MU:MU14415 Financial and Insur. Math. II - Course Information

MU14415 Financial and Insurance Mathematics I

Extent and Intensity

2/1/0. 3 credit(s). Type of Completion: zk (examination).

Teacher(s)

doc. RNDr. Karel Hasík, Ph.D. (lecturer)
doc. RNDr. Karel Hasík, Ph.D. (seminar tutor)

Guaranteed by

doc. RNDr. Karel Hasík, Ph.D.
Mathematical Institute in Opava

Timetable

Tue 9:45–11:20 LVT2

• Timetable of Seminar Groups:

MU14415/01: Tue 11:25–12:10 LVT2, K. Hasík

Prerequisites (in Czech)

TYP_STUDIA(B)

Course Enrolment Limitations

The course is also offered to the students of the fields other than those the course is directly associated with.

fields of study / plans the course is directly associated with

• Mathematical Methods and Modelling (programme MU, Bc-M)
• Mathematical Methods in Economics (programme MU, Bc-M)
• Mathematical Methods in Risk Management (programme MU, Bc-M)
• General Mathematics (programme MU, Bc-M)

Course objectives

The aim of this subject is learn to apply knowledge in practical financial operations regarding short-time securities, compound interest, current value of money, pensions savings and loans.

Syllabus

• Interest and interest running, calculation of interest. Simple and compound interest.
  Types of interest rates.
  Savings.
  Loan and bank overdraft.
  Rents.
  Bonds - price calculation.
  Stocks - price calculation, portfolio analysis.
  Practical problems.
  

Literature

required literature
• A. A. Mitsel. Basics of financial mathematics. 2012. info
• T. Cipra. Matematika cenných papírů. Praha, 2000. ISBN 80-86009-35-1. info
• T. Cipra. Finanční matematika v praxi. HZ, Praha, 1993. ISBN 80-901495-1-0. info

recommended literature
• J. Radová, P. Dvořák. Finanční matematika pro každého. Grada, Praha, 2001. ISBN 80-247-9015-7. info
• F. Čámský. Finanční matematika. Masarykova univerzita, Brno, 1997. ISBN 80-210-1509-8. info

Language of instruction

Czech

Further comments (probably available only in Czech)

Study Materials
The course can also be completed outside the examination period.

Teacher's information

Attendance at lectures is recommended. In the introductory lesson, students will be informed about the requirements of lecturers for successful completion of the subject.

Case study.
Mastering the knowledge test.

• Enrolment Statistics (recent)
  
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