Smart Male IT Programer Working on Desktop Computer.

Available with:

  • Foundation Year
  • Year in Industry

Course Summary

BSc Mathematics with Data Science at the University of Chester provides you with a unique opportunity of gaining a broad mathematical education at the same time as expertise in data science. This combination of cutting-edge skills in analysing and understanding data underpinned by rigorous mathematical foundations will make you highly sought-after by employers.

Mathematics at the University of Chester is designed to provide you with in-demand skills such as logical reasoning, problem-solving ability, teamwork, and computational skills, all of which boost employability. Our academics have a diverse range of expertise and you will explore both pure and applied mathematics and also their computational aspects. These underpin all the current technological advances, such as AI and data science, and will equip you for the careers of the future.

The Data Science modules are designed to equip you with advanced skills in R, Python, SQL, and Power BI, essential for effective, efficient, and ethical data analysis and modelling. You'll learn to leverage these powerful tools to drive innovation and make informed decisions across various sectors, including business, finance, politics, and healthcare. By developing proficiency in analytical languages and visualisation tools, you’ll be able to transform complex data into actionable insights and create business strategies that are easily understood by both management and non-specialists.

Small class sizes allow for personalised attention and regular feedback, creating a highly supportive learning environment for you. In the final year, you will have the opportunity to select projects from both mathematics and data science, with dedicated tutors providing regular one-to-one guidance. Our research-active lecturers deliver cutting-edge mathematical and computing knowledge and are deeply committed to helping you thrive in your academic and professional journeys.

Our graduates have excellent employment prospects. In the last five years, our Mathematics graduates have successfully obtained roles in a variety of mathematical and computing roles, including:

  • Information Analyst, NHS
  • Operational Statistician, Central Government
  • Pricing Analyst, insurance firm
  • Credit Risk Analyst, financial sector
  • Utility Expense Analyst, energy sector
  • Business Intelligence Developer, law firm
  • Maths Analyst, software development
  • Java Development Consultant, industry
  • Software Developer, industry

In addition, several of our graduates have gone on to further study for Masters or PhDs.

Why You'll Love It

Mathematics at the University of Chester

BSc (Hons) Mathematics

What You'll Study

Our Foundation Year in Mathematics with Data Science offers a wide range of essential skills and knowledge that feeds into the following Year 1. This begins with the Term 1 module that introduces and develops your knowledge of areas such as computer hardware, software, algorithms and programming – to name just a few. You then move into Term 2, where you explore cybersecurity of software products and services, considering cyber-crime, cyber-threats and online protection. We then turn to Applied Programming and Data Science in Term 3, where you advance your computing skills and knowledge to improve your programming skills – especially in Python – and deepen your knowledge of how data science can tackle interesting and complex problems.

The Foundation Year is delivered by subject experts who take you from whatever prior knowledge and experience you have, even if you’re new to the field, and equip you with the knowledge and skills to get the most out of your continued degree.

The information listed in this section is an overview of the academic content of the course that will take the form of either core or option modules and should be used as a guide. We review the content of our courses regularly, making changes where necessary to improve your experience and graduate prospects. If during a review process, course content is significantly changed, we will contact you to notify you of these changes if you receive an offer from us.

In Year 1, you will be exposed to a diverse range of topics, laying a solid foundation to help your transition to being an undergraduate mathematician and data scientist. This will include workshops on how to read, write and learn mathematics, equipping you for lifelong learning. You will learn topics including calculus, analysis, linear algebra, ordinary differential equations, probability, statistics and programming.

Modules

We introduce you to the foundational language and notation that are used throughout mathematics, including mathematical logic, set theory, proofs, number systems, functions, elementary number theory, symmetry groups etc. Through these diverse topics, you will gain a solid understanding of the foundational principles of mathematics, laying the groundwork for more advanced studies in the field. Our emphasis on logical reasoning and mathematical structures will equip you with the skills to construct rigorous mathematical arguments essential for all university-level mathematics. We will also have a series of workshop focusing on how to write mathematics well, how to read and comprehend mathematics, and how to learn mathematics and use feedback effectively. This will help you transition to becoming an university-level mathematician.

