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Mathematics with Economics

Course details
  • BSc (Hons)
  • 3 Years
  • Full-time
  • September 2025
  • Undergraduate
Course location
London School of Economics and Political Science

Course summary

Mathematics is essential for an understanding of modern economics. A degree combining these two strongly-related disciplines gives you the opportunity to study both economics and mathematics in depth and to understand the connections between the two subjects. Together with statistics, mathematics is also a vital tool in modelling financial markets and understanding financial data. A degree combining mathematics, statistics and finance enables you to understand the concepts of each discipline and the interactions between them. Our degree programmes are carefully structured so that the mathematical and statistical topics you study are those of greatest relevance to economics and finance. They enable you to acquire the technical aptitude and analytical skills to proceed to a successful career in finance, business and many other fields, or to proceed to further study. The BSc Mathematics with Economics has mathematics as its major subject and economics as its minor subject, and study of mathematics will make up approximately 75 per cent of the degree.

How to apply

This course is not accepting applications at this time. Please contact the provider to find out more.

Apply by
29 January

This is the deadline for applications to be completed and sent for this course. If the university or college still has places available you can apply after this date, but your application is not guaranteed to be considered.

Application codes

Course code:
G1L1
Institution code:
L72
Campus name:
London School of Economics and Political Science
Campus Code:
-

Points of entry

The following entry points are available for this course:

  • Year 1
  • Year 2

Open days

Entry requirements

A level A*AA

Grade A* in A Level Maths is required and A Level Further Maths is highly desirable.

International Baccalaureate Diploma Programme 38 points

766 at Higher Level (with 7 in Higher Level Maths) is also required.

Contextual admissions

Universities and colleges consider more than grades when assessing applications and may make offers based on a range of criteria. Learn more about contextual offers.

For applicants from the UK, contextual information is used to gain a more complete picture of the educational and individual context of an applicant. This allows our admissions selectors to assess achievement and potential whilst recognising the challenges an applicant may have faced.

Applicants who have been flagged for the attention of the admissions selector will receive additional consideration which may include a lower contextual offer. Full details can be found on our programme pages.

Learn more on the London School of Economics and Political Science, University of London website

Historical entry grades data

This section shows the range of grades that students who received offers were previously accepted on to this course with (learn more).

It is designed to support your research but does not guarantee whether you will or won't get a place.

Admissions teams consider various factors, including interviews, subject requirements, and entrance tests. Check all course entry requirements for eligibility.

Not enough data available

We are unable to show previous accepted grades for this course. This could be because the course is new, it's a postgraduate course, there isn't enough historical data, or the provider has opted out of sharing their entry grades data for this course - learn more.

Fees and funding

Tuition fees

Per year tuition fees

LocationFeeYear

* This is a provisional fee and subject to change.

Tuition fee status depends on a number of criteria and varies according to where in the UK you will study. For further guidance on the criteria for home or overseas tuition fees, please refer to the UKCISA website.

Additional fee information

No additional fees or cost information has been supplied for this course, please contact the provider directly.

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