Course detail
Statistics
FP-KstatPAcad. year: 2017/2018
The fundamentals of probability theory, random events, random variables, random vectors, decision-making under risk, analysis of indicies.
Language of instruction
Number of ECTS credits
Mode of study
Guarantor
Department
Learning outcomes of the course unit
Prerequisites
Co-requisites
Planned learning activities and teaching methods
Assesment methods and criteria linked to learning outcomes
- participation on courses
- at least 15 point achieved in control tests till the end of 13th week
EXAM: The exam has a written form.
The mark, which corresponds to the total sum of points achieved (max 100 points), consists of:
- points achieved in control tests
- points achieved in exam
The grades and corresponding points:
A (100-90), B (89-83), C (82-76), D (75-69), E (68-60), F (59-0).
Course curriculum
Conditional probability.
Random events.
Random variables.
Discrete random variables.
Special discrete random variables.
Continuous random variables.
Special continuous random variables.
Discrete two-dimensional random vector.
Invidiual index
Aggregate index
Work placements
Aims
They will be able to study economic topics working with uncertainty, and to solve the problems related to these topics applying the methods of this theory.
Specification of controlled education, way of implementation and compensation for absences
Attendance at seminars is required and checked by the tutor.
Recommended optional programme components
Prerequisites and corequisites
Basic literature
SEGER, J. aj. Statistické metody v tržním hospodářství. Praha : Victoria Publishing, 1995. ISBN 80-7187-058-7. (CS)
Recommended reading
SWOBODA, H. Moderní statistika. Praha : Svoboda, 1977. (CS)
Classification of course in study plans
Type of course unit
Lecture
Teacher / Lecturer
Syllabus
- Classical definition of probability.
- Conditioned probability.
- Formula of total probability.
- Random variables.
- Discrete random variables.
- Special types of discrete random variables.
- Continuous random variables.
- Special types of continuous random variables.
- Discrete random vectors.
- Discrete random vectors.
- Composition index numbers.
- Aggregate index numbers.
- Decision-making on the risk.
Exercise
Teacher / Lecturer
Syllabus