Topics may include:

  • Introduction to basic language, concepts, methods, and results in Mathematics, aiming to help students transition to university-level mathematics, including learning key independent and group study skills.
  • Exploration of mathematical language, logic, and methods of proof, including induction.
  • Elementary set theory.
  • Functions, including injective, surjective, and bijective functions, as well as inverses.
  • Operations, binary operations, equivalence relations and properties of algebraic structures.
  • Introduction to groups, permutation groups, and cyclic groups.
  • Elementary number theory: congruence, hcf and lcm, Euclidean algorithm, prime numbers, Fundamental Theorem of Arithmetic
  • Different types of infinity: countable and uncountable sets.

Differential equations play a pivotal role in modelling numerous mathematical, scientific and engineering problems, stretching across celestial motion dynamics, neuron interactions, cancer progression, bridge stability and financial market trends. This module serves as an introduction to the essential theory and numerical methods used in solving ordinary and partial differential equations (ODEs and PDEs) while exploring their varied applications.

In this module, we will review the essential calculus techniques, including methods of differentiation and integration, necessary to solve ODEs. We will introduce ODEs, see their applications to real-world problems and explore techniques for generating both exact and approximate solutions for ODEs. We will also give a brief introduction to PDEs and their applications.

Topics may include:

  • Review of trigonometric functions, hyperbolic functions, limits and differentiation.
  • Integration, techniques such as integration by parts, partial fractions, and multiple integration.
  • Review of sequences and series, covering convergence and divergence.
  • Exploration of complex numbers, covering axiomatic foundations, complex conjugates, loci, polar form, De Moivre's Theorem, and roots.
  • Notation and classification of ordinary differential equations.
  • Linear ODEs and their applications.
  • Selective exploration of non-linear ODEs and their applications.
  • Introduction to systems of ODEs.
  • Numerical integration: Trapezoidal Rule and Simpson’s Rule.
  • Numerical solutions for ODEs: Euler method, using computer code in, for example, MATLAB, or Python.
  • Partial differentiation, functions of two variables.
  • Brief introduction to PDEs and their applications.

In this module you will have an introduction to both analysis and linear algebra.

Analysis

What is infinity? And how can we talk about a function 'tending to a limit'? Many problems in mathematics can't be solved exactly, but we can find a series of approximations tending to a true solution. However, our intuition can start to go very wrong in these cases as various pathological functions found in the 19th century illustrate. To make sense of this, we need rigorous definitions to enable us to definitively prove results; these can then be applied to accurately solve problems.

Analysis is the rigorous underpinnings and proof of calculus – differentiation and integration. In this module, we begin by laying the foundations for analysis by studying sequences and series. We then use this to explore functions and their continuity and differentiability.

Topics may include:

  • Basic properties of the real numbers.
  • Sequences and Series.
  • Introduction to real valued functions of one variable, including limits.
  • Continuous functions and their properties.
  • Continuous functions on closed interval: Boundedness Theorem, Extreme Value Theorem, Intermediate Value Theorem.
  • Differentiablility and properties of differentiable functions.
  • Rolle’s Theorem, Mean Value Theorem.
  • L’Hôpital's rule, Taylor’s Theorem.

Linear Algebra

Linear algebra is of fundamental importance throughout science, engineering and computing and it underpins almost all higher mathematics. Its real-world applications are extensive, encompassing error-correcting codes, noise and signal analysis, facial recognition, quantum computer algorithms, search engine ranking, computer game graphics and even providing you personalised suggestions on Netflix.

In this module, we adopt a dual approach, blending theoretical exploration with a computational and practical perspective on linear algebra. On the theoretical side, we will introduce the abstract notion of a vector space and explore linear transformations between them. We will use these theoretical results to tackle various computational questions ranging from solving systems of linear equations to utilising eigenspace structure for quick matrix computation.

Topics may include:

  • Introduction to vectors, Euclidean space and matrices.
  • Solving systems of linear equations using matrix techniques.
  • Matrices and elementary row operations.
  • Generalising Euclidean space over the real numbers to vector spaces over fields.
  • Linear dependence and independence, bases, dimension, subspaces.
  • Linear maps/transformations between vector spaces.
  • Kernel, Image and the Rank-Nullity theorem.
  • Matrix determinants and inverses.
  • Eigenvalues, eigenvectors and diagonalisation.

Students will be taught through a mixture of lectures, tutorials, computer workshops and through directed self study.

This module is designed with student's employability at the forefront, aiming to develop essential transferable skills which employers look for and value in Mathematics graduates. Programming and computational techniques are all pervasive in today's society, from the next generation of quantum-secure algorithms allowing secure communication with your bank, to using mathematical computer simulations to model real-world phenomena.

