and provide targeted feedback to enhance student outcomes.

Impact

Students will be supported with a number of different types of assessment materials to ensure they reach their full potential.

What’s assessed

Topics 1-10.

How it’s assessed

  • Written Exam
  • 2 hours
  • Calculators permitted
  • 33.33% of overall grade

What’s assessed

Topics 1-10.

How it’s assessed

  • Written Exam
  • 2 hours
  • Calculators permitted
  • 33.33% of overall grade

What’s assessed

Topics 1-9.

How it’s assessed

  • Written Exam
  • 2 hours
  • Calculators permitted
  • 33.33% of overall grade

Throughout years 12 and 13, students will be regularly assessed. This can take the form of short tests, exam style questions, classwork activities and/or homework tasks that have been set. At the end of year 12 students will sit a set of mock examinations in all subjects. Then in year 13, students will have two sets of mock examinations; one in module 2 and one in module 3.

Assessment Objectives

  • Accurately recall and use mathematical facts, definitions, and formulae.
  • Apply standard procedures in complex and unfamiliar contexts.
  • Construct and present clear, logical mathematical arguments, proofs, and solutions.
  • Interpret and critically analyze mathematical information, including data, graphs, and algebraic relationships.
  • Communicate mathematics clearly, using appropriate language, symbols, and terminology.
  • Recognize and solve complex mathematical problems, including unfamiliar and non-routine problems.
  • Connect mathematical concepts and use these to model real-world situations and solve practical problems.
  • Apply mathematical knowledge creatively to new situations, analysing results and refining approaches

Exam Board Information