Mathematics BSc (Hons)

Study level: Undergraduate
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If you are curious about numbers and how they are used practically in the ‘real world’, a Mathematics BSc can lead you down many career paths.

Course option

Year of entry

Location

Coventry University (Coventry)

Study mode

Full-time
Sandwich

Duration

3 years full-time
4 years sandwich

UCAS codes

G100

Start date

September 2025

The information on this page is for 2024-25 entry and should be used as guidance for 2025-26 entry. Please keep checking back on this course page to see our latest updates.


Course overview

The course is currently taught by a team of internationally renowned research-active academics who are focused on enabling you to succeed.

Mathematics is an ancient subject that, from its earliest days, has underpinned much of daily life, in finance, commerce, science, technology, engineering and even philosophy – from understanding the structure of the universe and predicting earthquakes to interpreting error-correcting codes on digital devices and enabling us to stream music and video.

This course is designed to enable you to:

  • Gain expertise in advanced analytical and numerical techniques for mathematical formulation and quantitative solution of real-world problems.
  • Hone abstract reasoning and critical thinking skills to become a globally competent mathematician aware of your social responsibilities.
  • Become adept at quickly learning new complex ideas and confidently contributing solutions via personal impact and effective collaboration.
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Joint Top Modern University for Career Prospects

Guardian University Guide 2021 and 2022

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5 QS Stars for Teaching and Facilities

QS Stars University Ratings

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Top 10 UK Student City (Coventry)

QS Best Student Cities Index 2024

Why you should study this course

  • You will be taught by a teaching team that includes active world-renowned researchers in applied mathematics with expertise in fluid dynamics and complex systems, who share their cutting-edge research expertise through teaching and supervising projects (staff subject to change).
  • The teaching team is passionate about and oriented towards the success and well-being of their students.
  • Our faculty links with potential employers, including National Grid, MathWorks, Unipart, Rolls-Royce and Jaguar Land Rover, help us to maintain an excellent track record for graduate employability2.
  • You will have the opportunity to access our computing facilities, which enable you to gain experience using mathematical software packages, like MAPLE and MATLAB®4.
  • You will have the option to access one-to-one assistance from sigma4, the university’s internationally renowned Centre for Excellence in Mathematics and Statistics Support.

Accreditation and professional recognition

Accreditation for the degree is being renewed as we are making some changes to our modules1.


What you'll study

Advanced mathematical concepts; abstract reasoning; critical thinking; learning to learn new ideas; collaboration and teamwork.

This course has a common first year.

In the first year, the curriculum is shared across related courses allowing you to gain a broad grounding in the discipline before going on, in the second and third years, to specialist modules in your chosen field.

We want your degree to fit around you, so upon successful completion of your first year, you could swap degrees with another course in your common first year (subject to meeting progression requirements).

Common first-year courses

  • Mathematics and Statistics BSc (Hons)
  • Physics and Mathematics BSc (Hons) 

Modules

  • This module provides core calculus for those undertaking degrees in the mathematics area. The primary aims of the module are to consolidate the material covered in the different A levels and equivalent qualifications and explore some of the advanced concepts needed for an extensive study of mathematics required for the study at level 5 modules. 

    Compulsory

  • The aim of the module is two-fold. First, to introduce you to modern algebra by taking what you have learned at high school and placing it in the context of university mathematics. Emphasis will be given to the importance of assumption and proof in mathematics. Second, you will encounter one of the fundamental pillars of modern mathematics - linear algebra. You will see the key result of the basis theorem, as well as explore the one-to-one correspondence between linear maps and matrices over a field. This will be key for other areas of mathematics you will see in your undergraduate degree. 

    Compulsory

  • In order to explore mathematics in a practical way, we often have to rely on computational simulations. This module will guide you through the fundamentals of coding - from structure and syntax to algorithms and functional decomposition - to prepare you to construct your own mathematical software solutions. 

