UC1MA110 Mathematics 1
UC1MA110 Mathematics 1
- Course description
- NQF LevelBachelor's degree (Level 6 1. Cycle)
- Area of StudyComputing
- Program of StudyDigital Forensics and Incident Response
- ECTS10
- CampusKristiansand, OnlinePLUS - Bergen, OnlinePLUS - Oslo, Online
- Course LeaderAli Elimam
Language of Instruction and assessment: English
May be offered on Campus and Online.
May be offered as a separate course.
Included in the following bachelor's degrees:
- Digital Forensics and Incident Response
This course aims to equip students with knowledge and skills in applying mathematical concepts and techniques to computing-related problems. It encompasses various disciplines including logic, set theory, number theory, matrix algebra, proof techniques, combinatorics, relations, graph theory, and Boolean algebra. Students will learn to solve discipline-specific, general, and complex problems using theory, formulas, and techniques from the course disciplines. The course also aims to develop a student's ability to understand and explain where mathematical concepts can be appropriately utilized and present solutions to a variety of mathematical problems and challenges.
The student has knowledge of
K1 | the relevant concepts in disciplines of logic, set theory, number theory, matrix algebra, proof techniques, combinatorics, relations, graph theory and Boolean algebra. |
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K2 | relevant formulas and calculation rules of programme disciplines. |
The student gain skills in
S1 | solving discipline specific but also general and complex problems by means of theory, formulas, sentences, calculation rules and techniques from the course disciplines. |
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S2 | using concepts and techniques from the course disciplines in the data subjects where appropriate. |
The student can demonstrate
G1 | understand, and be able to inform others, about the kinds of problems in which the concepts and techniques from mathematics can be appropriately utilised. |
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G2 | clearly and appropriately present solutions to a variety of mathematics problems and challenges. |
- Number Theory
- Set Theory
- Matrix Algebra
- Boolean Algebra
- Logic and Proofs
- Counting and Graphs
- Teaching will be based on a hybrid-flexible approach. Instructor-led face-to-face learning is combined with online learning in a flexible course structure that gives students the option of attending sessions in the classroom, participating online, or doing both.
- All activities require active student participation in their own learning.
- Learning delivery methods and available resources will be selected to ensure constructive alignment with course content, learning outcomes and assessment criteria.
- Students will be taught using a mixture of guidance, self-study, and lecture material. Topics will be introduced in a series of weekly lectures. The guidance sessions will be directed practical exercises and reading in which students can explore topics with support from a teacher. This material will also require students to self-manage their time to ensure tasks are completed and the theory is fully understood. This will allow the students to fully engage with lectures and with their peers.
- Learning resources are available in the LMS and include, but is not limited to:
- literature and online reading material (essential and recommended)
- streams, recordings and other digital resources, where applicable
- video conferencing and communication platforms, if applicable
- tools, software and libraries, where applicable
- Students must have access to an internet connection, and suitable hardware.
- Accessing live streams and virtual laboratories requires a minimum broadband connection of 2Mbps (4Mbps recommended).
- Students working on their own laptop/computer are required to acquire appropriate communications software, e.g., webcam, microphone, headphones.
The reading list for this course and any additional electronic resources will be provided in the LMS.
Activity | Duration |
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Teacher-led activity | 36 |
Teacher-supported work | 48 |
Self-study | 166 |
This course has three (3) exams contributing towards the overall and final grade of the course.
All exams must be assessed as passed to receive the final Course Grade.
Form of assessment | Grading scale | Grouping | Duration of assessment |
---|---|---|---|
Online Test | A-F | ||
Online Exam | A-F |