赫瑞瓦特大學(xué)

Overview

The course covers basic knowledge, combined with recent developments in research. It’s designed to help you develop your advanced mathematical and statistical skills – giving you an understanding of their application to the formulation and solution of real-world problems. In essence, this degree in mathematics combines specialist knowledge with key transferable skills.

The principal aims of the programme are to: ? provide high-quality undergraduate education in a wide range of subjects in modern mathematics ? enable students to develop detailed knowledge and critical understanding of both theoretical and applied elements of mathematics ? provide students with training and practical experience of modelling, analysing and interpreting mathematical and real-world problems ? enable students to communicate and work effectively with peers and academic staff, demonstrating appropriate levels of autonomy, initiative, and responsibility ? provide students at the undergraduate level with the opportunity to plan and write a dissertation requiring detailed and critical understanding in an area of mathematics ? equip students with the grounding in mathematics necessary to go onto to further study or straight into graduate jobs.

Teaching and Learning

The following teaching methods are used: lectures, tutorials, computing laboratory work, coursework, projects. Teaching on the programme is student-focussed, with students encouraged to take responsibility for their own learning and development. In addition, students learn through structured group work in problems solving, collaborative student presentations, and independent study and technical project work. Resource-based and problem-based teaching styles are used to facilitate the motivational and assimilative phases of the learning process. The level and type of support available via VISION will vary between the courses as is appropriate for the subject matter.

Assessment

The assessment policy for the programme incorporates a range of assessment types. Continuous assessment during some courses and summative assessment at the conclusion of courses both contribute to the overall assessment and are used to formally measure achievement in specified learning outcomes. Understanding, knowledge and subject-specific skills are assessed by coursework assignments and written examinations. Formative assessment is used to provide feedback and to inform student learning.