F-H

Interior and exterior angles of polygons

H

Interpolation and extrapolation, including their limitations

H

Interpreting gradients and areas under graphs in appropriate contexts

F-H

Interpreting real-life graphs

F-H

Interpreting statistical diagrams and drawing conclusions

F-H

Interquartile range (IQR)

H

Iterative processes involving growth and decay

F-H

Length, area and volume scale factors

F

Lines of best fit

F

Mean, median, mode and range

F

Mixed numbers and improper fractions

F

Money calculations and financial mathematics

F

Multiplying and dividing fractions

H

Multi-stage combined events

F-H

Multi-step angle reasoning

F

Mutually exclusive events

F

Negative numbers

F

Order of operations, including powers and brackets

F-H

Outliers and their effect on averages

F-H

Parallel lines and gradients

F

Percentage increase and decrease

F

Perimeter and area of rectangles, triangles and parallelograms

F

Pie charts

F

Place value, ordering and comparing numbers

F

Plans and elevations

F

Plotting and interpreting straight-line graphs

H

Population inference and limitations of samples

F

Prime factorisation and factor trees

F

Probability as a fraction, decimal and percentage

F

Probability of a single event

H

Probability problems involving unknown values and equations

F

Probability scale from 0 to 1

F-H

Probability tree diagrams for dependent events

F-H

Probability tree diagrams for independent events

H

Probability using algebraic expressions

F

Properties of 2D and 3D shapes

F

Properties of polygons

H

Proportion involving squares, cubes and powers

H

Pythagoras and trigonometry 3D

F

Pythagoras� theorem

F-H

Pythagoras� theorem in multi-step problems

F-H

Quadratic sequences

F-H

Ratio and fraction problems involving several steps

H

Rationalising the denominator

F

Real-life graphs, including distance�time graphs

F

Rearranging simple formulae

F

Recipes and scaling quantities

F-H

Recognising and interpreting quadratic graphs

F-H

Recurring decimals and converting recurring decimals to fractions

F

Reflections, rotations and translations

F

Relative frequency and experimental probability

F-H

Repeated percentage change and compound interest

F-H

Reverse percentages

F-H

Right-angled trigonometry: sine, cosine and tangent

F

Rounding to decimal places and significant figures

F

Sample spaces for single events

F-H

Sampling methods and possible bias

F

Scale drawings and maps

F

Scatter graphs and correlation

H

Selecting and justifying statistical methods

F

Sharing quantities in a ratio

F-H

Sharing quantities in a ratio with three or more parts

F-H

Similar shapes and proportional reasoning

H

Similar shapes with algebraic lengths

F-H

Similar triangles and similar shapes

H

Similarity and congruence proofs

F-H

Simple and compound interest

F

Simplifying ratios

H

Simultaneous equations involving linear and quadratic equations

F-H

Simultaneous linear equations

F-H

Sine rule and cosine rule

F-H

Solving equations graphically

H

Solving equations using iteration

F

Solving linear equations with brackets

F

Solving one-step and two-step equations

F-H

Solving quadratic equations by factorisation

H

Solving quadratic equations using the quadratic formula

F

Solving simple linear inequalities

F

Speed, distance and time

F

Squares, cubes, square roots and cube roots

F-H

Standard form and calculations involving powers of ten

F

Stem-and-leaf diagrams

H

Stratified sampling and sample-size calculations

F

Substitution into expressions and formulae

H

Surds: simplifying and calculating with surds

H

Surface area and volume of spheres, cones and pyramids

F-H

Systematic listing and the product rule for counting

F

Systematic listing of outcomes

F

Tally charts and frequency tables

F

Time-series graphs

H

Trigonometric graphs

H

Two-variable inequalities and feasible regions

F-H

Two-way tables and probability

F

Types of data: discrete and continuous

F-H

Understanding how sample size affects reliability

F

Unit pricing and value for money

F

Units of length, area and volume

F-H

Upper and lower bounds

F

Using a calculator accurately

F-H

Using iterative formulae