    Compulsory

  • This module builds a foundation for the study of statistics in future years. It will introduce you to the concepts of probability, random variables and probability distributions. It will also introduce the concepts of estimation and hypothesis testing, and will develop the necessary theory, methods and concepts for statistical analysis of data.  

    Compulsory

  • The aim of this module is to introduce Newtonian mechanics and its use, as well as various mathematical modelling tools, with the accent on computational tools, to describe real-world situations. This module will make use of computer software, or/and programming language to help in the visualization and resolution of typical problems. Along with Newtonian mechanics, the module will introduce foundational numerical methods, useful in a variety of practical situations, such as Numerical integration, Matrix Methods for solving systems of linear equations, iterative methods for solving equations, finite differences, Euler-based methods for integration of Newton's 2nd Law problems. 

    Compulsory

  • The module consists of a series of problem-solving challenges on mathematics; statistics and physics in order to build up your course identity among fellow students. Students from a course will be encouraged to take projects from the corresponding area. Projects are about coming up with creative mathematical models to solve mathematical or physics challenges, developing problem-solving, critical thinking, teamwork, as well as presentation skills.  

    Compulsory

In the second year you will develop the mathematics which you started in year one, concentrating further on a core of theoretical and applicable mathematics, from more advanced algebra and calculus, through ordinary and partial differential equations to real analysis and a strand of statistical study. 

Modules

  • This module will build on the earlier module, Calculus. We will extend the ideas from year one to dealing with both scalar fields and vector fields, the concepts with wide applications spanning from theory of fluids through meteorology to traffic control, as well as to functions of complex variables that allow for a very elegant and succinct solution of many classical problems of calculus. 

    Compulsory

  • This module continues linear algebra and differential equations from the first year with the overlap between the areas emphasised. In both cases, the general goal will be to explore ways in which one can find a ‘suitable basis’ for a given problem. This could include orthonormal bases, bases of eigenvectors or bases of generalised eigenvectors. It will conclude with Singular Value Decomposition which will bring together bits of linear algebra seen over the first two years. The module will also cover second order ODEs (linear, but with non-constant coefficients), systems of first order ODEs, series solutions and self-adjoint operators. 

    Compulsory

  • The module will introduce you to fundamental concepts of modern abstract algebra starting with groups. Key examples will be recalled before the theory is explored in detail. This will include fundamental results such as Lagrange’s theorem and its partial converse due to Sylow, alongside key ideas such as quotient groups, isomorphism theorems, direct products and group actions. Next there will be an analogous discussion of rings, where you will encounter ideals, quotient rings and homomorphisms. Finally, by considering the ring of polynomials over a field, you will see how to construct finite fields.  

    Compulsory

  • The module acts as an introduction to the vast fields of Partial Differential Equations (PDEs) and Analytical Mechanics. You will be introduced to standard techniques to solve a range of PDEs. The module also provides keys elements relating to variational calculus and focuses on Lagrangian and Hamiltonian formalisms for Analytical Mechanics, which are naturally formulated via PDEs. 

    Compulsory

  • By starting with only the basic properties of real numbers, a rigorous approach will be pursued whereby the main results in elementary differential calculus are proven. This will include the fundamental epsilon-delta definition. You will see sequences, series, continuity and differentiability of functions. This will further develop your powers of logical thinking and expand upon the notion of formal definition and rigorous proof seen in first-year algebra. This is a key aspect of modern mathematics and one which takes time and practice to succeed at. In doing so, you should improve your understanding of calculus and become more comfortable in formal proof. 

    Compulsory

  • This module will introduce two of the most commonly used statistical techniques, multiple regression and analysis of variance (ANOVA). The statistical inference concepts of hypothesis testing and estimation will be extended within the statistical modelling framework. Statistical computing environments and packages will be used throughout. The methods taught are used extensively in industry, commerce, government, research and development. This module is particularly relevant for those intending to go on placement year, for graduate jobs, and for final year statistics projects2

    Compulsory

There’s no better way to find out what you love doing than trying it out for yourself, which is why a work placement2 can often be beneficial. Work placements usually occur between your second and final year of study. They’re a great way to help you explore your potential career path and gain valuable work experience, whilst developing transferable skills for the future.

