Analitička geometrija i linearna algebra. Bodovna vrijednost (ECTS) Elezović, N.: Linearna algebra, Element, Zagreb (više izdanja). desetak. Elezović, N. Check whole offer from author NEVEN ELEZOVIĆ. cart add to wishlist. LINEARNA ALGEBRA – ZBIRKA ZADATAKA – 3. izdanje – neven elezović, andrea aglić. Elezović, Neven. Overview . Matematika 3: zadaci s pismenih ispita by Neven Elezović(Book) Linearna algebra: s 58 crteža by Neven Elezović(Book).
|Published (Last):||27 October 2006|
|PDF File Size:||2.26 Mb|
|ePub File Size:||15.61 Mb|
|Price:||Free* [*Free Regsitration Required]|
Uvjeti za upis predmeta i ulazne kompetencije potrebne za predmet Uvjeti za upis: Mutual position of a line and a plane Vector linearnq and their subspaces. Vectors in coordinate systems, Dot product. Forms of Teaching Lectures the lectures include auditory exercises Exams five homeworks Exercises included in the lectures Consultations twice per week E-learning matrix transformations of the plane http: The implementation of a single university Questionnaire for evaluating teachers prescribed by the Senate.
Algeebra 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.
Regular attendance of lectures and doing homework are requirement for taking exam. Required literature available in the library and via other media. Grading System ID Matematika 1www. Status predmeta obvezan 1.
Hyperspace, half-space Eigenvalues and eigenvectors. Svojstvene vrijednosti i svojstveni vektori. Convex combinations of vectors. Demonstrate competences in theoretical principles, elezlvi of computing ilnearna visualising the surveying data. The implementation of a single university Questionnaire for evaluating teachers prescribed by the Senate. Credits ECTS 5 1. Forms of Teaching Lectures Lectures are held in two cycles, 4 hours per week Exercises Exercises are held in two cycles, 4 hours per week Partial e-learning Elezvi is accessible on course web-page.
Learning outcomes at the level of the programme to which the course contributes Demonstrate competences in theoretical principles, procedures of computing and visualising the surveying data. Course objectives Recognize the acquired mathematical and numerical skills of analytical geometry and linear algebra in the field of study.
N.elezovic – Linearna Algebra
Diagonalization of quadratic forms. Quality assurance methods that ensure the acquisition of exit competences. Course elesovi Recognize the acquired mathematical and numerical skills of analytical geometry and linearha algebra in the field of study.
Demonstrate competences in theoretical principles, procedures of computing and visualising the surveying data. Characterization of regular matrices, Characterization of regular matrices using determinant. Homogeneous and nonhomogeneous systems, Rank of a system and rank of extended matrix Rank of a system and rank of extended matrix, Cramer’s rule.
ic – Linearna Algebra – Free Download PDF
Ispitni rokovi u ak. Solving linear systems using the Gauss-Jordan reduction. Godina studija Prva, I semestar 1.
Linear Algebra WorkbookElement, Zagreb, multiple editions. Diagonalization of quadratic forms. Izmjene i dopune Plana nabave roba, radova i usluga za Understand mathematical methods and physical laws applied in geodesy and geoinformatics. Study programme undergraduate, graduate, integrated Bachelor Study 1. Linearna zavisnost i linearna nezavisnost vektora.
Linear Algebra Toggle navigation Linear Algebra. Year of the alegbra programme First, 1st semester 1. Required literature available in ilnearna library and via other media Title Number of copies in the library Availability via other media Beban Brkic, J.
Regular and singular matrices Determinants. Linearna zavisnost i linearna nezavisnost vektora.
Study programme undergraduate, graduate, integrated. Use of acquired mathematical and numerical skills of analytical geometry and linear algebra to solve problems in the field of study. Course enrolment requirements and entry competences required for the course Admission requirements: Master the fundamental vector algebra and analytic geometry concepts and apply them in solving tasks; Identify and differentiate between types of second order surfaces; Explain the concepts of matrices and determinants, list their properties and use them in computations with matrices and determinants; Distinguish methods for solving systems of linear equations and apply the appropriate method to solve a given system; Describe the method of least squares and argue its application in solving tasks; Define the terms of eigenvalues and eigenvectors and know their typical applications; Describe and implement the concepts of diagonalization and orthogonal diagonalization of a matrix.
Linear Algebra WorkbookElement, Zagreb, multiple editions some ten 2. Linear Algebra Learning Outcomes describe and apply linear algebra basic concepts and methods demonstrate fundamental skills of matrix calculus and solving linear systems of equations apply fundamental knowledge of vector analysis and space analytic geometry demonstrate basic knowledge of vector spaces and linear operators demonstrate an ability to express mathematical ideas and abstract thinking in linear algebra demonstrate an ability to basic problem solving and reaching conclusions in linear algebra use methods of linear algebra in engineering.
Learning Outcomes list basic notions of linear algebra describe basic notions and results of linear algebra derive basic results of linear algebra explain the connection between linear algebra and problems of stability describe the properties of matrix norm convert a linear system of differential equations into a matrix form. Quality assurance methods that ensure the acquisition of exit competences Class attendance. Quality assurance methods that ensure the acquisition of exit competences Class attendance.
Learning outcomes algbra the level of the programme to which the course contributes. Activity on the system for e-learning. Number of copies in the library.
Status of the course compulsory 1.