Maths Department Ethos
At Trinity Catholic School, the Mathematics Department is driven by a passion for fostering a deep understanding and love for maths in all our students. Our ethos is built on three core principles: excellence, inclusivity and real-world application.
Excellence in Learning
We strive to inspire all students, from Key Stage 3 to Key Stage 4, to achieve their full potential in mathematics. Through a well-structured curriculum, we challenge students at every level, building on fundamental skills in Key Stage 3 and progressing to more advanced topics in Key Stage 4, including preparation for GCSEs. Our dedicated teachers provide engaging, dynamic lessons, ensuring students not only master the essential knowledge but also develop problem-solving, analytical, and logical thinking skills.
Inclusivity and Support
We believe that every student, regardless of ability or background, can succeed in maths. Our department offers a supportive and nurturing environment where all learners are encouraged to grow. Differentiated instruction, personalised feedback, and additional support such as tutoring or intervention programmes ensure that students who may struggle are given the resources they need, while high achievers are continually challenged to go further.
Real World Relevance
Mathematics is everywhere, and we are committed to showing students its relevance in everyday life and future careers. Through practical applications and cross-curricular links, we help students appreciate how the concepts they learn in class connect to real-world problems. This prepares them not only for exams but for life beyond school, equipping them with the mathematical literacy that they need in today’s world.
Our mission is to cultivate confident, capable learners who view mathematics not just as a subject, but as a vital tool for success in any endeavour.
Maths Department Focus
The focus of our Mathematics Department is to empower all students with the skills, knowledge, and confidence to excel in mathematics, preparing them for success both in their academic journey and beyond. We are committed to delivering high-quality maths education from Key Stage 3 through to Key Stage 4, with a clear emphasis on key areas:
Building a Strong Foundation
In Key Stage 3, our primary focus is to establish a solid mathematical foundation. We ensure students gain a deep understanding of core concepts such as number, algebra, geometry and data handling. Through varied teaching methods, we engage students in activities that foster critical thinking and problem solving, laying the groundwork for more advanced study.
Developing Mastery and Progression
As students progress into Key Stage 4, we focus on helping them develop mastery over more complex topics in preparation for their GCSEs. We aim to ensure every student is equipped to tackle challenging subjects like trigonometry, advanced algebra and statistics. Continuous assessment and targeted support allow us to monitor progress closely and address individual learning needs.
Fostering a Growth Mindset
We are dedicated to instilling a growth mindset in all students. Through encouragement, perseverance, and resilience, we teach students to view challenges as opportunities for growth. This focus helps build confidence, ensuring that no student feels left behind, and each learner is prepared to embrace new mathematical challenges with a positive attitude.
Mathematics Curriculum
The mathematics curriculum at Trinity Catholic School is carefully designed to deliver a comprehensive and engaging learning experience that equips students with essential mathematical skills and knowledge, while fostering a deep understanding of the subject. From Key Stage 3 to Key Stage 4, our curriculum is structured to achieve the following goals:
Key Stage 3: Establishing Strong Foundations
In Key Stage 3, the curriculum is focused on building a solid foundation in mathematics, ensuring that students develop a thorough understanding of core concepts. It covers key areas such as:
The curriculum also aims to develop students’ problem-solving skills, logical reasoning, and ability to apply mathematical concepts in everyday situations. By the end of Key Stage 3, students are expected to have a strong grasp of these foundational topics, setting them up for more advanced study.
Key Stage 4: Advanced Mathematical Understanding
In Key Stage 4, the curriculum builds on the knowledge and skills acquired in Key Stage 3 and prepares students for their GCSE examinations. It delves deeper into topics, including:
The Key Stage 4 curriculum is designed not only to ensure that students succeed in their GCSE exams but also to enhance their critical thinking and problem-solving abilities. This stage focuses on preparing students for further education in mathematics, whether they choose to pursue A-Levels, vocational training, or enter the workforce.
Problem Solving and Real-World Application
Across both Key Stage 3 and Key Stage 4, the curriculum emphasizes the importance of problem solving and real-world application. Students are encouraged to think critically, approach mathematical problems from multiple angles, and apply their knowledge to practical life skills such as logical reasoning, decision making, and data interpretation.
