- Taught in partnership between Exeter’s Mathematics department and The University of Exeter’s triple-accredited Business School - Designed to equip you for a management career in industry, commerce or the public sector - Provides you with invaluable advanced mathematics skills alongside a detailed understanding of the relationship of management theories and practice to the functional areas of business - Opportunity to extend your degree and spend a ‘Year in Industry’ at companies such as Lloyds Banking Group, Coca-Cola, Met Office and PwC - To learn more about modules, assessment methods, facilities and our staff research expertise please visit our course page.
A Level: {'start': ['A', 'A', 'B', None], 'end': ['A', 'A', 'A', None]} | Excluding General Studies. Grade A in Mathematics, Pure Mathematics or Further Mathematics required. | Scottish Higher: {'start': ['A', 'A', 'A', 'B', 'B', None], 'end': ['A', 'A', 'A', 'A', 'B', None]} | A in Mathematics, Pure Mathematics or Further Mathematics required. | Access to HE Diploma: 30 UCAS points | Access to HE Diploma: 15 UCAS points | Access to HE Diploma | Pass the Access to HE Diploma with 30 L3 credits at Distinction grade and 15 L3 credits at Merit Grade.To include 15 L3 credits at Distinction Grade in an acceptable Mathematics subject area. Please also see our GCSE requirements.(please contact us for further guidance on our equivalencies and specific module requirements). Please also see our GCSE requirements. | Scottish Advanced Higher: {'start': ['A', 'B', 'B', None], 'end': ['A', 'A', 'B', None]} | A in Mathematics, Pure Mathematics or Further Mathematics required. | International Baccalaureate Diploma Programme | Applicants will be considered with IB 36-34 OR 666 or 665 in three Higher Level Subjects. All applicants will be required to have Grade 6 in HL Maths (Analysis and Approaches). | Pearson BTEC Level 3 National Extended Diploma (first teaching from September 2016): DDD | Applicants studying a BTEC Extended Diploma are also required to achieve Grade A at A Level in Mathematics, Pure Mathematics or Further Mathematics.
For a full list of modules please visit our course page.
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