If you choose to do a work placement year, you will pay a reduced tuition fee3 of £1250. For more information, please go to the fees and funding section. During this time, you will receive guidance from your employer or partner institution, along with your assigned academic mentor who will ensure you have the support you need to complete your placement.

Modules

  • This module2 provides you with an opportunity to reflect upon and gain experience for an approved placement undertaken during your programme. A placement should usually be at least 26 weeks or equivalent; however, each placement will be considered on its own merits, having regard to the ability to achieve the learning outcomes. 

    Optional

  • This module2 provides you with an opportunity to reflect upon and gain experience for an approved international study/work placement undertaken during your programme. A work/study placement should usually be at least 26 weeks or equivalent; however, each placement will be considered on its own merits, having regard to the ability to achieve the learning outcomes. 

    Optional

The final year continues the themes of developing expertise in pure and applied mathematics. In addition to core advanced modules, you will be provided with a wide choice of options from modules such as Topology and Applications, Quantum Information and Quantum Computation, and Financial Mathematics. You will also do a substantial research project on a mathematical topic with a tailored support from an individually selected supervisor. 

Modules

  • This module will present to you a foundational treatment of number theory, covering many important practical results such as the Chinese Remainder Theorem and Hensel’s Lemma. You will gain experience performing calculations in modular arithmetic and build on your ability to write rigorous proofs from the second-year modules Groups and Rings, and Real Analysis. The pure concepts from number theory will then be directly applied to modern problems of cryptography. You will see how these ideas are put into practice, for example in the RSA cryptosystem. 

    Compulsory

  • In this module you will be introduced to a selection of advanced mathematical methods such as asymptotic analysis and Green’s functions to solve a range of complex real-world problems well beyond the scope of previous modules.  

    Compulsory

  • This is an introductory module in fluid dynamics. The module aims to build and develop the fundamentals for incompressible flows of fluids. In this module, we will cover a range of different fluid flow problems including irrotational flow, viscous flow, and boundary layer flows. In this module you will have an opportunity to apply mathematical techniques to solve real-world problems, use analytical and numerical methods to determine physically relevant solutions, and gain an understanding of current research topics in fluid dynamics. 

    Compulsory

  • This module forms a major individual study at the honour’s level in areas related to mathematics or applied mathematics. You will take the responsibility of managing such a study through all its stages. The project will build upon your knowledge and skills developed in previous years. It will further look to develop your skills of enquiry, research and innovation and will enhance your critical and communication skills. 

    Compulsory

  • Choose two out of the four modules:

    Financial Mathematics - 20 Credits
    The module serves two goals. First, the module introduces you to the main instruments that are traded in the financial markets including their practical uses for investment, hedging and speculation. Second, it equips you with an understanding of mathematical models and solution techniques that are currently used in financial engineering. Practical calculations with financial data illustrate the theory.

    Topology and Applications - 20 Credits
    The purpose of the module is to provide you with an elementary introduction to the methods of algebraic topology via homology of simplicial complexes. There will be an emphasis on computation thereby enabling further study in fields which are benefitting greatly from tools and ideas in topology, such as topological data analysis. This will build off the methods of linear algebra which you have seen in years one and two. 

    Quantum Information and Quantum Computation - 20 credits
    In this module you will be introduced to fundamental concepts of quantum information and quantum computation; discuss applications with and without quantum advantage; engage with contemporary software. This module offers a comprehensive introduction to the main ideas and techniques of the field of quantum computation and quantum information. The required physical, mathematical, and computational frameworks are briefly introduced and effects such as fast quantum algorithms, quantum teleportation, quantum cryptography, quantum error-correction, quantum Fourier transform, and quantum searches are discussed. You will acquire a working understanding of the fundamental tools and results in the field and will be able to engage with contemporary software and applications.