Fluency, Reasoning and Mastery
The curriculum is structured to develop fluency in mathematical procedures, promote reasoning skills, and enable mastery of complex concepts. Through a combination of practice, challenge, and support, students build confidence in their abilities and learn to appreciate the beauty and utility of mathematics in both academic and real-world contexts.
In summary, our maths curriculum is set out to deliver a rich and rigorous mathematical education that supports students in their journey from fundamental understanding in Key Stage 3 to advanced problem solving and application in Key Stage 4. It ensures all students leave with the mathematical skills needed for future success.
Unit 1 - Number Sense and Calculations - Addition and SubtractionUnit 1 - Number Sense and Calculations - Directed NumberUnit 1 - Number Sense and Calculations - Division and MultiplicationUnit 1 - Number Sense and Calculations - Mental MathsUnit 1 - Number Sense and Calculations - Place ValueUnit 2 - Expressions and Equations - Equality and EquivalenceUnit 3 - MeasuresUnit 4 - 2D ShapesUnit 5 - Perimeter and AreaUnit 6 - CoordinatesUnit 7 - Factors, Multiples and PrimesUnit 8 - Fractions - Fractional ThinkingUnit 9 - BracketsUnit 10 - AnglesUnit 11 - Fractions, Decimals and Percentages - EquivalenceUnit 11 - Fractions, Decimals and Percentages
Unit 1 - PercentagesUnit 3 - IndicesUnit 4 - Equations
Unit 5 - SequencesUnit 5 - Sequences (Continued)Unit 6 - Ratio and ScaleUnit 6 - RatioUnit 7 - RoundingUnit 8 - Area and CirclesUnit 9 - 3D ShapesUnit 10 - Surface Area and VolumeUnit 11 - Angles - Geometric ReasoningUnit 12 - Linear GraphsUnit 13 - Statistical DiagramsUnit 14 and 15 - Brackets - Inequalities and BracketsUnit 16 - Algebraic Fractions
Unit 1 - Basic NumberUnit 2 - DecimalsUnit 3 - Factors and MultiplesUnit 4 - Rounding - EstimatingUnit 5 - Basic FractionsUnit 6 - Basic Percentages 1Unit 6a - Basic Percentages 2Unit 7 - Introduction to AlgebraUnit 8 - AnglesUnit 9 - Ratio and ProportionUnit 9a - Ratio and Proportion 2Unit 10 - Equations and FormulaeUnit 11 - Powers and RootsUnit 12 - Scatter GraphsUnit 13 - Perimeter and AreaUnit 14 - CirclesUnit 15 - Coordinates - Linear GraphsUnit 16 - Collecting DataUnit 16a - Representing DataUnit 17 - Scale Drawings and BearingsUnit 18 - SequencesUnit 19 - Basic Probability
Unit 1 - Real Life GraphsUnit 2 - TransformationsUnit 3 - Calculations with PercentagesUnit 4 - Pythagoras TheoremUnit 5 - Averages and RangeUnit 6 - 2D Properties of 3D ShapesUnit 7 - Constructions and LociUnit 8 - InequalitiesUnit 9 - Rearranging FormulaeUnit 10 - PolygonsUnit 11 - Introducing QuadraticsUnit 12 - Simultaneous EquationsUnit 13 - Basic TrigonometryUnit 14 - MeasuresUnit 15 - Congruence and SimilarityUnit 16 - Probability - Venn and Tree DiagramsUnit 17 - VolumeUnit 18 - Surface AreaUnit 19 - Standard FormUnit 20 - Volume
Unit 1 - Congruence and SimilarityUnit 2 - Probability - Venn and Tree DiagramsUnit 4 - VolumeUnit 5 - Surface AreaUnit 6 - Standard FormUnit 7 - Ratio and Proportion ReviewUnit 8 - Linear Quadratics and their GraphsUnit 9 - Cones and SpheresUnit 10 - Sketching GraphsUnit 11 - Algebraic FractionsUnit 12 - Growth and DecayUnit 14 - Direct and Inverse ProportionUnit 15 - VectorsUnit 16 - Further QuadraticsUnit 17 - Equation of a CircleUnit 18 - Circle TheoremsUnit 19 - Further GraphsUnit 20 - Sine and Cosine RuleUnit 21 - Inequalities - RegionsUnit 22 - Transformation FunctionsUnit 23 - Numerical Methods