Programplaner og emneplaner - Student
DAPE2000 Mathematics 2000 with Statistics Course description
- Course name in Norwegian
- Matematikk 2000 med statistikk
- Study programme
-
Bachelor's Degree Programme in Software Engineering
- Weight
- 10.0 ECTS
- Year of study
- 2023/2024
- Curriculum
-
FALL 2023
- Schedule
- Programme description
- Course history
-
Introduction
The course will mainly consist of lectures and supervisory sessions. Students work individually on exercises or reading assignments given throughout the course. In addition, students will work in groups of two on a project involving IoT. In rare cases, the size of the group may be adjusted, depending on the judgement of the course responsible. A project report documenting the project and its results will be handed in at the end of the course.
The course will provide background and preparatory reading materials. Reading assignments and media will be provided on the electronic learning platform.
Recommended preliminary courses
The course builds on DAFE1000 Mathematics 1000.
Required preliminary courses
Individual oral examination (20 minutes).
The exam result cannot be appealed.
New/postponed exam
In case of failed exam or legal absence, the student may apply for a new or postponed exam. New or postponed exams are offered within a reasonable time span following the regular exam. The student is responsible for registering for a new/postponed exam within the time limits set by OsloMet. The Regulations for new or postponed examinations are available in Regulations relating to studies and examinations at OsloMet.
Learning outcomes
After completing the course, the student is expected to have achieved the following learning outcomes defined in terms of knowledge, skills and general competence:
Knowledge The student is capable of:
- using linear algebra to determine eigenvalues and solving systems of differential equations and solving second order linear differential equations with constant coefficients
- discussing functions of multiple variables and apply partial derivatives to various problems
- explaining convergence and power series representations of functions
- explaining key concepts in set theory, probability theory, parameter estimation, hypothesis testing and choice of model
- explaining normal, binomial, Poisson and exponential probability distributions, as well as typical problems to which they can be applied
Skills
The student is capable of:
- calculating eigenvectors and diagonalising matrices
- applying diagonalisation of matrices to solve systems of differential equations
- determining the convergence of series using the ratio test, and finding the Taylor series of known functions
- describing and discussing functions of multiple variables using e.g. level curves and partial derivatives
- determining and classifying critical points of functions of two variables
- applying statistical principles and concepts from their own field
- basic calculus of probability with discrete and continuous probability distributions and parameter estimation
- calculating confidence intervals and testing hypotheses
- applying mathematical tools to matrices and functions of two variables
General competence
The student is capable of:
- identifying the connection between mathematics and their own field of engineering
- transferring a practical problem from their own field into mathematical form, so it can be solved analytically or numerically
- using mathematical methods and tools that are relevant to the field
- using statistical ways of thinking to solve problems in engineering and communicating them orally and in writing
- solving problems in engineering by use of probability calculations, statistical planning of trials, data collection and analysis
Teaching and learning methods
Grade scale A-F.
Course requirements
Two internal examiners. External examiner is used periodically.
Assessment
Professor Lothar Fritsch
Permitted exam materials and equipment
An interest for networking, computer and software architecture.
Grading scale
The course has 8 ECTS of overlapping content toward ADSE1310.
Examiners
One internal examiner. External examiners are used regularly.