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Faculty Faculty of Science (PRF)
Study programme Mathematics (B1101)
Branch of study / Specialization Mathematics (double subject) (1101R016/0 - A14)
Level of acquired qualification Bachelor
Form of study Full-time
Standard length of study 3 years
Number of ECTS credits 180
Qualification awarded Bachelor (0)
Access to further studies Master study programme  
Type of completion State Final Exam
Study and Examination Code URL
Faculty coordinator for international students
Bobková Michaela, Ing.
Email: michaela.bobkova@ujep.cz
Phone: +420475283154
Fax:
Key learning outcomes The study program is based on preparation for performance of the profession and for study in the Magister study program. The standard period of study is 3 years (180 ECTS credits). Graduates acquire the Bachelor (Bc.) academic title.
Specific admission requirements unspecified
Specific provisions for recognition of prior learning unspecified
Qualification requirements and regulations unspecified
Profile of the programme academical
Persistence requirements unspecified
Occupational profiles of graduates with examples academical
Branch of study / Specialization guarantor Eisenmann Petr, doc. PaedDr. CSc.

List of study plans for individual branches which may be combined with the selected branch.

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Branch of study name / specialization (branch of study code, study plan Stage and Version)
Select combination General base (dual-subject study) (0000/0 - 1 - A14), Geography (1301R005/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14), Information Sciences (double subject) (1801R001/2 - 1 - A14)
General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14), History (double subject) (7105R021/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination General base (dual-subject study) (0000/0 - 1 - A14)
Select combination Information Sciences (double subject) (1801R001/2 - 1 - A14), General base (dual-subject study) (0000/0 - 1 - A14)
Select combination English Language and Literature (7310R009/0 - 1 - A14), General base (dual-subject study) (0000/0 - 1 - A14)
Status Recommended year of study Recommended semester Course code Course title (* Final State Examination) Language of instruction Number of ECTS credits Course availability
A Compulsory - - KMA/SZZ60 Mathematics  (*) Czech 0  
B Compulsory option - - KMA/LTX Introduction to LaTeX Czech 2  
B Compulsory option - - KMA/UDM Introduction to Mathematics Education Czech 3  
B Compulsory option - - KMA/RSPP Reflective Seminar for Teaching Practice Czech 1  
B Compulsory option - - KMA/MA3 Mathematical Analysis III Czech 5  
B Compulsory option - - KMA/MEX Mathematical Excursion Czech 1  
B Compulsory option - - KMA/PSPP Preparation Seminar for Teaching Practice Czech 1  
B Compulsory option - - KMA/THE Game Theory Czech 5  
B Compulsory option - - KMA/USW Introduction to Mathematical Software Czech 2  
B Compulsory option - - CJP/0293 English A Czech 2  
B Compulsory option - - CJP/0300 English - Examination B Czech 2  
B Compulsory option - - CJP/0286 English A I Czech 2  
A Compulsory 1 Summer KMA/P225 Problem Solving Methods for Mathematics Czech 4  
A Compulsory 1 Summer KMA/P227 Graph Theory Czech 5  
A Compulsory 1 Summer KMA/P224 Linear Algebra and Geometry II Czech 4  
A Compulsory 1 Summer KMA/P226 Scientific Presentation in Mathematics Czech 1  
A Compulsory 1 Winter KMA/P103 Foundations of Mathematics Czech English 5  
A Compulsory 1 Winter KMA/P132 Introduction to Calculus Infinitesimalis Czech 4  
A Compulsory 1 Winter KMA/P101 Linear Algebra and Geometry I Czech 5  
B Compulsory option 1 Winter KI/ZICT ICT Essentials Czech 2  
B Compulsory option 1 Winter KI/ICT Information and Communication Technologies Czech 2  
B Compulsory option 1 Winter KMA/P113 Mathematical Repetitorium Czech 2  
A Compulsory 2 Summer KMA/P421 Probability and Statistics I Czech 4  
A Compulsory 2 Summer KMA/P449 Discrete Mathematics Czech English 5  
A Compulsory 2 Summer KMA/P401 Mathematical Analysis II Czech English 6  
A Compulsory 2 Winter KMA/P336 Mathematical Analysis I Czech 3  
A Compulsory 2 Winter KMA/P335 Geometry Czech 6  
A Compulsory 2 Winter KMA/P334 Algebra I Czech 5  
A Compulsory 3 Summer KMA/P636 Seminar of Mathematics Czech 2  
A Compulsory 3 Summer KMA/P427 Set Theory Czech 4  
B Compulsory option 3 Summer KI/PGL2 Programming II Czech English 6  
B Compulsory option 3 Summer KMA/P637 Financial mathematics Czech 6  
B Compulsory option 3 Summer KI/XBP Bachelor Thesis Czech 8  
B Compulsory option 3 Summer KFY/P600 Bachelors Thesis Seminar from Physics Czech 8  
B Compulsory option 3 Summer KCH/P600 B.Sc.Thesis in Chemistry Czech 8  
B Compulsory option 3 Summer KTV/4043 Bachelor's Final Czech 8  
B Compulsory option 3 Summer KBI/P600 Bachelor Thesis Czech 8  
B Compulsory option 3 Summer KMA/P600 Bachelor Thesis of Mathematics Czech 8  
B Compulsory option 3 Summer KAJ/4063 Bachelor Thesis Czech 8  
B Compulsory option 3 Summer KGER/BP Bachelor Thesis German 8  
B Compulsory option 3 Summer KHI/PSB PREPARATION FOR THE FINAL EXAMS AND DEFENCE OF THE BACHELOR THESIS Czech 8  
B Compulsory option 3 Summer KHV/4299 Bachelor thesis Czech 8  
B Compulsory option 3 Summer KGEO/B600 Bachelor Degree Thesis in Geography Czech 8  
A Compulsory 3 Winter KMA/P551 Theoretical arithmetics Czech 4  
A Compulsory 3 Winter KMA/P521 Probability and Statistics II Czech 6  
B Compulsory option 3 Winter KI/PGL1 Programming I Czech English 5  
B Compulsory option 3 Winter KMA/P552 Diploma Seminar Czech 1  
B Compulsory option 3 Winter KMA/P553 Introduction to number theory Czech 4  
A Compulsory 3 Winter KPS/4650 Introduction to Psychology Czech 4  
A Compulsory 3 Winter KPG/4301 Pedagogical propaedeutics Czech 2