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Etusivu > Opintohaku > Financial Mathematics (TIP0502) > 2007-2008

Financial Mathematics

Rakennetyyppi: Opintojakso
Koodi: TIP0502
Tyyppi: Pakollinen / Perusopinnot
OPS: T-IB 2006
Taso: Tradenomi (AMK)
Opiskeluvuosi: 2 (2007-2008)
Laajuus: 3 op
Vastuuopettaja: Siegfrids, Kerstin
Opetuskieli: Englanti

Toteutukset lukuvuonna 2007-2008

Tot.Ryhmä(t)OpiskeluaikaOpettaja(t)KieliIlmoittautuminen
3T-IB-2-127.8.2007 – 21.12.2007Kerstin SiegfridsEnglanti17.8.2007 – 7.9.2007
4T-IB-2-227.8.2007 – 21.12.2007Kerstin SiegfridsEnglanti17.8.2007 – 7.9.2007

Osaamistavoitteet

The student understands the time value of money.
The student masters the methods of compound interest, annuities and investment calculations.
The student can perform basic investment analyisis and loan calculations.

Opiskelijan työmäärä

Total work load of the course: 81 h
- of which scheduled studies: 40 h
- of which autonomous studies: 41 h
The assesment of student's own learning 1 h is included in contact lessons.

Edeltävät opinnot / Suositellut valinnaiset opinnot

Business mathematics

Sisältö

Compound interest, interest rates, periodic payments (annuities), credits and loans, investments.

Aluevaikuttavuus

There are various companies operating in the region and suitable cases are used in classes.

Kansainvälisyys

International learning environment. Suitable cases about financial methods and situations in other countries.

Opiskelumateriaali

Lecture notes given in the course.
Optional reading:Pulkkinen, Holopainen, Keinänen, 2001, Business Mathematics, 2nd ed, CS Care & Share.

Opetusmuoto / Opetusmenetelmät

Lectures, exercises, project work.

Arviointikriteerit

5= The student is able to utilise and apply essential theories, concepts and methods in various situations .
3 = The student is able to utilise theories, concepts and methods consistently in written and oral communication.
1 = The student is able to utilise essential theories, concepts and methods in various situations.

Arviointimenetelmät

Examination, exercise papers, project work. The retake covers the whole course.


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