BSc (Hons) Mathematics (with Foundation Year) at University of Lancashire. The foundation year supports students who need additional preparation before progressing to the main honours programme.
This foundation year builds on your mathematical skills, preparing you for entry onto the BSc (Hons) Mathematics degree. From the provider’s course page.
BSc (Hons) Mathematics (with Foundation Year) is a Bachelor's degree (BSc (Hons)) at the University of Lancashire, based in Main Campus. It runs 4 years, studied full-time.
For Mathematics graduates from this provider, typical earnings around £31,000. (HESA Graduate Outcomes / LEO, via Discover Uni.)
For the typical curriculum, specialisations, career paths and graduate earnings for Mathematics, see the sections below.
The arithmetic mean of the official measures available for this course: NSS satisfaction, graduate activity and continuation.
Published threshold met NSS publication requires sufficient responses; small differences are not a rank. NSS mean of 7 published themes (Discover Uni snapshot 2026-06-21)
Published threshold met Discover Uni suppresses continuation data below its publication threshold. Cohort 2022-23. Continuation 65% (2022-23; Discover Uni snapshot 2026-06-21)
Real modules published for this course, grouped only where the source gives a year, stage or level.
This module will introduce you to the practical elements of physics, giving you a grounding in electrical circuits, and introduces magnetic phenomena. You'll gain the knowledge and experience necessary to enter Year One of the core Physics programme.
This module introduces you to the elements of physics relating to motion, including kinematics, dynamics, and force fields (gravitational and electrical).
In this module you'll be introduced to the physics of materials and their constituents. This includes the finite divisibility of matter and energy (atoms, electrons, photons) and the chain of theories leading to wave/particle duality.
This module aims to develop your understanding of the foundations of pure mathematics, including set theory, algebra and analysis, and to equip you with a range of tools for studying applied probability and statistics.
This module aims to equip you with the tools required for degree-level study in the mathematical sciences, with an emphasis on the techniques of differential and integral calculus.
In this module you will learn about matrices and their applications, and you will begin your study of abstract algebra, including set theory and polynomials.
This module will present you with the tools and techniques needed to be able to rigorously treat mathematical ideas relating to real numbers, functions, sequences and series.
This module aims to extend your knowledge of calculus, introducing new ideas such as complex numbers and partial differentiation. This forms the "toolkit" for many of your second-year modules.
This module aims to introduce you to mathematical tools frequently used in modelling, including difference and differential equations. You'll explore a range of real-world problems to which mathematics can be applied and gain confidence in exploring mathematical models.
This module will teach you how to use a computer to solve mathematical problems, and will introduce you to a range of general skills which will be vital throughout your studies.
This module aims to give you a grounding in basic concepts and techniques for applied statistics. This will include establishing the underlying concepts and probability theory behind statistical techniques. You will be introduced to aspects of inferential statistics and how these can be applied to answer statistical questions. You'll develop your practical skills, enabling you to tackle statistical problems with real world data.
This module will introduce you to a range of the most important structures in modern algebra, with a particular focus on "groups". You will learn how to prove theorems about groups, and will study the link between groups and symmetry.
This module presents you with a coherent development of the theory of ordinary differential equations, gives you a range of techniques for solving these equations, and explains the significance of particular equations in solving real-world problems.
Cryptology is the mathematics behind making and breaking codes. In this module you will study the theory behind public-key cryptographic systems such as RSA and El Gamal, as well as making attacks on these systems with computer software.
In this module you will learn about the fundamental mathematical ideas behind calculus. You will learn exactly why differentiation and integration work, and how to prove important theorems about these topics.
Vector calculus is key to many areas of modern applied mathematics. In this module you will study the differentiation and integration of vector quantities, as well as developing an understanding of the theory behind different coordinate systems.
This module will develop your knowledge of numerical methods with emphasis on solving algebraic and linear systems of equations, interpolation and calculus. You'll build on your existing mathematical knowledge and developing practical skills. You'll also learn to identify and analyse errors in numerical analysis, boosting your confidence in both analytical and computational problem-solving.
In this module you will extend your range of techniques for solving problems in probability and statistics, applying these to a broad range of scenarios.
This module aims to offer you a positive experience of working with pupils and teachers and will help you gain confidence in communicating subject content. It will enable you to understand how to address pupils' needs and to develop educational projects that engage with relevant age groups.
This module will allow you to demonstrate your independence and your investigative skills, as you pursue guided research into an area of mathematics of interest to you. You will prepare a dissertation on your chosen topic, which may be in pure or applied mathematics or statistics.
This module explores how to add redundant information to a signal so that, after communication along a noisy channel, the original message can be reconstructed. It features a blend of abstract mathematical ideas applied to practical problems, with a strong programming component.
This module focusses on the theory of complex numbers. You will learn about complex functions and the calculus of these functions, studying key theorems and learning to prove theorems for yourself. Finally, you will see how complex analysis can help solve problems with the real numbers.
In this module you will explore a range of techniques for solving partial differential equations analytically, and we see how these equations are applied to real-world problems. You will also learn the theory of integral transforms, and use these to solve more advanced equations.