    Advanced Topics in Statistics - 20 credits
    This module introduces you to several important topics in the areas of advanced statistics. This module is useful if you are interested in a Statistics postgraduate study or in careers involving Statistics or Data Science. 

    Optional

We regularly review our course content, to make it relevant and current for the benefit of our students. For these reasons, course modules may be updated.


How you'll learn

Learning will be facilitated through a variety of methods which may include lectures, seminars, lab, workshops, online activities and group work.

Students are expected to engage in both class and online activities and discussions. This module also requires students to participate in additional guided reading and self-directed study to reinforce the learning gained from timetabled sessions.

Formative feedback will be used to prepare students for summative assessment and give students an early indication of their progress towards the module's intended learning outcomes. A portion of this module’s contact time will be dedicated to course support sessions. The course support sessions are weekly, timetabled sessions where students can explore areas of the course which they find challenging or get support with personal projects and employability efforts (subject to availability).


Teaching contact hours

We understand that everyone learns differently, so each of our courses will consist of structured teaching sessions, which can include:

  • On campus lectures, seminars and workshops
  • Group work
  • Self-directed learning
  • Work placement opportunities2.

The number of full-time contact hours may vary from semester to semester, however, on average, it is likely to be around 12 contact hours per week. Additionally, you will be expected to undertake significant self-directed study each week of more than 30 hours, depending on the demands of individual modules.

The contact hours may be made up of a combination of face-to-face teaching, individual and group tutorials, and online classes and tutorials.

As an innovative and enterprising institution, the university may seek to utilise emerging technologies within the student experience. For all courses (whether on-campus, blended, or distance learning), the university may deliver certain contact hours and assessments via online technologies and methods.

Since COVID-19, we have delivered our courses in a variety of forms, in line with public authority guidance, decisions, or orders and we will continue to adapt our delivery as appropriate. Whether on campus or online, our key priority is staff and student safety.


Assessment

This course will be assessed using a variety of methods which will vary depending upon the module.

Assessment methods may include:

  • Formal examinations
  • Phase tests
  • Essays
  • Group work
  • Presentations
  • Reports
  • Projects
  • Coursework
  • Individual assignments

The Coventry University Group assessment strategy ensures that our courses are fairly assessed and allows us to monitor student progression towards achieving the intended learning outcomes.


International experience opportunities

If you have a desire to gain international experience, there are opportunities2 to spend a year studying abroad. In the past, students have chosen to study Mathematics in St Marcus University in California, University of Malta, Stockholm University in Sweden, also universities in the Netherlands, Germany and Australia. Courses in all these Universities have been delivered in English.

The opportunity for a sandwich placement means we aim to support you in finding an internship and in seeking ways to finance that experience. Past students have gone to work in countries such as Malaysia, Belgium, and Spain.


Entry requirements

Typical offer for 2024/25 entry.

Requirement What we're looking for
UCAS points 120
A level BBB including Mathematics at Grade B or above. Excludes General Studies
GCSE 5 GCSEs at grade 4 / C or above to include English and Mathematics.
BTEC Considered on an individual basis.
International Baccalaureate Diploma Programme 31 points to include 5 points in Mathematics at Higher level.
Access to HE Considered on an individual basis

Other qualifications and experience

Our students come from a variety of backgrounds, each with a unique story. We recognise a breadth of qualifications. If your qualifications differ from the above, contact our Admissions Team who will be happy to discuss your qualifications and routes into your chosen course.

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Contextual offers and Fair Access Scheme

If you meet the criteria for our Fair Access Scheme, you could automatically receive a contextual offer that may be up to 24 UCAS points lower than our standard entry requirements. View the criteria for our Fair Access Scheme.

Select your region to find detailed information about entry requirements:


You can view our full list of country specific entry requirements on our Entry requirements page.

Alternatively, visit our International hub for further advice and guidance on finding in-country agents and representatives, joining our in-country events and how to apply.

English language requirements

  • IELTS: 6.0 overall, with no component lower than 5.5

If you don't meet the English language requirements, you can achieve the level you need by successfully completing a pre-sessional English programme before you start your course.

