Course detail
Selected Chapters from Constructive Geometry
FSI-0KDAcad. year: 2020/2021
The course familiarises students with the fundamentals of three-dimensional descriptive geometry, theory of engineering drawing and graphical method of solving space or solid analytic geometry problems. Presentation of these concepts will enable students
to understand descriptive geometry who will be able to relate it to engineering and technology.
Language of instruction
Mode of study
Guarantor
Department
Learning outcomes of the course unit
necessary to solve real life situations in various areas of engineering.
Prerequisites
at the secondary school level.
Co-requisites
Planned learning activities and teaching methods
Assesment methods and criteria linked to learning outcomes
Course curriculum
Work placements
Aims
Specification of controlled education, way of implementation and compensation for absences
Recommended optional programme components
Prerequisites and corequisites
Basic literature
URBAN, Alois. Deskriptivní geometrie I. Praha: SNTL, n.p., 1965. (CS)
Recommended reading
PARÉ, E. G. Descriptive geometry. 9th ed. Upper Saddle River, NJ: Prentice Hall, 1997. ISBN 978-0023913419. (EN)
SEICHTER, Ladislav. Konstruktivní geometrie: [Určeno pro posl. fak. stroj. Vys. učení techn. v Brně]. 2. opr. a dopl. vyd. Brno: PC-DIR, 1993. Učební texty vysokých škol. ISBN 80-214-0547-3. (CS)
Classification of course in study plans
- Programme B-FIN-P Bachelor's 1 year of study, winter semester, elective
- Programme B-MAI-P Bachelor's 1 year of study, winter semester, elective
- Programme B-PDS-P Bachelor's 1 year of study, winter semester, elective
- Programme B3A-P Bachelor's
branch B-MTI , 2 year of study, winter semester, elective
- Programme B-MET-P Bachelor's 1 year of study, winter semester, elective
- Programme B-ZSI-P Bachelor's
specialization STI , 1 year of study, winter semester, elective
specialization MTI , 1 year of study, winter semester, elective - Programme B-STR-P Bachelor's
specialization STR , 1 year of study, winter semester, elective
Type of course unit
Lecture
Teacher / Lecturer
Syllabus
2. Special constructions of conics.
3. Conics. Mapping between two planes.
4. Mapping between a circle and an ellipse.
5. Mongean system of descriptive geometry. Basic principles of orthographic projection.
6. Auxiliary inclined views or projections.
7. Orthographic projection - practicale problems.
8. Axonometric projection.
9. Solids in the isometric pictorial.
10. Elementary solids and surfaces.
11. Intersection of a line and a surface. Slice.
12. Auxiliary inclined views.
13. Examples according to student interest.