INU0114 : Mathematics for Physical Sciences and Engineering 1
INU0114 : Mathematics for Physical Sciences and Engineering 1
- Offered for Year: 2024/25
- Module Leader(s): Dr Adrian Jannetta
- Co-Module Leader: Mr Keith Howlett, Dr Tanya Morgan
- Owning School: INTO Newcastle University
- Teaching Location: Newcastle City Campus
Semesters
Your programme is made up of credits, the total differs on programme to programme.
Semester 1 Credit Value: | 10 |
Semester 2 Credit Value: | 10 |
ECTS Credits: | 10.0 |
European Credit Transfer System | |
Pre-requisite
Modules you must have done previously to study this module
Pre Requisite Comment
None
Co-Requisite
Modules you need to take at the same time
Co Requisite Comment
None
Aims
To introduce students to, or to extend knowledge of, various topics in pure mathematics essential for further study in physical sciences and engineering. This module largely draws on techniques from algebra and geometry to solve a range of mathematical problems. Some of the techniques employ simple results from differential calculus.
Outline Of Syllabus
Solving equations and inequalities (linear and quadratic)
Coordinate geometry and straight line graphs
Functions and graphs
Polynomial division, factor and remainder theorems
Sequences and recurrence relations
Series (arithmetic, geometric, binomial, Maclaurin)
Numerical solution of equations
Partial fractions
Numerical integration
Polar and Cartesian equations
Matrices, vectors and complex numbers
Learning Outcomes
Intended Knowledge Outcomes
After completing the module students should be able to:
• Factorise expressions or expand brackets using appropriate techniques (e.g. binomial series).
• Rearrange and solve equations using algebraic techniques or numerical methods.
• Recognise and sketch the graphs of well-known functions along associated domain restrictions.
• Be able to manipulate functions and know how to express them in series form.
• Understand some basic principles of linear algebra (for matrices and vectors)
• Understand complex numbers as a generalisation of the real number system.
Intended Skill Outcomes
After completing the module students should be able to demonstrate:
• The ability to solve problems of limited complexity using algebra, geometry or trigonometry as appropriate.
• The ability to research and study previously unseen mathematical methods in order to solve new problems of limited complexity.
Teaching Methods
Teaching Activities
Category | Activity | Number | Length | Student Hours | Comment |
---|---|---|---|---|---|
Scheduled Learning And Teaching Activities | Lecture | 22 | 1:00 | 22:00 | N/A |
Guided Independent Study | Assessment preparation and completion | 1 | 20:00 | 20:00 | N/A |
Scheduled Learning And Teaching Activities | Small group teaching | 66 | 1:00 | 66:00 | N/A |
Scheduled Learning And Teaching Activities | Drop-in/surgery | 2 | 1:00 | 2:00 | N/A |
Guided Independent Study | Independent study | 1 | 90:00 | 90:00 | N/A |
Total | 200:00 |
Teaching Rationale And Relationship
The lectures introduce students to the required topics and give students a grounding in the principles of the subject area. Seminars and tutorials are used for more in-depth investigation and discussion of selected topics. In-course tests will allow formative feedback to be provided. The coursework enables students to practice solving numerical problems and to get formative feedback to enable them to gauge their progress.
Reading Lists
Assessment Methods
The format of resits will be determined by the Board of Examiners
Exams
Description | Length | Semester | When Set | Percentage | Comment |
---|---|---|---|---|---|
Written Examination | 120 | 1 | A | 30 | Answer all questions |
Written Examination | 120 | 2 | A | 30 | Answer all questions |
Other Assessment
Description | Semester | When Set | Percentage | Comment |
---|---|---|---|---|
Computer assessment | 1 | M | 5 | NUMBAS test |
Computer assessment | 1 | M | 15 | NUMBAS test |
Computer assessment | 2 | M | 5 | NUMBAS test |
Computer assessment | 2 | M | 15 | NUMBAS test |
Assessment Rationale And Relationship
The unseen written examinations and in-course computer-based tests assess the students’ knowledge of the subject material. The computer-based tests allow immediate formative feedback to enable the student to gauge their progress.
Timetable
- Timetable Website: www.ncl.ac.uk/timetable/
- INU0114's Timetable
Past Exam Papers
- Exam Papers Online : www.ncl.ac.uk/exam.papers/
- INU0114's past Exam Papers
General Notes
Original Handbook text:
Welcome to Newcastle University Module Catalogue
This is where you will be able to find all key information about modules on your programme of study. It will help you make an informed decision on the options available to you within your programme.
You may have some queries about the modules available to you. Your school office will be able to signpost you to someone who will support you with any queries.
Disclaimer
The information contained within the Module Catalogue relates to the 2024 academic year.
In accordance with University Terms and Conditions, the University makes all reasonable efforts to deliver the modules as described.
Modules may be amended on an annual basis to take account of changing staff expertise, developments in the discipline, the requirements of external bodies and partners, and student feedback. Module information for the 2025/26 entry will be published here in early-April 2025. Queries about information in the Module Catalogue should in the first instance be addressed to your School Office.