The module is split into several different parts. We will provide an in-depth introduction to algorithms and the process of translating these into computer programs, using state-of-the-art software tools, such as Python. This will provide you with a solid foundational understanding to tackle any future computational and programming challenges. You will develop important research and writing skills. You will learn to use LaTeX, an industry-standard typesetting system for produce professional scientific documents. Finally, we will also develop and practice key skills for gaining employment, such as CV building, interview techniques, and giving compelling and engaging presentations.

  • Comprehension and understanding of mathematical arguments.
  • How to write coherent mathematical arguments.
  • Introduction to mathematical and scientific typesetting with the LaTeX package and associated editors.
  • Incorporating graphs, figures, tables and bibliographic information in reports and articles, using LaTeX.
  • Referencing methodologies in the Mathematical Sciences.
  • Introduction to online search tools and searching the library catalogue.
  • Introduce algorithms and how to translate them into computer programs.
  • Introduce students to computer programming software, for example Python.
  • Learn about basic programming concepts including algorithms, loops, conditional statements and functions.  Also learn about more advanced scientific functions.
  • Introduction to numerical algorithms from a variety of mathematical areas.
  • Working & communicating as part of a scientific team.
  • Oral presentation design and delivery.
  • CV building, job applications and interview training.

Choose from one of the following modules. Please note you may need GCSE or A-level qualifications in the preferred language to register, although this may not be the case for UO4107 Subsidiary Language for Beginners.

  • Subsidiary Language for Beginners
  • Chinese: Intermediate Language Development
  • French: Intermediate Language Development
  • Spanish: Intermediate Language Development
  • French: Communication in Practice
  • German: Communication in Practice
  • Spanish: Communication in Practice

The information listed in this section is an overview of the academic content of the course that will take the form of either core or option modules and should be used as a guide. We review the content of our courses regularly, making changes where necessary to improve your experience and graduate prospects. If during a review process, course content is significantly changed, we will contact you to notify you of these changes if you receive an offer from us.

In Year 2, you will take two mathematics modules and two data science modules. You will explore key theoretical results from pure mathematics and important techniques in applied mathematics which are highly-valued in a variety of industries, such as linear programming and optimisation, and graph theory. You will also study topics from data science, such as data analysis and AI. You will have the opportunity to put your skills into practice in a work-based learning module towards the end of this year.

Modules

Many optimisation problems in business and industry can be expressed in the form of a linear programming problem and this is even more apparent with increasing reliance on Artificial Intelligence and Machine Learning. Businesses and industry use linear programming to determine what to make in order to maximise their profits, Amazon use it to schedule your parcels for delivery and it is also used widely in Game Theory: you can use it to beat your friends at rock-paper-scissors and other games!

In this module, we will study the theoretical background behind the linear programming methods, learn how to express real-world questions as linear programming problems and solve them by hand and using computer programs. We will also explore some other optimisation methods used in AI and Machine Learning. Topics may include:

  • Canonical forms of linear programming problems.
  • Theoretical considerations: relevant results from set theory and geometry.
  • Integer linear programming.
  • Solutions of linear programming models: Simplex and dual simplex methods, Pivot algorithm, and computer-based techniques.
  • Degeneracy, cycling, duality.
  • Use of a mathematical computer software package, for example, Python, Matlab, Excel etc.
  • Application to logistics in transportation and assignment problems, VAM and the Hungarian algorithm.
  • Game theory: zero-sum matrix games, multi-phase games.
  • Non-linear optimisation techniques in Machine Learning

Stochastic processes serve as essential mathematical models for systems and phenomena exhibiting apparent randomness. Examples encompass diverse scenarios, such as the growth of a bacterial population, fluctuations in electrical current due to thermal noise, or the motion of gas molecules. The applications of stochastic processes span various disciplines, including biology, chemistry, ecology, neuroscience, physics, image processing, signal processing, and financial markets. In order to understand such random behaviour, we introduce and study Markov chains, random walks, Brownian motion and stochastic differential equations. Through these topics, students will not only establish a robust foundation in the principles of stochastic processes but will also gain valuable insights into their diverse applications across numerous domains. The module's goal is to equip students with analytical tools essential for comprehending and modelling complex uncertainties, thereby enhancing their capacity to address real-world challenges in mathematics, statistics, and related fields.

