Applied Mathematics: Probability Theory (3 cr)
Code: TTZM0320-3003
General information
- Enrollment
-
03.08.2020 - 30.08.2020
Registration for the implementation has ended.
- Timing
-
31.08.2020 - 18.12.2020
Implementation has ended.
- Number of ECTS credits allocated
- 3 cr
- Local portion
- 1 cr
- Virtual portion
- 2 cr
- Mode of delivery
- Blended learning
- Unit
- TA10 - IT-instituutti
- Campus
- Lutakko Campus
- Teaching languages
- Finnish
- Seats
- 0 - 35
- Degree programmes
- Bachelor's Degree Programme in Information and Communications Technology
Evaluation scale
Pass/Fail
Objective
The student understands the concept of probability as a measure of uncertainty. They have a view how this measure can be applied to the random real-world phenomena and statistical analysis.
Content
Random phenomena and the concept of probability. The conditional probability and independency, Bayes’ rule. The random variable, binomial-, Poisson- and normal distribution, the central limit theorem. A review of statistical analysis. Application examples.
Location and time
Course is implemented between 31.8 - 18.12.
Materials
Materials in the e-learning environment.
Teaching methods
- videolectures
- independent study
Exam schedules
Date and method of the exam will be announced in the course opening.
Completion alternatives
The admission procedures are described in the degree rule and the study guide. The teacher of the course will give you more information on possible specific course practices.
Student workload
One credit (1 Cr) corresponds to an average of 27 hours of work.
- independent study 78 h
- exam 3 h
Total 81 h
Assessment criteria, satisfactory (1)
Pass: The student shows in the exam that they understand the concept of probability and is able to apply it to random real-life phenomena and statistical analysis.
The assessment is based on exam and exercises.
Assessment criteria, approved/failed
Pass: The student shows in the exam that they understand the concept of probability and is able to apply it to random real-life phenomena and statistical analysis. The assessment is based on exam and exercises.
Qualifications
Basic skills of algebra and analysis, integral
Further information
Arviointi kokeen ja kotitehtävien mukaan.