Curriculum -

KS2 Maths (Years 3–6)

Fluency, reasoning and problem-solving — ideal for SATs preparation and strong foundations.

Number & Place Value

Integers, rounding, ordering
Factors, multiples, primes
Negative numbers basics

Calculations

Four operations mastery
Long multiplication/division
Efficient mental methods

Fractions, Decimals, Percentages

Equivalent fractions & simplifying
Decimals & percentage conversion
FDP of amounts

Measurement

Perimeter, area, volume
Time, units, conversions
Money & real-life applications

Geometry

Angles, properties of shapes
Coordinates & symmetry
Basic transformations

Statistics

Tables, bar charts, line graphs
Mean/median/mode (intro)
Interpreting data

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KS3 Maths (Years 7–9)

Bridge from primary to GCSE — core algebra, geometry and data skills.

Number

Indices & standard form (intro)
Fractions, decimals, percentages
Ratio and proportion basics

Algebra Foundations

Expressions & substitution
Expanding & factorising (intro)
Linear equations

Graphs & Sequences

Coordinates and plotting
Linear graphs (y = mx + c)
Sequences and nth term (intro)

Geometry

Angles, parallel lines
Construction & loci (intro)
Transformations

Measure

Perimeter, area, volume
Scale drawings & bearings (intro)
Units and conversions

Statistics & Probability

Data representation
Averages & range
Probability basics

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GCSE Maths (Foundation & Higher)

Full GCSE coverage with an exam-first approach: topics, practice, feedback, then repeat.

Core strands

Number (FDP, indices, standard form)
Ratio, proportion, rates of change
Algebra (equations, graphs, sequences)
Geometry & measures (angles, shapes)

Trigonometry & Pythagoras
Statistics (charts, averages, scatter graphs)
Probability
Problem solving & exam technique

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A-Level Maths

Pure + Applied coverage with structured progression and exam practice.

Pure: Algebra & Functions

Surds, indices, logs
Polynomials & factor theorem
Functions & transformations

Pure: Calculus

Differentiation techniques
Integration methods
Applications of calculus

Pure: Trigonometry

Identities & equations
Radians, graphs, modelling
Further trig techniques

Mechanics

Kinematics
Forces & Newton’s laws
Moments and projectiles (where applicable)

Statistics

Data, distributions
Hypothesis testing (where applicable)
Correlation & regression

Exam technique

Proof + method marks strategy
Timed practice
Targeted feedback

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