Topics covered include:

  • Brief review of Probability Theory via a Measure Theory approach.
  • Martingales: Basic definitions, filtrations, stopping times.
  • Doob's Martingale inequalities and Convergence Theorem.
  • Markov Chains.
  • Moment generating functions.
  • Characteristic functions.
  • Probability generating functions.

Although geometric intuition allows us to understand some simple calculus (differentiation and integration), when things become more complicated we need a more rigorous foundation. Mathematical analysis provides this framework and indispensable to understanding applied techniques such as numerical methods and solving differential equations. By treating the notions of distance and limit formally, this course develops a rigourous theory of convergence, differentiation and integration of real-valued functions.

Geometry is probably the most accessible branch of mathematics, and can provide an easy route to understanding some of the more complex ideas that mathematics can present. This module intends to introduce students to the major geometrical topics taught at undergraduate level, in a manner that is both accessible and rigorous. The course will consider Euclidean geometry and solid geometry, covering topics such as the equation of lines and planes, inner product, cross product, and triple product. Spherical geometry, featuring concepts including great circles, geodesics, and spherical trigonometry, will be explored for its significant applications in fields like astronomy, navigation and understanding the Earth. Additionally, the study will extend to quadratic curves, quadratic surfaces, and planetary motion.  Through this comprehensive study, students will understand the various geometric concepts, laying a foundation that combines accessibility with the necessary mathematical rigour.

Topics in Geometry are drawn from the following:

  • Geometry of numbers (including the golden ratio and continued fractions).
  • Coordinate geometry: lines, planes and hyperplanes.
  • Euclidian geometry.
  • Solid geometry: vector products, polyhedra.
  • Projective geometry: basic concepts & applications.
  • Spherical geometry.
  • Use of appropriate software to visualise problems (such as Autograph or Matlab, for example).
  • Real-life applications of geometry: examples drawn from a wide range of contexts (e.g. cartography, forensic science, navigation, architecture).

This module provides a comprehensive introduction to data analytics, focusing on foundational concepts and practical applications. Students will develop essential skills to analyze data, solve real-world problems, and explore the rapidly growing field of big data analytics. The key perspectives are:

  • Introduction to  the data analytics process, including data collection, cleaning, analysis, visualisation, and interpretation.
  • Hands-on experience with data analytics tools and techniques.
  • Exploring big data analytics concepts, including scalable data processing and analysis.
  • Promoting ethical decision-making and effective communication in data-driven contexts.

The data analytics process covers:

  • Identifying business problems and defining objectives.
  • Collecting and cleaning raw data for analysis.
  • Performing exploratory data analysis (EDA) to uncover patterns.
  • Visualising and interpreting results to derive actionable insights.

The statistical and analytical thinking aspect includes: 

  • Measures of central tendency and dispersion.
  • Regression analysis and correlation.
  • Data modelling and simulation.

The tools and techniques component covers:

  • cleaning and preprocessing using Python or R.
  • SQL for querying and managing databases.
  • Data visualisation using tools like Tableau, Power BI, Matplotlib and Apache Superset
  • Introduction to big data ecosystem.

The big data analytics aspect addresses:

  • Scalable data storage and processing.
  • Analysing large datasets with distributed systems.
  • Leveraging machine learning for big data insights.
  • Real-time analytics and stream processing.

The ethical and professional skills aspect encompasses:

  • Ethical issues in data privacy and security.
  • Effective communication of data insights through storytelling.
  • Collaboration and teamwork in data projects.
  • Presentation and reporting of analytics outcomes.

The information listed in this section is an overview of the academic content of the course that will take the form of either core or option modules and should be used as a guide. We review the content of our courses regularly, making changes where necessary to improve your experience and graduate prospects. If during a review process, course content is significantly changed, we will contact you to notify you of these changes if you receive an offer from us.

In Year 3, you will study two modules from mathematics and two from data science. The maths topics will relate to the research interests of academic staff in the mathematics group, which are closely linked to real- world applications, such as numerical analysis. You will also have the chance to explore more advanced topics in data science, such as big data, machine learning and artificial intelligence. In your final year project, you will have the chance to direct your own learning and explore a topic which could have real-word impact and which you are personally interested in and passionate about. You will be supervised and guided in this by an experienced and dedicated research-active mathematician or data scientist.

