Masters Study Explained Online event
28 May 2025, 12:00
Leeds
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Course summary
This joint honours degree offers the opportunity to study two different subjects together, whilst having the freedom to follow your own interests.
Compulsory modules in each subject will equip you with an understanding of mathematical structures and techniques while teaching you how to think clearly, analyse ideas and construct effective arguments. You’ll think about morality, knowledge, the self, logic, philosophy of the mind or the nature of reality alongside algebra and calculus.
We also offer an impressive range of optional modules allowing you to shape your degree to your own interests. It’s an excellent way to gain a broad range of expertise and graduate with both the knowledge and transferable skills that employers value.
This course is not accepting applications at this time. Please contact the provider to find out more.
Apply by
29 January
This is the equal consideration deadline. You can still apply after this date, but your application may not receive guaranteed consideration.
Application codes
- Course code:
- GVC5
- Institution code:
- L23
- Campus name:
- Main Site
- Campus Code:
- -
- Points of Entry:
- Year 1, 2
Teaching Excellence Framework (TEF)
University of Leeds has participated in the Teaching Excellence Framework. These ratings were awarded in 2023, for four years.
See why these ratings were awarded
What does this TEF outcome mean?
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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:
- GVC5
- Institution code:
- L23
- Campus name:
- Main Site
- Campus Code:
- -
Points of entry
The following entry points are available for this course:
- Year 1
- Year 2
Entry requirements for advanced entry (i.e. into Year 2 and beyond)
Successful completion of Year 1 of a relevant degree course.
This course may be available at alternative locations, please check if other course options are available.
Course optionsEntry requirements
Qualification requirements
A level - AAB
including A in Mathematics
Access to HE Diploma - D: 30 credits M: 15 credits
Pass diploma with 60 credits overall, including at least 45 credits at level 3, of which 30 credits must be at Distinction and 15 credits at Merit or higher. An interview and a piece of written work may also be required. This course has additional subject specific requirements. Please contact the Admissions Office for more information.
Scottish Higher
AB in Advanced Highers including A in Mathematics and AABBB in Highers, or A in Mathematics in Advanced Highers and AABBB in Highers
Pearson BTEC Level 3 National Diploma (first teaching from September 2016)
We will consider this qualification in combination with other qualifications. Please contact the Admissions Office for more information.
Pearson BTEC Level 3 National Extended Certificate (first teaching from September 2016)
We will consider this qualification in combination with other qualifications. Please contact the Admissions Office for more information.
International Baccalaureate Diploma Programme - 35 points
35 points overall with 16 at Higher Level including 6 in Mathematics at Higher Level
Extended Project
Where an applicant is taking the EPQ in a relevant subject this might be considered alongside other Level 3 qualifications and may attract an alternative offer in addition to the standard offer. If you are taking A Levels, this would be either ABB at A Level including A in Mathematics and grade A in the EPQ.
Leaving Certificate - Higher Level (Ireland) (first awarded in 2017) - H2, H2, H2, H2, H3, H3
including H2 in Mathematics
Cambridge International Pre-U Certificate - Principal - D3, M1, M1
including D3 in Mathematics
T Level
Might be accepted as in combination with other qualifications, please contact admissions teams for further advice & guidance.
European Baccalaureate: 80% including 85% in Mathematics
English language requirements
| Test | Grade | Additional details |
|---|---|---|
| IELTS (Academic) | 6.5 | With no less than 6.0 in any component. |
International students who do not meet the English language requirements for this programme can apply for to study our pre-sessional English course with a progression route to the degree programme.
Historical entry grades data
This section shows the range of grades students were previously accepted 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.
- Data from:
- This course and 11 other mathematics courses
- Date range:
- 2022-2024
Grades held by accepted students
- A*A*A*
- Highest grades
- BBB
- Lowest grades
Offer rate for UK school & college leavers
Students aged 17/18 who applied to this course were offered a place.
How do you compare?
See how students with your grades have been accepted onto this course in the past.
Student Outcomes
Operated by the Office for Students
Employment after 15 months (Most common jobs)
Go onto work and study
The number of student respondents and response rates can be important in interpreting the data – it is important to note your experience may be different from theirs. This data will be based on the subject area rather than the specific course. Read more about this data on the Discover Uni website.
Fees and funding
Tuition fees
No fee information has been provided for this course
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
For further information please see http://www.leeds.ac.uk/undergraduatefees
University of Leeds
Woodhouse Lane
Leeds
LS2 9JT
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Course contact details
University of Leeds
Email:study@leeds.ac.uk
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