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Lecturer(s)
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Chládek Petr, Mgr. Ph.D.
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Mrkvička Tomáš, prof. RNDr. Ph.D.
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Course content
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Lectures: 1 - introduction to the course, basic terminology 2 - insurance and financial mathematics 3+4 - mortality tables 5+6 - life insurance 7 - life annuity 8 - principles of the life annuity computation 9 - proprietary insurance 10 - airport and airmeeting insurance 11 - travel insurance 12 - causalty insurance 13 - models and calculation of insurance 14 - funding insurance
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Learning activities and teaching methods
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Monologic (reading, lecture, briefing), Dialogic (discussion, interview, brainstorming), E-learning
- Class attendance
- 18 hours per semester
- Preparation for exam
- 70 hours per semester
- Preparation for credit
- 25 hours per semester
- Preparation for classes
- 55 hours per semester
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Learning outcomes
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The course of Actuarial Mathematics introduces students to the terminology, models and mathematical calculations of actuarial mathematics and their applications in concrete problems. The basic principles of the life insurance, life annuity and proprietary insurance are mentioned.
The knowledge of students contains the construction of mortality tables, the computation of various types of insurance, and the introduction into theory of life and proprietary insurance.
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Prerequisites
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The course has no prerequisities.
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Assessment methods and criteria
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Combined exam
Examination Requirements: To pass written part of exam you have to solve absolute majority of problems.
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Recommended literature
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Cipra, T. Pojistná matematika - teorie a praxe. Praha : Ekopress, 2006.
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Cipra, T. Praktický průvodce finanční a pojistnou matematikou. Praha: Ekopress, 2015. ISBN 978-80-87865-18-7.
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Macháček, O. Finanční a pojistná matematika - 3. doplněné vydání. Praha: Prospektrum, 2007.
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