University of Liverpool

What you'll study

This programme provides a broad and coherent grounding in core areas of mathematics during the first two years, followed by greater choice and specialist options in the final year. Teaching combines lectures, small-group tutorials, computer practicals and independent project work.

• Core modules (early years) — calculus and mathematical analysis, linear algebra, ordinary differential equations, multivariable calculus and an introduction to proof-based mathematics.
• Probability and statistics — introductory probability theory, statistical inference and applied statistics, often supported by computing laboratories using statistical software.
• Algebra and discrete mathematics — group and ring theory, combinatorics and graph theory, which build foundations for more abstract study.
• Applied and computational mathematics — numerical analysis, scientific computing, mathematical modelling and modelling projects that apply mathematics to physical, biological or social problems.
• Advanced and specialised topics (final year) — options commonly include real and complex analysis, topology, differential equations, optimisation, stochastic processes, financial mathematics and partial differential equations.
• Independent project or dissertation — a substantial piece of supervised research or applied work in your chosen area, demonstrating independent study and problem-solving skills.

Entry requirements

Applicants are expected to have a strong background in mathematics. Typical successful applicants will have a qualification demonstrating substantial mathematical content (for example A-level Mathematics, often with Further Mathematics, or an equivalent international qualification).

The programme accepts a range of equivalent UK and international qualifications; mature students and students with alternative pathways are considered on an individual basis. All applicants whose first language is not English will need to meet the University's English language requirements.

More detailed, up-to-date entry information (including acceptable alternative qualifications and any subject-specific conditions) should be checked on the University of Liverpool programme pages or via the admissions office.

Career prospects

Graduates with a BSc in Mathematics are sought after across many sectors because of their analytical, quantitative and problem-solving skills. Common career destinations include:

• Data science, analytics and business intelligence roles in technology, retail and consultancy.
• Finance, actuarial work, risk management and quantitative analyst positions.
• Software development, modelling and computational roles in engineering and science.
• Public sector and policy roles that require strong numerical and analytical capability.
• Teaching (with the appropriate postgraduate qualification) and academic research through progression to MSc or PhD programmes.

The University of Liverpool offers careers support, employer events and links with industry that help graduates access internships, placements and graduate schemes.

Why study at University of Liverpool

The University of Liverpool's School of Mathematics combines research-active staff with a commitment to high-quality undergraduate teaching, offering a balance of theoretical rigour and practical application. Students benefit from small-group teaching such as tutorials and problem classes, well-equipped computing facilities and opportunities to use mathematical software throughout the course.

Located in a vibrant city with a broad industrial and financial base, the university provides opportunities for networking, internships and collaboration with local employers. Extra-curricular support is available through student societies, departmental seminars and summer research projects, all of which help develop transferable skills valued by employers and postgraduate programmes.