Why choose A level mathematics?
A level mathematics builds on your GCSE knowledge and introduces new areas such as calculus, logarithms and advanced algebra, alongside deeper work on topics like trigonometry, statistics and graphs.
The course focuses on mathematical argument, language and proof, problem solving and modelling – skills that support a wide range of subjects, including sciences, psychology, geography and economics.
If you enjoy working with numbers, spotting patterns and tackling challenging problems, A level Mathematics offers both interest and reward, and supports many future education and career pathways.
Course type: A level
Board: AQA
Entry requirements: Grade 7 or above in GCSE maths
How will A level mathematics be delivered?
A level Mathematics is taught through a combination of theoretical lessons and applied problem solving.
| Unit | Content |
| OT1: Mathematical argument, language and proof | Develops skills in using mathematical language, constructing clear arguments, and writing formal proofs |
| OT2: Mathematical problem solving | Teaches how to approach unfamiliar problems using mathematical techniques and logical reasoning |
| OT3: Mathematical modelling | Focuses on applying mathematics to real-world situations, interpreting results, and refining models |
Assessment
A level mathematics is assessed through three written exam papers, each lasting 2 hours and carrying 100 marks. Each paper contributes equally to the final grade.
- Paper 1: All pure mathematics content
- Paper 2: Pure mathematics content and mechanics
- Paper 3: Pure mathematics content and statistics
All exams are taken at the end of the two-year course. There is no coursework component.
Progression
A level mathematics is one of the most valued qualifications by universities and employers. Studying this subject can help students to:
- Progress to a wide range of university courses, especially in mathematics, engineering, physics, computer science, and economics
- Support applications for degrees in subjects such as psychology, geography, biology, business, and architecture
- Develop transferable skills in logical thinking, problem solving, and data analysis
- Access competitive apprenticeship programmes and professional training routes
- Prepare for careers in fields such as finance, data science, software development, teaching, and research
- Stand out in applications for both higher education and employment due to the subject’s academic challenge and versatility
