Seminar in descriptive geometry I - NMTD203
Title: Seminář z deskriptivní geometrie I
Form of teaching: seminar
Guaranteed by: Department of Mathematics Education (32-KDM)
Faculty: Faculty of Mathematics and Physics
Actual: from 2022
Duration in semesters: 1
Semester: winter
E-Credits: 2
Hours per week, examination: winter s.:0/2, C [HT]
Capacity: unlimited
Maximum number of enrolled students: unlimited
Min. number of students: unlimited
4EU+: no
Virtual mobility / capacity: no
State of the course: taught
Language: Czech
Teaching methods: full-time
Repeated enrollment: 2 / 2 / 2 / 2
Guarantor: RNDr. Martina Škorpilová, Ph.D.
Teacher(s): RNDr. Martina Škorpilová, Ph.D.
Incompatibility : NMUG265
Interchangeability : NMUG265
Is incompatible with: NMUG265
Is interchangeable with: NMUG265
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Annotation -
Future teachers return (at a higher level) to the issues that were presented mainly in the subject of Descriptive Geometry I. They broaden their knowledge and reveal connections between principles of projections. They also improve the professional expression and meet the possibilities of enriching teaching descriptive geometry using games.
Last update: Staněk Jakub, RNDr., Ph.D. (14.06.2019)
Course completion requirements -

The condition for obtaining credit is active participation in class (proposing solutions and completing all exercises solved during lessons) as well as submitting all homework assignments (the student has the right to one correction for two of these outputs).

Last update: Škorpilová Martina, RNDr., Ph.D. (31.08.2026)
Literature -

F. Veselý, J. Filip: Sbírka úloh z deskriptivní geometrie, Přírodovědecké vydavatelství, Praha, 1952.

M. Štěpánová: Kuželosečky, osová afinita, středová kolineace (předlohy pro rýsování), vlastním nákladem, Praha, 2017.

A. Urban: Deskriptivní geometrie I, SNTL, Praha, 1965.

Papers published in contemporary journals on geometry.

Last update: Škorpilová Martina, RNDr., Ph.D. (31.08.2026)
Syllabus -

Problems which practise spatial imagination. Interesting planimetric problems (mainly on conics). Problems solved in orthogonal projection onto the horizontal plane and in Monge projection, especially those that require first and foremost inventing the spatial principle of solution.

Last update: Škorpilová Martina, RNDr., Ph.D. (31.08.2026)