| Module Title |
Engineering Mathematics IV |
| Module Code |
EEG1011 (ITS: EM204) |
|
Faculty |
Electronic Engineering |
School |
Engineering & Computing |
|
NFQ level |
8 |
Credit Rating |
5 |
|
|
Description
Engineering Mathematics IV
|
Learning Outcomes
1. Define the Fourier Series, Fourier Transform, Laplace Transform and the Z Trandform
2. 1DAAACEE-3F0C-0001-B7B8-81306F5BE590
|
| Workload | Full time hours per semester | | Type | Hours | Description |
|---|
| Lecture | 36 | Lecture | | Tutorial | 11 | Tutorial | | Independent Study | 78 | Self-study and assignments |
| Total Workload: 125 |
|
|
| Section Breakdown | | CRN | 10194 | Part of Term | Semester 1 | | Coursework | 0% | Examination Weight | 0% | | Grade Scale | 40PASS | Pass Both Elements | Y | | Resit Category | RC1 | Best Mark | N | | Module Co-ordinator | Marissa Condon | Module Teacher | Dushyantha A Basnayaka, Jennifer Bruton |
|
| Assessment Breakdown |
| Type | Description | % of total | Assessment Date |
|---|
| Formal Examination | End-of-Semester Final Examination | 70% | End-of-Semester |
| Reassessment Requirement Type |
Resit arrangements are explained by the following categories;
RC1: A resit is available for both* components of the module.
RC2: No resit is available for a 100% coursework module.
RC3: No resit is available for the coursework component where there is a coursework and summative examination element.
* ‘Both’ is used in the context of the module having a coursework/summative examination split; where the module is 100% coursework, there will also be a resit of the assessment
|
|
Pre-requisite |
None
|
|
Co-requisite |
None |
| Compatibles |
None |
| Incompatibles |
None |
|
|
All module information is indicative and subject to change. For further information,students are advised to refer to the University's Marks and Standards and Programme Specific Regulations at: http://www.dcu.ie/registry/examinations/index.shtml
|
Indicative Content and Learning Activities
Classical mathematical transform theory with applications
Classical mathematical transform theory with applications
Difference and differential equations
Transform methods for solving difference and differential equations
|
Indicative Reading List
Books:
- Erwin Kreyszig: 1979, Advanced engineering mathematics, Wiley, New York (N.Y.), 0-471-04271-4
Articles:
None |
Other Resources
None |
|
This module runs in Semester One |
|
|