For more information on our approved English language tests visit our English language requirements page.

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Not got the required grades? We offer this degree with an integrated foundation year.


Fees and funding

Student Full-time Part-time
UK, Ireland*, Channel Islands or Isle of Man 2025/26 fees TBC
2024/25 fees - £9,250 per year
Not available
EU 2025/26 fees TBC
2024/25 fees - £9,250 per year with EU support bursary**
2025/26 fees TBC
2024/25 fees - £19,850 per year without EU support bursary**
Not available
International 2025/26 fees TBC
2024/25 fees - £19,850 per year
Not available

If you choose to study this course with a professional placement2 or study abroad year, you will need to pay a tuition fee3 of £1,250 to cover your academic support throughout your placement year.

For advice and guidance on tuition fees and student loans visit our undergraduate Finance page and see the university’s Tuition Fee and Refund Terms and Conditions.

The university will charge the tuition fees that are stated in the above table for the first Academic Year of study. The university will review tuition fees each year. For UK (home) students, if Parliament permits an increase in tuition fees, the university may increase fees for each subsequent year of study in line with any such changes. Note that any increase is expected to be in line with inflation.

For international students, we may increase fees each year, but such increases will be no more than 5% above inflation. If you defer your course start date or have to extend your studies beyond the normal duration of the course (e.g. to repeat a year or resit examinations) the university reserves the right to charge you fees at a higher rate and/or in accordance with any legislative changes during the additional period of study.

We offer a range of International scholarships to students all over the world. For more information, visit our International Scholarships page.

Tuition fees cover the cost of your teaching, assessments, facilities and support services. There may be additional costs not covered by this fee such as accommodation and living costs, recommended reading books, stationery, printing and re-assessments should you need them.

The following are additional costs not included in the tuition fees:

  • Any optional overseas field trips or visits: £400+ per trip.
  • Any costs associated with securing, attending or completing a placement (whether in the UK or abroad).

Find out what's included in your tuition costs.

*Irish student fees

The rights of Irish residents to study in the UK are preserved under the Common Travel Area arrangement. If you are an Irish student and meet the residency criteria, you can study in England, pay the same level of tuition fees as English students and utilise the Tuition Fee Loan.

**EU Support Bursary

Following the UK's exit from the European Union, we are offering financial support to all eligible EU students who wish to study an undergraduate or a postgraduate degree with us full-time. This bursary will be used to offset the cost of your tuition fees to bring them in line with that of UK students. Students studying a degree with a foundation year with us are not eligible for the bursary.


Facilities

The School of Computing, Mathematics and Data Science is based in the Engineering and Computing Building, and the attached Beatrice Shilling Building. Both buildings are high-specification learning environments that benefit from extensive social learning facilities, well-appointed laboratories, lecturing facilities and classrooms, facilitating our innovative teaching methods across a diverse suite of undergraduate and postgraduate courses4.

Informal study areas

Informal study areas

You will have plenty of computer access to all the specialist software required for your studies. There are also bookable spaces where students can meet with academics or work in small groups.
 

sigma centre

sigma Centre

The sigma Centre is an award-winning mathematics support centre, which provides a wide range of learning resources in mathematics and statistics. Students can make use of drop-in sessions or one-to-one appointments.

maths laboratory

Mathematics laboratory

Set out like a traditional classroom with a large whiteboard, it is the only teaching room in the Engineering and Computing Building laid out in this way, designed to suit the teaching style required for this subject.


Careers and opportunities

On successful completion, you will have knowledge of:

  • The logical construction of a mathematical argument.
  • The application of mathematics to construct models and their resolution, with an appreciation of the validity of the model and the use of approximation.
  • The use of a range of analytic and descriptive techniques.
  • The strengths and weaknesses of selected mathematical software and selected programming or scripting languages and their use to extend capabilities.
  • A range of real-world applications of mathematics.

