Further Mathematics
Dunraven School
Course summary
A-level Further Mathematics is designed to broaden and deepen the mathematical knowledge and skills developed when studying A-level Mathematics. It may be studied alongside or after taking A level Mathematics and provides a stimulating experience for those who enjoy the subject. The new A-level Further Mathematics is a linear course with three terminal papers. Two thirds of the qualification will be on Further Pure Core content, with the remaining third being made up of the mathematical applications of mechanics and discrete maths. The Further Pure units build upon the techniques in Algebra, Geometry, Trigonometry and Calculus developed from the Pure Core units as well as introducing topics such as complex numbers, matrices, proof, hyperbolic functions, polar coordinates and differential equations.
Entry Requirements
Checked against your grades — every rule traces to the school's published source.
| Requirement | Rule | You |
|---|---|---|
Mathematics | Grade 8 in Mathematics | — |
English Language | Grade 5 in English Language | — |
Mathematics | Grade 5 in Mathematics | — |
English Literature Alternative route | Grade 5 in English Literature | — |
Mathematics Alternative route | Grade 5 in Mathematics | — |
As published by the school
Grade 8 in GCSE Maths The ability to apply themselves steadily throughout the course: there is consistent demand to build up hierarchical concepts almost daily. The desire to make sense of mathematical text, and building new concepts rather than just reproducing algorithms. The ability to present solutions clearly and concisely, and to extend their own thinking within a logical framework. Persistence is crucial, as harder problems will often require several attempts before a way in is identified.
Am I eligible?
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Assessment
All three papers are of equal weighting and are assessed by an exam of 2 hours each. Paper 1 and Paper 2: Further pure core content - proof, complex numbers, matrices, algebra and functions, calculus, vectors, polar coordinates, hyperbolic functions, differential equations,trigonometry and numerical methods. Paper 3: Discrete mathematics and Further Mechanics. These will be a mix of question styles, from short, single-mark questions to multi-step problems.
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