Pearson Edexcel · International A-Level · Pure Mathematics

1 Indices, surds and standard form 2 Quadratics and inequalities 3 Coordinate geometry and tangents 4 Right triangles and non-right triangles 5 Radians, identities and trigonometric equations 6 Derivatives and stationary points 7 Integrals, area and accumulation

1 Deduction, contradiction and induction 2 Quadratics and inequalities 3 Coordinate geometry and tangents 4 Sequences, series and recurrence 5 Binomial expansion and valid approximations 6 Exponentials, logarithms and modelling 7 Radians, identities and trigonometric equations 8 Derivatives and stationary points 9 Integrals, area and accumulation 10 Root finding and numerical integration

1 Domains, inverses and composition 2 Radians, identities and trigonometric equations 3 Exponentials, logarithms and modelling 4 Chain, product, quotient and implicit differentiation 5 Integrals, area and accumulation 6 Fixed-point iteration

1 Deduction, contradiction and induction 2 Equations, identities and rearrangement 3 Binomial expansion and valid approximations 4 Conics, parametric curves and tangent reasoning 5 Chain, product, quotient and implicit differentiation 6 Substitution, parts and partial fractions 7 Differential equations and numerical solutions 8 Spatial vectors, lines and angles

1 Complex arithmetic and quadratic roots 2 Parabolas and rectangular hyperbolas 3 Matrix operations, inverses and plane transformations 4 Bisection and Newton root finding 5 Finite sums and induction 6 Deduction, contradiction and induction

1 Quadratics and inequalities 2 Series, finite differences and Taylor expansions 3 Complex numbers and roots 4 Differential equations and numerical solutions 5 Second-order linear differential equations 6 Polar curves and area

1 Hyperbolic functions and inverse relations 2 Conics, parametric curves and tangent reasoning 3 Chain, product, quotient and implicit differentiation 4 Substitution, parts and partial fractions 5 Spatial vectors, lines and angles 6 Matrix transformations, inverses and eigenvalues