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Lecturer(s)
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Burkotová Jana, Mgr. Ph.D.
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Abraham Rostislav, Mgr.
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Švec David, Mgr.
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Urbánková Nikola, Mgr.
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Michalcová Michaela, Mgr.
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Course content
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The content of this course corresponds to that of Linear Algebra 1.
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Learning activities and teaching methods
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Dialogic Lecture (Discussion, Dialog, Brainstorming)
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Learning outcomes
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The course is suitable for all students of the Linear algebra 1 subject. It serves to those who need to master the acquired knowledge. The aim is to practice linear algebra on a plenty of basic and advanced examples.
Students will practice linear algebra concepts.
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Prerequisites
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The course has no specific prerequisites.
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Assessment methods and criteria
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Written exam
To obtain course credit, active participation in tutorials and passing the required assignments are necessary.
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Recommended literature
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Bican, L. (2002). Lineární algebra a geometrie. Praha.
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Harwille, D. A. (1997). Matrix algebra from a statistician?s perspective. New York.
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Jukl, M. (2000). Bilineární a kvadratické formy. Olomouc.
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Jukl, M. (2013). Lekce z lineární algebry. Olomouc.
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Jukl, M. (2006). Lineární algebra. Euklidovské vektorové prostory Homomorfizmy vektorových prostorů. Olomouc.
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Rachůnek J., Hort, D. (2005). Algebra 1. Olomouc.
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Strang, G. (2020). Linear algebra for everyone. Wellesley.
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