Course detail
Mathematics and Geometry
FA-MAG-NAcad. year: 2023/2024
The course reacts to the students´ needs on how to apply mathematics in technical problems and how to graphically render the buildings in building construction and architecture. The lectures provide information on different ways of solving problems and current trends, including using computer technology. In the seminars, students work individually and apply the skills on particular assignments.
Language of instruction
Number of ECTS credits
Mode of study
Guarantor
Department
Entry knowledge
Rules for evaluation and completion of the course
The attendance at the practical classes is mandatory, the absences cannot be compensated, only excused for serious reasons.
In the case of a student's apology and with approval of the subject guarantor, personal attendance may be substituted with online attendance in the classes.
Aims
– Students will understand basic mathematical methods of mathematical analysis, linear algebra, and descriptive geometry.
– Students will know how to use mathematical methods when solving practical problems.
Study aids
Prerequisites and corequisites
Basic literature
RÁDL, P. -- ČERNÁ, B. -- STARÁ, L. Základy vyšší matematiky. 3. vyd. Mendelova univerzita v Brně, 2014. 176 s. ISBN 978-80-7509-110-9. (CS)
Recommended reading
ZEMÁNEK, P. -- HASIL, P. Sbírka řešených příkladů z matematické analýzy I. Brno: Masarykova univerzita, 2012. 527 s. Elportál (ISSN 1802-128X), 3. vydání. ISBN 978-80-210-5882-8. (CS)
Elearning
Classification of course in study plans
- Programme B_A+U Bachelor's 1 year of study, winter semester, compulsory
specialization --- (do 2022) , 1 year of study, winter semester, compulsory
Type of course unit
Lecture
Teacher / Lecturer
Syllabus
- Lecture + practical: Introduction to mathematical analysis. Function, characteristics of functions
- Lecture + practical: Limits of a function. Derivative of a function
- Lecture + practical: The use of the derivative and the behaviour of a function
- Lecture + practical: Integral calculus
- Lecture + practical: Linear
- Lecture: Introduction to graphical projections. Primary orthographic projection (Monge)
Practical: Primary orthographic projection (planar dimensioned) - Practical: Primary orthographic projection (Monge)
- Lecture + practical: Axonometry
- Practical: Axonometry
- Lecture + practical: Linear perspective
- Lecture: Curves
Practical: Linear perspective - Lecture + practical: Free form curves
- Lecture: Surfaces
Practical: Ruled surface and recapitulation
Exercise
Teacher / Lecturer
Elearning