Term 1

• Algebra - simplifying, expressions, substitution (directed numbers and powers), solving equations, forming equations
• Angles - measuring and drawing, angle facts, calculating missing angles with reasons. Problem solving forming and solving angle facts.
• Ratio - writing, simplifying, sharing, writing as a fraction

Term 2

• Ratio - writing, simplifying, sharing, writing as a fraction
• Calculations
• Co-ordinates, vertical and horizontal lines, tables of values, plotting graphs, y=mx+c
• Transformations - reflection, rotation and translation - doing and describing

Term 3

• Rounding and estimating
• Data handling - mean, median, mode, range, mean from a table, drawing/interpreting bar charts, scatter graphs
• Fractions - writing, simplifying, mixed and improper, calculations of amounts and problem solving
• Properties of number

Term 4

• Fractions, decimals, percentages
• Percentages (non-calculator)
• Using a calculator (including for fractions and percentages)
• Area, volume, surface area

Term 5

• Sequences
• Fractions, decimals, percentages; Ratio problem solving

Term 6

• Pentominoes (symmetry, rotational symmetry and enlargement)
• Inequalities
• Construction of triangles
• Probabliity - including two-way tables, frequency trees and Venns

Term 1

• Fractions
• Algebra - expressions, simplifying, expanding, factorising, substitution, solving equations, problem solving
• Sequences

Term 2

• Percentages
• Fractions, decimals and percentages
• Co-ordinates and graphs
• Transformations - reflection, rotation, translation - doing and describing

Term 3

• Rounding and estimating
• Data - mean, median, mode, range, mean from a table, estimated mean, pie charts
• Properties of number
• Angles

Term 4

• Pythagoras' Theorem
• Area, surface area, volume
• Inequalities

Term 5

• Ratio and proportion - including fractions-decimals-percentages and ratio problems
• Using calculators

Term 6

• Constructions (triangles and bisectors)
• Calculations (including decimals)
• Probability

Term 1

• Ratio and proportion
• Angles
• Straight line graphs
• Measurement and conversion - including graphs

Term 2

• Algebraic structure
• Rounding and estimation
• Using a calculator
• Standard form
• Enlargements

Term 3

• Fractions
• Percentages
• Properties of number
• Data

Term 4

• Pythagoras' Theorem
• Area
• Volume, surface area

Terms 5

• Inequalities
• Compound measures
• Sequences

Term 6

• Trigonomety calculations
• Constructions and loci
• Probability and logic sets

Term 1

• Types of number and SIF (Standard Index Form)
• Rounding and estimation
• Error intervals (and bounds - Higher groups only) 
• Expressions and formulas
• Solving equations (including simultaneous - Higher groups only) 

Term 2

• Solving equations
• Quadratics - Higher groups only
• Transformations
• Number and calculations
• Data

Term 3

• Fractions, decimals, percentages
• Ratio and proportional thinking
• SLG

 Term 4

• Similarity
• Pythagoras' Theorem and Trigonometry
• Scale and Units of measure (incl. speed, density)

Term 5

• Perimeter and area of 2D shapes
• Volume and surface area

Term 6

• Angles and problem solving
• Sequences
• Venns and set notation

Term 1

• Functions
• Inequalities
• Real life graphs
• Surds - Higher only
• Bearings, constructions and loci
• Vectors

Term 2

• Error intervals and bounds - Higher groups only
• Circle Theorems - Higher only
• Iteration - Higher groups only
• Higher Algebra and proof - higher only
• Venn and set notation - higher groups only
• Probability

Term 3

• Advanced graphs - higher groups only
• Data collection and sampling

Terms 4, 5 and 6

• Revision and exams

Term 1

• Algebraic expressions - basic algebraic manipulation, indices, surds
• Quadratics - factorising, solving, graphs and the discriminant
• Equations and inequalities - quadratic / linear simultaneous, linear and quadratic inequalities
• Graphs and transformations - cubic, quartic and reciprocal graphs, transforming graphs - f(x) notation
• Straight line graphs - Parallel / perpendicular lines, length and area problems
• Circles - equations of a circle, geometric problems on a grid

Term 2

• Algebraic methods - algebraic division, factor theorem and proof
• Binomial expansion - understand and use (ax+b)ⁿ and find unknown
• Differentiation - differentiating polynomials, second derivates, gradients, tangents, normals, maxima and minima
• Integration - integration of xⁿ, definite integrals, area under curves
• Vectors - calculate magnitude and direction, multiply by scala, add and subtract, distance between two points

Term 3

• Modelling in mechanics
• Constant acceleration - kinematics, derive SUVAT
• Forces and motion - concept of force, Newton's laws, connected particles
• Variable acceleration - displacement, velocity, acceleration, use differentiation, integration and calculus to solve kinematic problems

Term 4

• Vectors
• Trigonometric identities and ratio
• Exponentials and logarithms - know and use a^x, e^x, log laws, inverse functions
• Representations of data - histograms, cumulative frequency, box plots
• Mean, mode, median, percentiles, range, variance, SD and coding
• Correlation - scatter diagrams, coefficient of regression

Term 5

• Probability - Venn, mutually and independent events, tree diagrams
• Statistical distributions - discrete probability distributions, binomial distribution - individual and cumulative
• Hypothesis testing - samples, critical values, binomial-one and two tailed
• Radians

Term 6

• Trig functions
• Algebraic methods
• Binomial expansion

Term 1

• Functions and graphs
• Sequences and series
• Trigonometry and modelling
• Differentiation

Term 2

• Integration
• Regression, correlation and hypothesis testing
• Conditional probability
• Normal distribution
• Numerical methods

Term 3

• Parametric equations
• Vectors
• Moments
• Forces and friction
• Projectiles

Term 4

• Application of forces
• Further kinematics

Terms 5 & 6

• Revision
• Exams

• Complex Numbers
• Argand Diagrams
• Series
• Roots of Polynomials
• Volumes of Revolutions
• Matrices
• Linear Transformations
• Proof by Induction
• Vectors
• Methods in Calculus
• Polar Coordinates
• Hyperbolic Functions
• Methods in Differential Equations
• Modelling with Differential Equations

Decision Mathematics

• Algorithms
• Graphs and Networks
• Algorithms on Graphs
• Route Inspection
• The Travelling Salesman Problem
• Linear Programming
• The Simplex Algorithm
• Critical Path Analysis

Further Mechanics

• Momentum and Impulse
• Work, Energy and Power
• Elastic Strings and Springs
• Elastic Collisions in One Dimensions
• Elastic Collisions in Two Dimensions