Modules

Group theory is the mathematical study of symmetry, a concept which appears throughout mathematics, science and nature. Physicists use group theory to describe the properties of fundamental particles of matter, Chemists use it to investigate crystal structure and it plays a central role in our every-day lives in cryptography. In mathematics, groups are found everywhere, in algebraic objects such as rings, field, vector spaces and matrices, in analysis, and in solutions to equations and differential equations.

This module will study groups and their actions on sets and geometric objects.  Highlights include the Jordan Holder Theorem, which allows us to break down groups into their fundamental building blocks, called the simple groups; and Sylow's theorems which are of fundamental importance to understanding the structure of finite groups. Topics covered may include:

  • Groups
  • Subgroups
  • Cosets, normal subgroups, quotient groups
  • Homomorphisms and the Isomorphism Theorems
  • The Classification of finite abelian groups
  • Group actions and the Orbit-Stabiliser Theorem
  • The Jordan Holder Theorem
  • Simple Groups
  • Sylow Theory
  • Solvable Groups

Vector calculus and partial differential equations are indispensable tools in science. These topics are essential to our understanding of electromagnetism and quantum mechanics in physics, and also to the modelling of physical phenomenon such that fluid flow and heat conduction. This course is divided into two halves. The first half will cover topics related to three-dimensional geometry and vector calculus including: vector-valued functions, parametrised curves, line integrals and conservative vector fields, multiple integrals, surface integrals, the theorems of Green and Stokes, and the Divergence Theorem. The second half focusses on the theory of and techniques for solving partial differential equations. Topics covered will include: first order PDEs, classification and techniques for solving linear second order PDEs, Fourier series, the method of separation of variables applied to the heat, wave and Laplace equations, and Fourier transforms.

 

Numerical analysis is the exploration of algorithms that rely on numerical approximation; this is invaluable for the study of many complicated problems, where an exact solution is very difficult, or even impossible to obtain. Its applications extend across mathematics, physical sciences and engineering, and, in the 21st century, have expanded into life sciences, social sciences, medicine, business, and even the arts. This module serves as an introduction to the fundamental techniques and methodologies for solving mathematical problems using numerical methods and equips students with the skills needed to analyse, design, and implement numerical algorithms effectively across a broad range of mathematical problems.

The topics include:

  • Solving nonlinear equations, finding roots, Newton iteration and related methods.
  • Introduction to optimisation, optimisation of functions of several variables, with and without constraints.
  • Interpolation and approximations: Lagrange interpolation, Hermite interpolations,
  • Numerical integration and differentiation: Trapezoidal method, Simpson method.
  • Solutions of ordinary differential equations: Euler method, Runge-Kutta method, multistep methods, stability, convergence.
  • Solution techniques for partial differential equations including the heat equation.
  • Implementation and programming, e.g., Python, MATLAB.
  • Error analysis: developing an understanding of the sources of error in numerical computations and methods for analysing and controlling numerical errors.

This module offers an in-depth exploration of artificial intelligence (AI) and its transformative role in the development of advanced software systems. It introduces key theoretical approaches and practical techniques for designing and deploying intelligent technologies, empowering you with the skills to build AI-driven solutions.

Key topics covered include:

  • Introduction to Artificial Intelligence: Understanding the foundations of AI and its significance in modern software development.
  • Theoretical Approaches to AI: Exploring algorithms and models that underpin intelligent systems, such as decision trees, neural networks, and reinforcement learning.
  • Practical AI Implementation: Gaining hands-on experience with AI techniques, including machine learning, natural language processing, and computer vision, through coding exercises and projects.
  • Designing and Deploying Intelligent Systems: Examining methods for building robust, scalable, and ethically sound AI technologies.
  • AI in Various Domains: Critically evaluating how AI is applied across industries such as business, healthcare, education, law, government, and scientific research, along with the ethical and societal implications of these applications.

This module blends theory with practical application, equipping you to develop intelligent systems and critically assess their impact in a wide range of real-world contexts.

Recognition of the need to apply data science applications in organisations.

Establishment of correct selection and application of data science techniques (i.e. data shaping, model type selection, testing and application) in various organisational contexts. 

Application of common machine learning tools (e.g. logistic regression, non-linear model estimation, neural network) in a common development environment (e.g. R, Python, Scala) in preparation for the real world context.

Evaluation of the role of ethics in the application of data science techniques.

The project gives the student an opportunity to apply theory learned on the programme and to develop skills of self-discipline, project management and written communication.

