This course is intended for foreign students studying at our faculty and domestic students who registered it.
Due to coronavirus quarantine measures, the courses of Mathematics I will be held temporarily at distance, using electronic communication only.
General study advices and rules for the emergency online study regime can be found in Study advices
Regular exam is scheduled for January 21, 2021. Students who will fail can retake the exam one week later on January 28, 2021. Both exams are online, based on the rules set in basic rules and detailed instructions. In case you need some further information or explanation contact us immediately by email.
The delivery of all sample exams (completely and correctly solved) is necessary condition for obtaining the assessment from tutorials. Sample exam tests: Exam 1, Exam 2, Exam 3
EXTRA HOMEWORK II DEADLINE: December 20, 2020 - Exceptional last chance for students who have failed in the second part of the long term homework. Solve exercises 4, 6, 8, 11, 20, 25 from the part II, Differential calculus of Selected problems from the exam tests in previous years.
DEADLINE: January 4, 2021 - For the third part of the homework (exercises 5, 6 from the Exam 1, Exam 2 and Exam 3).
Any homeworks that will either be incorrect, evidently just copied from someone else, or submitted after the deadline might be rejected. Please be careful, pay attention to your homework and deliver it in time, correctly solved and written.
Optional open video consultations/seminars (on topics of your choice from Mathematics I)
Introduction to linear algebra - vectors, vector spaces, matrices, determinants, systems of linear equations. Analytic geometry in E_3 - straight lines and planes. Calculus of functions of single variable - limit, continuity, derivative, extrema, behaviour of a function, indefinite integral, methods of integration, definite integral.
doc. Mgr. Ing. Tomáš Bodnár, Ph.D., Office: KN:D-303
Mgr. Hynek Řezníček, Office: KN:D-205b
In the case of any problem (especially with assessments from tutorials, or with exams) contact your teacher.
Tutorials are obligatory. Assessment from tutorials (written in the study record) confirms student's presence and activity at the tutorials and elaboration of homework and tests. Assessment is a necessary condition for the exam. (I.e. student can make the exam only with the assessment written in the study record.) The assessments are written in the last semestral week, not later than one week after. Exceptions are possible only with the explicit agreement of the chair of the institute.
Students can choose between the levels A (Alpha-standard) or B (Beta-lower), not later than 2 days before the exam. The exam has a written form. Students are supposed to know and understand notions named in the plan of lectures, to know and understand named theorems (including their assumptions) and to be able to apply the theorems to simple problems. Students are recommended to solve individually problems from exam tests from previous years. The level of these problems corresponds to the exam of level A. Material required for the exam of level A coincides with the contents of lectures and with the contents of tutorials. The difference between the exams of levels A and B is especially in the choice and complexity of problems solved in the exam test.
There are several necessary conditions to be fulfilled by students in order to be admitted to the exam:
These conditions will be followed strictly, without any exceptions.
The detailed information is available in the Notice of exams from Mathematics I for the academic year 2019/20.
The detailed information will be made available at the end of semester in the Notice of exams from Mathematics II for the academic year 2020/21.
Sample exam tests: Exam 1, Exam 2, Exam 3
Advantage of exam level A: The exam of level A provides three more credits than the exam of level B. Students, who finish the named courses (exact information on the list of these courses is provided by the study department) with the exam of level A, can complete the bachelor programme already after three years (in an individual study programme) and they are accepted to the master programme without entrance exams.