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Lecturer(s)
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Course content
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Basic concepts from set theory Word problems Algebraic expressions Equations and inequalities Elementary functions and their graphs Inverse functions Transcendental equations and inequalities Matrices Determinants Solving systems of linear equations
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Learning activities and teaching methods
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Monologic (reading, lecture, briefing), Skills training
- Practical training
- 18 hours per semester
- Preparation for an exam
- 102 hours per semester
- Home preparation for classes
- 26 hours per semester
- Contact teaching
- 39 hours per semester
- Preparation for a credit (assessment)
- 55 hours per semester
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Learning outcomes
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The objectives of the course are to review and consolidate the basic knowledge of Mathematics that students bring with them from previous studies such as: basic concepts from set theory, word problems, algebraic expressions, equations and inequalities, elementary functions and their graphs, inverse functions, transcendental equations and inequalities, analytic geometry in the plane, matrices, determinants, and solving systems of linear equations.
Basic concepts from set theory, word problems, algebraic expressions, equations and inequalities, elementary functions and their graphs, inverse functions, transcendental equations and inequalities, analytic geometry in the plane, matrices, determinants, and solving systems of linear equations.
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Prerequisites
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General knowledge of basic mathematics from previous studies
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Assessment methods and criteria
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Didactic test
Requirements for credit
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Recommended literature
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Kubát, J. Maturitní minimum - sbírka úloh z matematiky pro střední školy. Prometheus.
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Kulička, Jiří. Elementární úlohy z matematiky. Pardubice: Univerzita Pardubice, 2013. ISBN 978-80-7395-711-7.
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Petáková, Jindra. Matematika : příprava k maturitě a k přijímacím zkouškám na vysoké školy. Praha: Prometheus, 1998. ISBN 80-7196-099-3.
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Seibert, Jaroslav. Úvod do studia matematiky na Univerzitě v Pardubicích. Pardubice: Univerzita Pardubice, 2000. ISBN 80-7194-311-8.
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