Students will negotiate with tutors the precise title and objectives of the project. Students will study the art of mathematical writing and communication. Tutors will provide appropriate levels of support and advice.

The information listed in this section is an overview of the academic content of the course that will take the form of either core or option modules and should be used as a guide. We review the content of our courses regularly, making changes where necessary to improve your experience and graduate prospects. If during a review process, course content is significantly changed, we will contact you to notify you of these changes if you receive an offer from us.

How You'll Learn

This course is delivered in three terms of ten weeks each. In each term, you will study 40 credits split into one or two modules. You can expect between nine and twelve hours of in-person sessions per week, depending upon level of study and the complexity of the material being taught. These will mostly be lectures, but will also include workshops, example classes, computer labs and seminars.

If studied, the Foundation Year, as with the following years of study, will be taught in three 10-week blocks across an academic year. Each block will comprise of a large 40-credit subject-specific module that includes a breadth of topics and subject skills. You will have on average 12-14 hours of contact time per week during the Foundation Year. There may be variations to this where subject practical or specialist space teaching is included.

You are expected to spend an average of 25 – 30 hours per week on independent study. To support you with this, we will provide detailed lecture notes and online material in addition to the books and resources in the university’s newly refurbished library. The dedicated mathematics lecturers will also offer you drop-in sessions for further one-to-one support and are always open to discussing mathematics with you.

You will be taught by the experienced, enthusiastic and innovative mathematics staff. All our Mathematics with Data Science staff are research active and internationally recognised with an extensive network of research collaborations with leading researchers in the UK, Europe and worldwide.

You can expect to be assessed in a number of different ways throughout the course.  Your learning in most of your modules will be supported by assessed problem sheets and online quizzes.  In addition to traditional exams, you will also learn how to give presentations, write computer programs and engage with group-work projects. Alongside this, reports and your final year project will give you the opportunity to develop your research and communication skills, crucial for your future careers.

 

All teaching is delivered by experienced academics and practitioners, with the fundamental principles of the Chester Future Skills Curriculum at its core - building your subject competence, confidence, and key transferable skills to shape you into a world-ready Chester graduate.

Study a Common First Year

This course shares a common first year with students on Mathematics, Mathematics with Finance and Mathematics with Computer Science courses.

This means that you’ll learn alongside students studying a similar discipline, helping to broaden your knowledge and exposure to other concepts, perspectives and professions in the first year of your degree.

As you learn and collaborate with students from other courses, you'll not only widen your social and professional network but also learn new skills that will set you up for success in your industry.

In your second and third years, you will progress to studying more specialist modules within mathematics and data science, developing your skills to become a World Ready graduate.

Entry Requirements

112UCAS Points

UCAS Tariff

112 points

GCE A Level

Typical offer – BCC-BBC

Must include A-level Maths

BTEC

Pearson BTEC Level 3 National Extended Diploma (first teaching from September 2016): DMM

Considered alongside A-level Maths

International Baccalaureate

28 points - Including 5 in an appropriate HL Mathematics course

Irish / Scottish Highers

Leaving Certificate - Higher Level (Ireland) (first awarded in 2017) - H3 H3 H3 H3 H4 (Including H3 in Maths)

Scottish Highers - BBBB (Including Maths at grade B)

Access requirements

Access to HE Diploma, to include 45 credits at level 3, of which 30 must be at Merit or above, including at least 15 in Maths

T Level

Merit

OCR Cambridge Technicals

OCR Extended Diploma: DMM

Extra Information

Welsh Baccalaureate Advanced and A level General Studies will be recognised in our offer. We will also consider a combination of A Levels and BTECs/OCRs.

72UCAS Points

UCAS Tariff

72 points

GCE A level

72 points overall, including grade D in A level

Must include A level Mathematics

BTEC

Pearson BTEC Level 3 National Extended Diploma (first teaching from September 2016): MMP

Considered alongside A level Mathematics

International Baccalaureate

24 points - Including HL Mathematics grade 4

Irish / Scottish Highers

Leaving Certificate - Higher Level (Ireland) (first awarded in 2017): H4 H4 H4 H4 H4 (including H4 in Maths)

Scottish Highers: CCDD (Including Mathematics)

Access requirements

Access to HE Diploma – Pass overall, must include Mathematics

T Level

T Level: Pass (D or E on the core)

OCR Cambridge Technicals

OCR Extended Diploma: MMP

Extra Information

Welsh Baccalaureate Advanced and A level General Studies will be recognised in our offer.  We will also consider a combination of A Levels and BTECs/OCRs.