On successful completion, you will be able to:

  • Understand, reproduce, and generalise logical mathematical reasoning.
  • Organise and interpret information and results from mathematical models.
  • Analyse problems and construct an appropriate formulation and solution with relatively little guidance or support.
  • Use specialist modern information technology packages and a programming language confidently.
  • Use a wide range of information resources to acquire relevant information.

Studying maths develops skills in logical thinking and strategic knowledge, demonstrating to employers your advanced numerical and analytical ability, both of which are rare and in demand on the graduate job market.

A mathematics degree opens a range of career opportunities in industry, accountancy, banking, computer analysis, marketing, industrial design, management, and scientific research. You could be employed in a variety of roles, for example, as an actuarial analyst, actuary, forensic accountant, operational researcher, research scientist, teacher, statistician, or stockbroker.

Where our graduates work

Previous students have worked as Financial Analysts at IBM, Gaming Financial Analysts for Warner Bros, Finance Assistants at Scottish Power, Business Performance Process Analysts at National Grid, Power Analysts at E.ON, and Customer Service Analysts for Cummins.

Recent graduates have embarked on Finance Graduate Schemes, as a Customer Services Analyst, Graduate Actuary, Information Analyst and Trainee Accountants for companies like E-On, National Grid, Thames Water, NHS, Hodge Lifetime Solutions and Prime Accountants. Others have also used their qualifications to progress into teaching careers, as well as postgraduate study to obtain MSc, MPhil, and PhD qualifications. 

Further study

You may decide to pursue postgraduate study opportunities by studying courses such as Data Science MSc. You may be entitled to an alumni discount on your fees if you decide to extend your time with us by progressing from undergraduate to postgraduate study.


How to apply

  • Coventry University together with Coventry University London, Coventry University Wrocław, CU Coventry, CU London, CU Scarborough, and Coventry University Online come together to form part of the Coventry University Group (the University) with all degrees awarded by Coventry University.

    1Accreditations

    The majority of our courses have been formally recognised by professional bodies, which means the courses have been reviewed and tested to ensure they reach a set standard. In some instances, studying on an accredited course can give you additional benefits such as exemptions from professional exams (subject to availability, fees may apply). Accreditations, partnerships, exemptions and memberships shall be renewed in accordance with the relevant bodies’ standard review process and subject to the university maintaining the same high standards of course delivery.

    2UK and international opportunities

    Please note that we are unable to guarantee any UK or international opportunities (whether required or optional) such as internships, work experience, field trips, conferences, placements or study abroad opportunities and that all such opportunities may be unpaid and/or subject to additional costs (which could include, but is not limited to, equipment, materials, bench fees, studio or facilities hire, travel, accommodation and visas), competitive application, availability and/or meeting any applicable travel, public authority guidance, decisions or orders and visa requirements. To ensure that you fully understand any visa requirements, please contact the International Office.

    3Tuition fees

    The University will charge the tuition fees that are stated in the above table for the first Academic Year of study. The University will review tuition fees each year. For UK (home) students, if Parliament permit an increase in tuition fees, the University may increase fees for each subsequent year of study in line with any such changes. Note that any increase is expected to be in line with inflation.

    For international students, we may increase fees each year, but such increases will be no more than 5% above inflation. If you defer your course start date or have to extend your studies beyond the normal duration of the course (e.g. to repeat a year or resit examinations) the University reserves the right to charge you fees at a higher rate and/or in accordance with any legislative changes during the additional period of study.

    4Facilities

    Facilities are subject to availability. Access to some facilities (including some teaching and learning spaces) may vary from those advertised and/or may have reduced availability or restrictions where the university is following public authority guidance, decisions or orders.

    Student Contract

    By accepting your offer of a place and enrolling with us, a Student Contract will be formed between you and the university. A copy of the current 2024/2025 contract is available on the website for information purposes however the 2025/2026 contract will apply for the 2025/2026 intake. The Contract details your rights and the obligations you will be bound by during your time as a student and contains the obligations that the university will owe to you. You should read the Contract before you accept an offer of a place and before you enrol at the university.

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