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Mathematics BSc

University of Leeds · England · MATHEMATICS-BSC

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Mathematics BSc is a Undergraduate degree at University of Leeds, England, typically 3 years of full-time study. The summary below is compiled from public course information — approximate, not official.

University
University of Leeds
Level
Undergraduate
Duration
3 years
Indicative fees
£9,535

What you'll study in Mathematics BSc

mathematicsmathematics-educationcomputational-mathematicsapplied-mathematicsengineering-mathematicsmathematical-economicslinear-algebracalculusdiscrete-mathematicsapplied-statisticscomputingdifferential-equationsapplied-physicssoftware-fundamentals

Example subjects: Mathematics and Computing for Engineering, Engineering Mathematics, Further Mathematics and Computing for Engineering, Mathematical Methods for Chemistry, Maths for Computer Science, Maths and Statistics, Engineering Modelling and Mathematics, Systems Engineering Mathematics II, Engineering Mathematics 1, Engineering Maths and Computation, Engineering Maths & Computing, Engineering Mathematics 2.

Frequently asked questions

How long is Mathematics BSc?

Mathematics BSc at University of Leeds is typically 3 years of full-time study. Approximate — confirm with the university.

What are the entry requirements for Mathematics BSc?

Entry requirements for Mathematics BSc at University of Leeds: A-level: AAA-AAB including grade A in Mathematics. Confirm with the university.

What will I study in Mathematics BSc?

Mathematics BSc covers areas like mathematics, mathematics-education, computational-mathematics, applied-mathematics, engineering-mathematics, mathematical-economics, linear-algebra, calculus.

How much does Mathematics BSc cost?

Indicative domestic fees for Mathematics BSc are around £9,535 (approximate, usually per year). International fees differ — confirm with the university.

Who offers Mathematics BSc?

Mathematics BSc is offered by University of Leeds, England, and 2 other universities.

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Sources: University of Leeds official course page. Information is compiled and summarised — not copied verbatim — and is approximate; always confirm with the original source.

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