MAT-10061 - Introduction to Mathematical Modelling
Coordinator: Michael Nieves Tel: +44 1782 7 34779
Lecture Time: See Timetable...
Level: Level 4
Credits: 15
Study Hours: 150
School Office: 01782 733075

Programme/Approved Electives for 2024/25

None

Available as a Free Standing Elective

No

Co-requisites

None

Prerequisites

None

Barred Combinations

None

Description for 2024/25

This module is designed to help students appreciate mathematics as a method for describing and solving real-world problems. We introduce the mathematical modelling cycle that provides a conceptual model to study real-world problems. The mathematical and problem solving ideas will be developed through a number of considered problems and short exercises.

Aims
This module has the following aims:
1) to demonstrate mathematics as a method for describing and solving real-world problems;
2) to introduce the mathematical modelling cycle and develop critical thought in its application in choosing appropriate mathematical structures to tackle and solve real-life situations;
3) to illustrate the principles of the modelling cycle (simplify and represent; analyse and solve; interpret and evaluate; communicate and reflect) through solving a variety of problems. This is carried out within the framework of a range of real-world situations and will also utilise computer-based activities, including the use of computer algebra systems.

Intended Learning Outcomes

use the mathematical modelling cycle to construct equations describing real-world problems: 1,2
apply a diverse range of abstract mathematical techniques in solving real-world problems: 1,2
set up and critically analyse appropriate frameworks in solving real world problems: 1,2
identify critical information from models representing real-world problems and use this information in a predictive capacity: 1,2
select appropriate mathematical modeling tools to represent a diverse range of real-world scenarios and to identify their solution: 2

Study hours

24 hours lectures
24 hour computer lab tutorials aimed at solving continuous assessments
12 hours exercise preparation
12 hours class test preparation
78 hours private study

School Rules

A Level Mathematics (or equivalent)

Description of Module Assessment

1: Problem Sheets weighted 40%
Möbius assessments testing knowledge and application of course content


2: Class Test weighted 60%
Class Test on Möbius