Faculty of Technical Sciences

Subject: Applied actuarial mathematics (17.IMS355)

Native organizations units: No data
General information:
 
Category Professional-applicative
Scientific or art field Teorijska i primenjena matematika
Interdisciplinary Yes
ECTS 5
Educational goal:

Students are introduced to the main function of insurance, ie. compensation of damages and payment of insured sums when the insured case is realized. This is a branch of applied mathematics, which processes the mathematical fundamentals of life insurance. Determines the obligations of the insured and the insurance company. In addition to its primary function of compensating for damages in case of occurrence of a harmful event, it also has a secondary financial function. Getting to know the practical way of determining tariffs in life insurance. Using the equivalence principle of the equality of all payments and all payments reduced to the same time as the basic principle of actuarial mathematicians

Educational outcome:

The acquired knowledge students should used in further education. The student will be able to make and solve mathematical models using the knowledge from this subject. Student gets knowledge in the area of probability, statistics, interest account and insurance. This knowledge student can use in professional work and further professional development.

Course content:

Property insurance. Facial insurance. Technical basics of insurance. The calculation basis for the insurance of a person. Mortality tables. Interest rate. Costs of insurance implementation. Application method. Life insurance model. Basic terms. The basic size of life insurance. Probability of life and death of one person. Probably the lifetime. Average life duration. Commutative numbers. Life insurance for one person. Secure payment by desk (one-time premium). Insurance by paying multiple premiums. LIFE INSURANCE TARIFFS: Annuity insurance. Direct lifetime rent. Delayed lifetime rent. Direct temporary rent. Delayed temporary rent. Insurance of capital. Capital protection for the case of experiencing. Capital endowment for death. Lifetime insurance for capital in case of death. Deferred capital insurance in case of death. Temporary capital security in case of death. Deferred temporary capital security in case of death. Mixed insurance.

Teaching methods:

Lectures, Numerical calculus and computer exercises. In the lectures the theoretical part of the material is presented with characteristic examples for easier understanding of the material. At the exercises, which follow lectures, they do tasks from the materials trained with the lecture materials. In addition to lectures and exercises, consultations are also held regularly. A part of the material, which makes the logical whole, can also be taken during the teaching process through a colloquium.

Literature:
Authors Title Year Publisher Language
J.Kocović; T.Rakonjać-Antić Zbirka rešenih zadataka iz finansijske i aktuarske matematike 2000 Beograd Serbian language
Rajko Ralević Finansijska i aktuarska matematika 1975 Beograd Serbian language
S.Likavec,D.Žunić,B.Carić Poslovna matematika 2008 Fakultet za ekonomiju i inženjerski menadžment,Novi Sad Serbian language
Jelena Kocović Aktuarske osnove formiranja tarifa uosiguranju života 2000 Beograd Serbian language
Knowledge evaluation:
Course activity Pre-examination Obligations Number of points
Term paper Yes Yes 20.00
Exercise attendance Yes Yes 5.00
Written part of the exam - tasks and theory No Yes 70.00
Lecture attendance Yes Yes 5.00
Lecturers:
API Image

Asistent - dr nauka dr Ostojić Tijana

Assistant with PhD

Practical classes

prof. dr Doroslovački Ksenija

Full Professor

Lectures

Faculty of Technical Sciences

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(+381) 21 6350 413

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© 2024. Faculty of Technical Sciences.