Mathematics Schemes of Work

As a Head of Maths I understand the importance of a detailed, flexible and simple scheme of work. I designed the Key Stage 3 and GCSE schemes of work to be just that.

Click on the title to view the scheme of work online or you can download it by clicking on PDF or DOC.

Schemes of work are fully aligned with the current specifications and are suitable for study across all UK examination boards including Edexcel, AQA, WJEC and OCR.

The schemes provide a long and medium-term plan for the entire  Key Stage 3, Foundation and Higher GCSE courses.  They help teachers to create pace and challenge for every class as each lesson draws on and extends previous learning so progress is fluid and rapid.

Linked within the schemes are engaging, interactive and fully differentiated lessons that are designed to empower the teacher to enthuse their students.

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Year 7

Year 8

Autumn 1

Introduction to Maths

Properties of Shape

Place Value

Indices and Estimations

Polygons and Parallel Lines

Autumn 2

Multiplies, Factors, Primes and Squares

Comparing and Summarising Data

Writing with Algebra

Multiplying and Dividing with Fractions

Interpreting Data

Area of Shapes

Spring 1

Working with Decimals

Negative Numbers

Perimeter/Area/Volume

Ratio, Proportion and Rates of Change

Functions, Graphs and Equations

Spring 2

Working with Fractions

Patterns and Sequences

Expressions, Equations and Formulae

Circles and Circular Shapes

Summer 1

Fractions, Decimals and Percentages

Chance and Probability

Angle Properties

Constructions

Percentages of an Amount

Summer 2

Setting Up and Solving Equations

Transforming Shapes

Pythagoras' Theorem

Probability, Outcomes and Venn Diagrams

Year 12

Year 13

Core 1

Indices and Expressions

Quadratics

Equations and Inequalities

Graphs and Transformations

Coordinate Geometry

Algebraic Methods

Binomial Expansion

Trigonometric Ratios

Trigonometric Identities and Equations

Vectors

Differentiation

Integration

Exponentials and Logs

Algebraic Methods

Functions and Graphs

Sequences and Series

Binomial Expansion

Radians

Trigonometric Functions

Trigonometry and Modelling

Parametric Equations

Differentiation

Numerical Methods

Integration

Vectors

Statistics

Data Collection

Measures of Location and Spread

Representations of Data and Correlation

Probability

Statistical Distributions

Hypotheses Testing

Regression, Correlation and Hypothesis Testing

Conditional Probability

Normal Distribution

Mechanics

Modelling in Mechanics

Constant Acceleration

Forces and Motion

Variable Acceleration

Moments

Forces and Friction

Projectiles

Applications of Forces

Further Kinematics

Year 12

Year 13

Core Pure 1

Complex Numbers

Argand Diagrams

Series

Roots of Polynomials

Volumes of Revolution

Matrices

Linear Transformations

Proof by Induction

Vectors

Complex Numbers

Series

Methods in Calculus

Volumes of Revolution

Polar Coordinates

Hyperbolic Functions

Methods in Differential Equations

Modelling with differential equations

Further Statistics 1

Discrete Random Variables

Poisson Distribution

Chi-Squared Tests

Geometric and negative binomial distributions

Central Limit Theorem

Probability Generating Functions

Quality of Tests

Further Pure 1

Vectors

Conic Sections 1

Inequalities

The t-formulae

Numerical Methods

Vectors

Conic Sections 2

Inequalities

The t-formulae

Taylor Series

Methods in Calculus

Numerical Methods

Reducible differential equations

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