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Select a module to access study resources, past papers, and revision tools.
Pure Mathematics 2
Algebraic methods, coordinate geometry, exponentials, binomial expansion, sequences, trigonometry, differentiation, and integration.
Pure Mathematics 3
Algebraic methods, functions and graphs, trigonometry, parametric equations, differentiation, integration, numerical methods, and vectors.
Pure Mathematics 4
Pure Mathematics 4 — advanced pure mathematics covering proof, partial fractions, parametric equations, binomial expansion, differentiation, integration, and vectors.
Pure Mathematics 2
Algebraic methods, coordinate geometry, exponentials, binomial expansion, sequences, trigonometry, differentiation, and integration.
Mind Map
Interactive mind map covering all topics in the module — explore connections between key concepts visually.
Coming SoonTextbook
The complete course textbook covering every topic in the syllabus, with clear explanations, worked examples, and exercises to build confidence and fluency.
Questions by Topic
Exam-style questions by topic, arranged by difficulty with full mark schemes and worked solutions to sharpen your technique.
Past Papers
Full worked solutions to all Edexcel IAL past paper questions, taught by experienced instructors with clear step-by-step explanations for every mark.
Coming SoonPlanner & Checklist
A structured study planner and checklist to track your progress through every topic, ensuring complete and confident exam preparation.
Flashcards
Develop your understanding using custom-built flashcards covering key definitions, identities, and results — perfect for quick daily revision sessions.
Coming Soon
Pure Mathematics 2
Textbook — Select a chapter to read in the notebook.
Algebraic Methods
Algebraic fractions, dividing polynomials, factor theorem, remainder theorem, mathematical proof and methods of proof.
Coordinate Geometry
Midpoints, perpendicular bisectors, equation of a circle, intersections of lines and circles, tangent and chord properties.
Exponentials and Logarithms
Exponential functions, logarithms, laws of logarithms, solving equations using logarithms, and changing the base.
The Binomial Expansion
Pascal's triangle, factorial notation, binomial expansion, solving binomial problems, and binomial estimation.
Sequences and Series
Arithmetic and geometric sequences, sum to infinity, sigma notation, recurrence relations, and modelling with series.
Trigonometric Identities and Equations
Angles in all four quadrants, exact values, trig identities, solving simple and harder trig equations, equations and identities.
Differentiation
Increasing and decreasing functions, stationary points, sketching gradient functions, and modelling with differentiation.
Integration
Definite integrals, areas under curves, areas under the x-axis, areas between curves and lines, and the trapezium rule.
Questions by Topic
Select a topic to practise exam-style questions with worked solutions.
Algebraic Methods
Algebraic fractions, dividing polynomials, factor theorem, remainder theorem, mathematical proof and methods of proof.
Coordinate Geometry
Midpoints, perpendicular bisectors, equation of a circle, intersections of lines and circles, tangent and chord properties.
Exponentials and Logarithms
Exponential functions, logarithms, laws of logarithms, solving equations using logarithms, and changing the base.
The Binomial Expansion
Pascal's triangle, factorial notation, binomial expansion, solving binomial problems, and binomial estimation.
Sequences and Series
Arithmetic and geometric sequences, sum to infinity, sigma notation, recurrence relations, and modelling with series.
Trigonometric Identities and Equations
Angles in all four quadrants, exact values, trig identities, solving simple and harder trig equations, equations and identities.
Differentiation & Integration
Increasing and decreasing functions, stationary points, definite integrals, areas under curves, areas between curves and lines, and the trapezium rule.
Proof
Proof by contradiction, including proofs of irrationality and infinity of primes.
Partial Fractions
Partial fractions with linear factors, repeated factors, and improper fractions.
Coordinate Geometry in the (x,y) Plane
Parametric equations, converting between parametric and Cartesian forms, trig identities in parametric problems, and curve sketching.
Binomial Expansion
Expanding (1+x)^n for any rational n, expanding (a+bx)^n, and using partial fractions with the binomial expansion.
Differentiation
Parametric differentiation, implicit differentiation, and connected rates of change.
Integration
Areas parametrically, volumes of revolution, integration by substitution, by parts, using partial fractions, differential equations, and modelling.
Vectors
2D and 3D vectors, magnitude, direction, geometric problems, position vectors, 3D coordinates, equations of lines, intersections, and the scalar product.
Planner & Checklist
Tools to organise your revision, track topics, and log past paper progress.
Weekly Planner
Plan your study week with daily goals and time blocks — stay on track with a clear, structured revision schedule.
Coming SoonTopic Checklist
Tick off every syllabus point as you master it — see your progress at a glance and identify gaps before the exam.
Past Paper Tracker
Log every paper you complete with scores and timing — spot trends, track improvement, and target weak areas.