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Course info
KKO / P1AMA
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Course description
Department/Unit / Abbreviation
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KKO
/
P1AMA
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Academic Year
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2023/2024
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Academic Year
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2023/2024
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Title
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Applied mathematics
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Form of course completion
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Examination
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Form of course completion
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Examination
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Accredited / Credits
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Yes,
2
Cred.
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Type of completion
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Combined
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Type of completion
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Combined
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Time requirements
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Lecture
24
[Hours/Semester]
Tutorial
24
[Hours/Semester]
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Course credit prior to examination
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No
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Course credit prior to examination
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No
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Automatic acceptance of credit before examination
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No
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Included in study average
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YES
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Language of instruction
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Czech
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Occ/max
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|
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Automatic acceptance of credit before examination
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No
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Summer semester
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0 / -
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0 / -
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0 / -
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Included in study average
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YES
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Winter semester
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31 / -
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0 / -
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0 / -
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Repeated registration
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NO
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Repeated registration
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NO
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Timetable
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Yes
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Semester taught
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Winter semester
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Semester taught
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Winter semester
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Minimum (B + C) students
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not determined
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Optional course |
Yes
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Optional course
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Yes
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Language of instruction
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Czech
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Internship duration
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0
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No. of hours of on-premise lessons |
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Evaluation scale |
A|B|C|D|E|F |
Periodicity |
každý rok
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Periodicita upřesnění |
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Fundamental theoretical course |
No
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Fundamental course |
No
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Fundamental theoretical course |
No
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Evaluation scale |
A|B|C|D|E|F |
Substituted course
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KIR/P1AMA
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Preclusive courses
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N/A
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Prerequisite courses
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N/A
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Informally recommended courses
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N/A
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Courses depending on this Course
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KIR/P3RFD, KKO/P3RFD
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Histogram of students' grades over the years:
Graphic PNG
,
XLS
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Course objectives:
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The aim of the course is to master fundamentals of mathematical analysis, differential and integral calculus of functions of one variable and of linear algebra.
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Requirements on student
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completion of the written examination
oral examination
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Content
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Function and its properties, overview of basic elementary functions.
Sequences, limit of a sequence, limit of a function.
Derivation of a function, application of differential calculus. L'Hospital's rule, tangent of function, progress of function.
Primitive function and indefinite integral, integration methods. Definite integral, calculation of area under a curve, numerical methods.
Systems of linear algebraic equations, matrices, determinants.
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Activities
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Fields of study
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Guarantors and lecturers
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Literature
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Basic:
Kulička, Jiří. Elementární algoritmy aplikované matematiky : studijní opora. Pardubice: Univerzita Pardubice, 2014. ISBN 978-80-7395-846-6.
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Basic:
KOLDA, S.; ČERNÁ, M. Matematika - Úvod do lineární algebry a analytické geometrie. Univerzita Pardubice, 2004.
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Basic:
MACHAČOVÁ, L. Matematika - Základy diferenciálního a integrálního počtu.. Pardubice : Univerzita Pardubice, 2003. ISBN 80-7194-577-3.
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Recommended:
CABRNOCHOVÁ, R.; PRACHAŘ, O. . Průvodce předmětem Matematika I (první část). Úlohy z logiky, teorie množin a ze základů matematické analýzy.. Univerzita Pardubice, 2003.
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Recommended:
Cabrnochová, R.; Prachař, O. Průvodce předmětem Matematika I (druhá část). Úlohy z diferencionálního a integrálního počtu funkcí jedné reálné proměnné.. Univerzita Pardubice, 2004.
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Recommended:
CABRNOCHOVÁ, R.; PRACHAŘ, O. Průvodce předmětem Matematika I (třetí část). Úlohy z lineární algebry, analytické geometrie a z nekonečných řad.. Univerzita Pardubice, 2004.
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Time requirements
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All forms of study
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Activities
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Time requirements for activity [h]
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Kontaktní výuka
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48
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Domácí příprava na výuku
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6
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Příprava na dílčí test
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2
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Příprava na souhrnný test
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2
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Příprava na zkoušku
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2
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Total
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60
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Prerequisites - other information about course preconditions |
The student will be able to solve mathematical exercises in the examined themes and apply mathematical procedures when solving specific realistic tasks. |
Competences acquired |
- |
Teaching methods |
- Monologic (reading, lecture, briefing)
- Dialogic (discussion, interview, brainstorming)
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Assessment methods |
- Oral examination
- Written examination
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