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modules

Module title:Applied Mathematics
Module codeMTH0002
Module lecturers:Dr Houry Melkonian
Module credits:30

This module will introduce you to the mathematical techniques used to analyse and to understand a range of problems concerning real physical systems. You will learn how to restructure physical and natural phenomena and model them using mathematical representations which will help us understand the world around us. You will explore and learn about kinematics of a particle moving in a straight line or a plane, the Newtonian dynamics and its applications. Even further, the module uncovers other aspects of dynamics, such as the study of elastic strings and springs, as well as circular motions (horizontal and vertical) and centres of mass. You will also learn about vectors in mechanics and the use of calculus in the modelling of physical systems. 
 
The module will develop your research and communication skills; you will work on small projects individually and as part of a team to formulate and produce justified solutions for models from the physical world; As part of your project output, you will have to demonstrate a coherent and rigorous understanding of the mathematical theories and machinery used.
 
This module will run over two terms; each term you will have weekly scheduled sessions led by the module instructor/convenor. During those sessions you will be introduced to the topic through lecture presentations, learning materials, worked examples and provided exercise worksheet. In this module you will learn how to: use theories and mathematical techniques; analyse and reformulate a given problem; use applied mathematics to investigate natural and physical behaviour; model and communicate results. This will be achieved by encouraging you to develop solutions for the weekly formative exercises in the class while working in small groups. You will be assessed through a combination of summative assessments: in-class tests (2 tests each term), a group mini-project, and a final exam.
 
Students are expected to have knowledge of Principles of Pure Mathematics as a co-requisite (MTH0001 ).

Please note that all modules are subject to change, please get in touch if you have any questions about this module.