The only textbook that fully supports the pure and mechanics parts of the OxfordAQA International AS & A Level Further Mathematics specification (9665), for first teaching in September 2017. Written by experienced authors, the rigorous approach ensures exam success and provides an excellent grounding for university study.

1: Loci, Graphs and Algebra 2: Complex Numbers 3: Roots and Coefficients of a Quadratic Equation 4: Series 5: Trigonometry 6: Calculus 7: Matrices and Transformations 8: Linear graphs 9: Numerical Methods 10: Bayes' Theorem 11: Discrete Uniform and Geometric Distributions 12: Probability Generating Functions 13: Linear Combinations of Discrete Random Variables 14: Constant Velocity in Two Dimensions 15: Dimensional Analysis 16: Collision in One Dimension 17: Roots and Polynomials 18: Proof by Induction and Finite Series 19: Series and Limits 20: De Moivre's Theorem 21: Polar Coordinates 22: The Calculus of Inverse Trigonometric Functions 23: Arc Length and Area of Surface of Revolution 24: Hyperbolic Functions 25: Differential Equations of First and Second Order 26: Vectors and Three-Dimensional Coordinate Geometry 27: Solutions of Linear Equations 28: Matrix Algebra 29: Vertical Circular Motion 30: Collisions in Two Dimensions 31: Projectiles Launched onto Inclined Planes 32: Elastic Strings and Springs 33: Application of Differential Equations 34: Simple Harmonic Motion Answers

Thoroughly prepare students for A-level assessment with exam-style questions that test knowledge and understanding. Strengthen students' mathematical and problem solving skills with extensive opportunities for practice. Build a strong foundation for university study with an emphasis on pure mathematics. Ensure thorough comprehension with model answers that demonstrate exactly how problems are solved. Make mathematics relevant to real life with engaging real-life examples, suitable for the international classroom. Encourage independent study with regular review and summary sections that reinforce students' understanding. Support those students who don't speak English as a first language with clear explanations and a step-by-step structure.

Thoroughly prepare students for A-level assessment with exam-style questions that test knowledge and understanding. Strengthen students' mathematical and problem solving skills with extensive opportunities for practice. Build a strong foundation for university study with an emphasis on pure mathematics. Ensure thorough comprehension with model answers that demonstrate exactly how problems are solved. Make mathematics relevant to real life with engaging real-life examples, suitable for the international classroom. Encourage independent study with regular review and summary sections that reinforce students' understanding. Support those students who don't speak English as a first language with clear explanations and a step-by-step structure.