The aims of this module are to provide you with the mathematical ability to solve fluid-flow problems, providing you with insight and understanding of a wide range of fluid flows. You will also learn about the Navier-Stokes equations and turbulence.
This module will show you how to apply calculus techniques from other modules to real-world problems related to biological systems. These include population dynamics and genetics, biological motion, and modelling the spread of infectious diseases.
This module will show you how mathematics can be applied to decision-making, including project planning, network analysis, queuing, quality management in production processes, and analysing how systems (such as stock markets) change over time.
Source: provider course page. Modules can change; required/optional status, credits, descriptions and assessment are shown only when explicitly published.
What this course covers, who it suits and where it leads.
This foundation year builds on your mathematical skills, preparing you for entry onto the BSc (Hons) Mathematics degree. A course like this normally moves from core mathematical foundations through to specialist options. You'll usually begin with Calculus & Analysis, Linear Algebra, and Probability & Statistics, establishing rigorous foundations. In year 2, you'll typically progress to Real & Complex Analysis, Abstract Algebra, and Differential Equations & Modelling. By year 3, you'll choose from specialist options such as Pure Mathematics, Statistics & Data, Financial Mathematics, Applied & Modelling, Operational Research, or an Actuarial pathway, alongside Numerical Methods & Computation and an independent project or advanced topics.
This course suits students who wish to study mathematics at degree level but benefit from a structured foundation year. Most entrants to mathematics programmes hold A-levels or equivalent qualifications. Typical UCAS tariff among accepted students ranges from 112–127 points. The foundation year provides essential groundwork before you progress to honours-level mathematics.
Across mathematics courses nationally, 89% of graduates are in work or further study within 15 months of graduating. Of those working, 75% are in highly skilled roles or pursuing further study. Graduate earnings data (national figures) show starting salaries of £27,000–£34,000 at 15 months; after three years, £25,925–£36,600; and after five years, £32,300–£45,600.
This BSc (Hons) Mathematics course is studied full-time over 4 years at the University of Lancashire, a university founded in 1828 with a Main Campus location. Instruction is in English. The degree is recognised as a UK degree-awarding body, ensuring national recognition. The university holds a Silver award for teaching quality from the Office for Students' TEF 2023.
How students on this course answered the National Student Survey, by theme.
Share of students responding positively.
Published threshold met NSS publication requires sufficient responses; small differences are not a rank. NSS mean of 7 published themes (Discover Uni snapshot 2026-06-21)
The next application dates for this course, followed by facts the provider publishes.
Your application needs a reference before you can send it.
Applications must reach UCAS by 18:00 UK time.
Check that this course still has a vacancy before adding it.
18:00 UK time for most undergraduate courses.
Applicants who used all five choices and hold no offer may be able to add another choice.
Applications received after 18:00 UK time are entered into Clearing.
Eligible applicants can see vacancies and release themselves into Clearing.
Applications must reach UCAS by 18:00 UK time.
Check that this course still has a vacancy before adding it.
Placement year. Availability, selection and pay can vary.
See and book current events. Dates can fill or change.
What recently admitted students actually held, official admissions data, not a stated requirement.
Grades are the A-level equivalent of each points band. Tap a band to check your own chances below.
| Qualification | Share |
|---|---|
| A-levels or equivalent | 100% |
An honest read from the official entry data, plus your personal match.
Entry is set by the university and based on your offer. Use your predicted grades to see how you compare, then check the university's stated requirements.
Pick your predicted A-levels and watch your UCAS points land on the real spread of students admitted to this course.
Each bar is the share of admitted students in that UCAS-points band (lower → higher). Grades show the A-level equivalent.
Based on the official admitted-student tariff distribution. Many universities make contextual (reduced-grade) offers, so a result below the range doesn’t rule you out.
Undergraduate applications go through UCAS. Here’s what matters for this course, the right deadline, the grades to aim for, and the steps in order.
Create your UCAS application and add this course (code G678). One application covers up to five choices.
A single statement covers all your choices, so keep it broad enough for similar courses while showing genuine interest in this subject.
UCAS equal-consideration deadline for most undergraduate courses. Source: UCAS 2027 dates.
When decisions are in, pick a firm (first) choice and an insurance (back-up) choice with slightly lower grades.
On results day (mid-August) your place is confirmed if you meet the offer. Just missed? Talk to the university, or find a place through Clearing.
What this course costs and how UK student finance covers it.
Provider fee page (England 2026/27 cap where not stated).
Check fees at University of Lancashire →2026/27 Student Finance England figures. Maintenance support is means-tested and this two-point view is not an entitlement calculator. The course total uses its published length and home fee where both are available; a missing full-time fee uses the clearly labelled England-cap scenario, while part-time fees and unknown lengths are never guessed. Use the official calculator. Scotland, Wales and Northern Ireland use separate systems: SAAS, Student Finance Wales, and Student Finance NI.
The Lifelong Learning Entitlement is a separate system. A new learner’s tuition entitlement is currently stated as £39,160 (about 480 credits at 2026/27 fee levels), subject to prior study and eligibility. Check the official LLE guide.
