This web site uses cookies to deliver its users personalized dynamic content. You are hereby informed that cookies are necessary for the web site's functioning and that by continuing to use this web sites, cookies will be used in cooperation with your Web browser.
* Load is given in academic hour (1 academic hour = 45 minutes)
Description:
Many problems in engineering and technology are formulated and solved using mathematical principles and notions. Knowledge of functions, their properties and ways of defining them are of basic importance. Basic methods for studying functions and formulating mathematically laws of physics, chemistry and biology are developed in this module, such as limit processes and differential calculus of real functions of one variable. Differential equations are one of the most important ways of formulating laws governing natural sciences. Mathematical tools necessary for understanding models of differential equations and methods for solving them are developed in this module (integral calculus, multi-variable functions, solving linear systems and basics of linear algebra). Basic applications of integral calculus and differential calculus for multi-variable functions are given.
Learning outcomes:
Literature:
T. Bradić, J. Pečarić, R. Roki, M. Strunje, MATEMATIKA ZA TEHNOLOŠKE FAKULTETE, Element, Zagreb, 1998.,
Demidovič i sur., Zadaci i riješeni primjeri iz više matematikes primjenom na tehničke nauke, Tehnička knjiga, Zagreb, 1978.,
F. Ayres , Jr., Differential and Integral CALCULUS, Shaum's Outline Series, McGraW-Hill Book Company, New York, 1964.,
M. R. Spiegel, Advanced Calculus,Shaum's Outline Series in Mathematics, McGraw-Hill Book Company, New York, 1962.,
Optional literature:
, S.L. Salas, E. Hille, G. J. Etgen, Calculus: One and Several Variables, ninth edition, John Wiley and Sons Inc, 2002., , , .
, M. R. Spiegel, Advanced Mathematics for Engineers and Scientists, Shaum's Outline Series in Mathematics, McGraw-Hill Book Company, New York, 1971., , , .