Programme/Approved Electives for 2024/25
None
Available as a Free Standing Elective
No
This module provides an introduction to common techniques for exploring, summarising, and modeling data. The module develops transferable skills through solving problems, modeling, and using spreadsheets to handle quantitative information. Emphasis is placed on understanding the meaning behind the data and on the importance of the correct presentation of findings. Furthermore, it provides an introduction to common techniques for exploring, summarising, and modeling data. The module develops transferable skills through solving problems, modeling, and using spreadsheets to handle quantitative information. Emphasis is placed on understanding the meaning behind the data and on the importance of the correct presentation of findings.
Aims
The module follows the following aims:1) To provide students with a foundation in calculus necessary and required for data science. It will include topics such as:a) complex numbersb) matrices and seriesc) differentiation and integration.2) to understand some of the more common statistical techniques, to encourage good practice, and to highlight common errors and misconceptions. Key to this module is to provide a differentiated learning framework for apprentices, some of whom may not have had significant mathematical and statistical education beyond Level 2 whilst others may have a level 3 or higher mathematics background.Specifically, the module aims to develop:a) a sound knowledge of mathematical concepts, skills, and techniques important in the use of data science.b) confidence in applying mathematical and statistical thinking and reasoning in a range of new and unfamiliar contexts to solve real-life problems;c) competency in interpreting and explaining solutions to problems in context;d) fluency in procedural skills, common problem-solving skills, and strategies.
Intended Learning Outcomes
Analyse data sets by selecting and applying appropriate graphical techniques to summarize, present, and interpret findings.: 1,2,3,4Apply mathematical and statistical methodologies to address real-world problems, demonstrating the ability to translate theoretical concepts into practical solutions.: 1,2,3,4Evaluate and interpret the solutions to problems, considering their relevance, accuracy, and implications.: 1,2,4Expand given functions into series and related functions, leveraging mathematical knowledge and techniques.: 3,4Solve first and second-order ordinary differential equations (ODEs) using established analytical and numerical methods.: 3,4Conduct matrix operations, including the calculation of eigenvalues, eigenvectors, matrix decomposition, and other related processes for 2x2 and 3x3 matrices.: 4Implement numerical methods for the accurate computation of integrals and derivatives.: 4
36 hours of practical sessions during block release36 hours of online lectures200 hours of independent study28 hours dedicated to completing coursework
Description of Module Assessment