England figures shown; Scotland, Wales & NI run their own schemes, check gov.uk.
Named awards published by the university. Compare the eligibility and application route before budgeting for one.
Undergraduates from low-income households, subject to eligibility
Eligible undergraduate students with experience of care
Eligible undergraduate or taught-postgraduate unpaid carers
Forced migrants who are not eligible for student finance
Amounts, exclusions and deadlines can change. An award is not guaranteed unless the university confirms it.
StudyKit brings course choice, applications and funding together in one place, with a personal AI assistant. Find what really fits you and start your UCAS application step by step.
What Mathematics graduates actually earn, from real outcome data, 15 months, 3 years and 5 years after graduating.
| When | Median | Typical range | Graduates |
|---|---|---|---|
| 15 months after | £31,000 | £27,000 – £37,000 | 3750 |
| 3 years after | £25,500 | £19,000 – £29,000 | 35 |
| 5 years after | £28,500 | £21,500 – £39,500 | 40 |
Nominal earnings for graduates of this course/subject at this provider. Stronger evidence. Published sample: 3,750. Cohort 2021-22.
National figures for Mathematics graduates, HESA Graduate Outcomes (15 months) and the Longitudinal Education Outcomes (LEO) dataset (3 & 5 years). These are national, not university-specific; actual pay varies by employer, region, role and experience. Different cohorts, so the bars are not one group over time.
Headline figures hide a lot. Calculate realistic take-home pay for this field by role, region and experience, then check your CV before you apply.
Choose an outcome to translate the published percentage into a simple 100-person view. Each dot represents one percentage point, not an individual tracked student.
continued into the next year or completed their qualification
Source: Discover Uni, using Graduate Outcomes and continuation data. Cohorts: 2022-23. Stronger evidence. Published sample: 3,750. Cohort 2021-22. Each tab is a separate published measure; categories can overlap and should not be added together.
How this course’s 5-year median earnings compare with Mathematics courses at the same study level.
Compared with 421 courses with compatible official earnings data. This is a course-value comparison, not a quality ranking.
How Mathematics graduates fare in the labour market, and how AI is reshaping the work.
AI doesn't replace the profession, it shifts it: routine tasks get automated, while judgement, working with people and using AI well become more valuable.
The strongest graduates pair subject depth with the ability to use AI tools critically.
Where Mathematics graduates typically go, indicative destinations from graduate career data. Each role links to live openings on the StudySmarter job board.
Current roles from the StudySmarter job board that suit Mathematics graduates.
Mathematics Expert - 34877TuringMathematics Academic Mentor (Secondary School)Ribbons and Reeves LimitedMathematics Graduate Get into IT and Data Analytics Royston HertsProxime LimitedMathematics Department Lead for Strategic ExcellenceSupply Star Recruitment LimitedMathematicsHaysThe essentials UK applicants ask about: finance, outcomes, entry and quality.
For comparison, the standard full-time England tuition cap is up to £9,790 per year in 2026/27; the actual fee varies by course and provider. If you normally live in England, eligible students can apply for a Tuition Fee Loan, plus a Maintenance Loan for living costs. Under Plan 5 you repay 9% of income above £25,000, nothing below that, and the balance is written off after 40 years.
Most graduates were in work or further study, with a median salary of £31,000. See the full breakdown in Careers & earnings above.
Use the UCAS points calculator above to see how your predicted grades compare with admitted students, and whether a contextual offer could apply.
Averaging the official measures published for it, this course scores 7.8 out of 10: NSS 90.3% · continued 65%.
Provider- and UK subject-level context.
HESA student record 2024/25. Counts are rounded.
A neutral snapshot around the published teaching location.
2,263 street-level reports returned within roughly one mile across 2026-04 to 2026-06.
Police.uk street-level API. Approximate locations, not confined to campus. England, Wales and Northern Ireland; not Scotland.
Tick what applies to you and see how good a fit it is.
What applying to University of Lancashire from outside the UK involves: fees, English, visa, funding and living costs.
International tuition is £17,325 / year for this course (from the provider’s fee page). You’re not eligible for UK Tuition Fee or Maintenance Loans, so plan for fees plus living costs upfront.
Most UK undergraduate courses ask for around IELTS 6.0–6.5 (no band below 5.5–6.0), or an accepted equivalent. If you’re just short, most universities run a pre-sessional English course that counts towards the requirement.
You’ll usually need a Student visa (Student Route). After you accept an offer the university issues a CAS; you then show funds for fees plus about £1,023–£1,334/month living costs and pay the Immigration Health Surcharge for NHS access.
Many universities offer international/global scholarships (often £2,000–£6,000/yr), check University of Lancashire’s funding pages.
Budget roughly £1,100–£1,400/month outside London and £1,400–£1,800/month in London for rent, food and travel; the figure also matters for your visa.
A Student visa usually allows up to 20 hours/week in term time and full-time in holidays, useful alongside study, though not something to rely on for fees.
Visa rules and fees change. Always confirm the current requirements with University of Lancashire and gov.uk before you apply.
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