If you are a mature student (21 or over) and have been out of education for a while or do not have experience or qualifications at Level 3 (equivalent to A Levels), then our Foundation Year courses will help you to develop the skills and knowledge you will need to succeed in your chosen degree. 

72UCAS points

UCAS Tariff

72 points

GCE A level

72 points overall, including grade D in A level

BTEC

BTEC Extended Diploma: MMP

International Baccalaureate

24 points

Irish / Scottish Highers

Irish Highers: H4 H4 H4 H4 H4

Scottish Highers: CCDD

Access requirements

Access to HE Diploma – Pass overall

T Level

T Level: Pass (D or E on the core)

OCR Cambridge Technicals

OCR Extended Diploma: MMP

Extra Information

Welsh Baccalaureate Advanced and A level General Studies will be recognised in our offer.  We will also consider a combination of A Levels and BTECs/OCRs.

If you are a mature student (21 or over) and have been out of education for a while or do not have experience or qualifications at Level 3 (equivalent to A Levels), then our Foundation Year courses will help you to develop the skills and knowledge you will need to succeed in your chosen degree. 

Fees and Funding

£9,535per year for a full-time course (2025/26)

Our full-time undergraduate tuition fees for Home students entering University in 2025/26 are £9,535 a year, or £1,590 per 20-credit module for part-time study.

You can find more information about undergraduate fees on our Fees and Finance pages.

Students from the UK, Isle of Man, Guernsey, Jersey and the Republic of Ireland are treated as Home students for tuition fee purposes.

Students from countries in the European Economic Area and the EU will pay International Tuition Fees.

Students who have been granted Settled Status may be eligible for Home Fee Status and if eligible will be able to apply for Tuition Fee Loans and Maintenance Loans.

Students who have been granted Pre-settled Status may be eligible for Home Fee Status and if eligible will be able to apply for Tuition Fee Loans.

£14,450*per year for a full-time course (2025/26)

The tuition fees for international students studying Undergraduate programmes in 2025/26 are £14,450 per year for a full-time course. This fee is set for each year of study.

The University of Chester offers generous international and merit-based scholarships, providing a significant reduction to the published headline tuition fee. You will automatically be considered for these scholarships when your application is reviewed, and any award given will be stated on your offer letter.

For courses with a Foundation Year, the tuition fees for Year 1 are £10,750 and £14,200 for Years 2-4 in 2025/26.

For more information, go to our International Fees, Scholarship and Finance section.

Irish Nationals living in the UK or ROI are treated as Home students for Tuition Fee Purposes. 

Your course will involve additional costs not covered by your tuition fees. This may include books, printing, photocopying, educational stationery and related materials, specialist clothing, travel to placements, optional field trips and software. Compulsory field trips are covered by your tuition fees. 

If you are living away from home during your time at university, you will need to cover costs such as accommodation, food, travel and bills.

The University of Chester supports fair access for students who may need additional support through a range of bursaries and scholarships. 

Full details, as well as terms and conditions for all bursaries and scholarships can be found on the Fees and Finance section of our website.

Who You'll Learn From

Dr Yubin Yan

Associate Professor and Programme Leader in BSc Mathematics
Dr Yubin Yan

Dr Justin Mcinroy

Programme Leader for MSc Mathematics
Justin McInroy

Dr Zach Mckenzie

Senior Lecturer
Dr Zachiri McKenzie

Where You'll Study Exton Park, Chester

Your Future Career

Careers service

The University has an award-winning Careers and Employability service which provides a variety of employability-enhancing experiences; through the curriculum, through employer contact, tailored group sessions, individual information, advice and guidance.

Careers and Employability aims to deliver a service which is inclusive, impartial, welcoming, informed and tailored to your personal goals and aspirations, to enable you to develop as an individual and contribute to the business and community in which you will live and work.

We are here to help you plan your future, make the most of your time at University and to enhance your employability. We provide access to part-time jobs, extra-curricular employability-enhancing workshops and offer practical one-to-one help with career planning, including help with CVs, applications and mock interviews. We also deliver group sessions on career planning within each course and we have a wide range of extensive information covering graduate jobs and postgraduate study.

Enquire about a course