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Course, academic year 2023/2024
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Fundamentals of Projection Methods (CŽV) - NMUM817
Title: Základy zobrazovacích metod (CŽV)
Guaranteed by: Department of Mathematics Education (32-KDM)
Faculty: Faculty of Mathematics and Physics
Actual: from 2018
Semester: winter
E-Credits: 2
Hours per week, examination: winter s.:0/1, Ex [HT]
Capacity: unlimited
Min. number of students: unlimited
4EU+: no
Virtual mobility / capacity: no
State of the course: cancelled
Language: Czech
Teaching methods: full-time
Teaching methods: full-time
Is provided by: NMUM303
Guarantor: doc. RNDr. Jarmila Robová, CSc.
RNDr. Petra Surynková, Ph.D.
Classification: Mathematics > Mathematics, Algebra, Differential Equations, Potential Theory, Didactics of Mathematics, Discrete Mathematics, Math. Econ. and Econometrics, External Subjects, Financial and Insurance Math., Functional Analysis, Geometry, General Subjects, , Real and Complex Analysis, Mathematics General, Mathematical Modeling in Physics, Numerical Analysis, Optimization, Probability and Statistics, Topology and Category
Incompatibility : NMUM303, NUMP009
Interchangeability : NMUM303, NUMP009
Is incompatible with: NMUM303
Is interchangeable with: NMUM303
Annotation -
Last update: JUDr. Dana Macharová (10.10.2012)
Geometricaly correct drawing of spatial situations. Monge and obligue projection.
Aim of the course -
Last update: JUDr. Dana Macharová (10.10.2012)

This course helps to obtain theoretical background for teaching mathematics at high school.

Literature -
Last update: JUDr. Dana Macharová (10.10.2012)

Only in Czech:

Kadleček, J. - Malechová, I.: Základy zobrazovacích metod. Praha, Matfyzpress 1996

Kraemer, E.: Zobrazovací metody I a II. Praha, SPN 1991

Učebnice stereometrie a deskriptivní geometrie pro gymnázia

Teaching methods -
Last update: JUDr. Dana Macharová (10.10.2012)

Seminar.

Syllabus -
Last update: JUDr. Dana Macharová (10.10.2012)

Stereometry, solutions of spatial problems. Parallel projection (comparison with central projection), invariants. Free parallel projection. Specific properties of orthogonal projection. Axial affinity. Image of a circle in axial affinity. Monge projection, problems on elementary solids with base in non-projection plane. Oblique projection, problems on elementary solids with base in projection plane.

 
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