Course description
The course description is available in Croatian only.
- Funkcije više varijabla
- Grafička reprezentacija
- Krivulje i plohe
- Neprekinutost i limes
- Parcijalne derivacije
- Schwartzov teorem
- Tangencijalna ravnina
- Diferencijal
- Gradijent
- Taylorov teorem srednje vrijednosti.Taylorovi i
- Maclaurinovi redovi
- Lokalni ekstremi funkcija više varijabli
- Uvjetni ekstremi
- Lagrangeova metoda multiplikacije
- Dvostruki integrali
- Pojam i svojstva
- Dvostruki integrali nad krivocrtnim trapezom
- Dvostruki integrali u polarnim koordinatama
- Trostruki integrali
- Primjena višestrukih integrala
- Računanje ploštine i obujma
- Primjena višestrukih integrala
- Računanje težišta
- Homogeni sustavi linearnih diferencijalnih jednadžbi drugoga reda s konstantnim koeficijentima
- Nehomogeni sustavi linearnih diferencijalnih jednadžbi s konstantnim koeficijentima
- Sustavi linearnih diferencijalnih jednadžbi
- Numeričke metode
When and where
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Sign in with TVZ accountLearning outcomes
- ability to write analytic expression for partial derivatives and differential of real analytic function of several variables
- ability to write the equation of the tangent plane to the surface at the given point of the surface
- ability to expand a real function of two real variables into Taylor and MacLaurin series
- ability to calculate and classify local extrema of a real function of two real variables
- ability to integrate real functions of several variables
- ability to apply polar coordinates to integral calculus
- ability to understand the implementation of integrals on calculating centre of mass, static moments and centre of gravity
- ability to understand methods of solving differential equations
Reading list
Required reading
- I. Vuković, A. Valent: Zbirka riješenih primjera iz primijenjene matematike, Redak, 2015.
P. Javor, Matematička analiza 2, Element, Zagreb, 2000.
B. P. Demidovič: Zadaci i riješeni zadaci iz više matematike s primjenom na tehničke nauke, Tehnička knjiga, 1978.
Course coordinators 2
Teaching staff 3
Exam dates
- 3. 2. 2027.Redovni rokregister by 29. 1. 2027. at 23:59in 85 daysCalendarGoogle
- 10. 2. 2027.Redovni rokregister by 5. 2. 2027. at 23:59in 92 daysCalendarGoogle
- 24. 2. 2027.Redovni rokregister by 19. 2. 2027. at 23:59in 106 daysCalendarGoogle
within 10 days within 30 days later past
Source: ISVU. Click a date to open Studomat and register; check it for changes too.