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Business Intelligence, Research Methods and Data Analysis
https://le.ac.uk/modules/2026/mk7051
Module code: MK7051 In today’s data-driven world, successful business decision-making relies heavily on the ability to collect, analyse, and interpret information from a variety of sources.
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Managing Knowledge in Organisations
https://le.ac.uk/modules/2024/mn3110
Module code: MN3110 We live in an age where we have more information at our fingertips than ever but we're never far away from misinformation and fake news.
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Dissertation
https://le.ac.uk/modules/2024/md7526
Module code: MD7526 This module is designed to guide you through planning, conducting and writing a dissertation project.
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Dissertation
https://le.ac.uk/modules/2024/md7257
Module code: MD7257 This module is designed to guide you through planning, conducting and writing a dissertation project.
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Introduction to Chemistry
https://le.ac.uk/modules/2024/ch0061
Module code: CH0061 Chemistry is a broad discipline with many areas and specialities under its umbrella. That's why we've designed this module to encompass a broad range of subjects and topics within the central science.
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Games and Culture
https://le.ac.uk/modules/2026/ms3011
Module code: MS3011 Digital games are one of the top-selling entertainment industries as well as a popular and commonplace leisure activity.
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Human Genetics
https://le.ac.uk/modules/2026/bs3031
Module code: BS3031 This wide-ranging module will cover the various disciplines of modern human genetics and will investigate the impact that molecular biology, combined with genetic analysis, is having on our understanding of the human genome in health and disease.
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Molecular and Cellular Neuroscience
https://le.ac.uk/modules/2026/bs3055
Module code: BS3055 The human brain is the most complex structure known, and understanding it is considered the ‘final frontier’ of biology. Neurones and their supporting glial cells form the cellular building blocks of the brain.
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Computational Partial Differential Equations with Finite Elements
https://le.ac.uk/modules/2026/ma4011
Module code:MA4011 The mathematical models arising from countless physical and natural phenomena as well as social sciences such as economics and finance are based on Partial Differential Equations (PDEs).
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About us
https://le.ac.uk/cces/about-us
The Consumer and Essential Services Unit (CESU) combines legal and social policy expertise to explore the effects for consumers of regulation and provision of essential services.