Course Details

Descriptive Geometry

Academic Year 2025/26

BAA015 course is part of 1 study plan

​ BPC-APS Winter Semester 1st year

Course Guarantor

Mgr. et Mgr. Jan Šafařík, Ph.D.

Institute

Institute of Mathematics and Descriptive Geometry

Language of instruction

Czech

Credits

4 credits

Semester

winter

Forms and criteria of assessment

course-unit credit and examination

Offered to foreign students

Not to offer

Course on BUT site

https://www.vut.cz/en/students/courses/detail/289641

Lecture

13 weeks, 2 hours/week, elective

Syllabus

  • 1. Monge projection.
  • 2. Monge projection of simple surfaces, their sections and intersections with a straight line.
  • 3. Surfaces of revolution, thein tangent plane and plane sections.
  • 4. Basics of lighting. Technical lighting.
  • 5. Orthogonal axonometry.
  • 6. Orthogonal axonometry.
  • 7. Oblique projection.
  • 8. Linear perspective projection.
  • 9. Linear perspective projection.
  • 10. Linear perspective projection.
  • 11. Theoretical solution of roofs.
  • 12. Higher order warped surfaces, arcs.
  • 13. Helix, helicoidal conoid.

Exercise

13 weeks, 2 hours/week, compulsory

Syllabus

  • 1. Monge projection.
  • 2. Projections of a simple bodies and surfaces, their sections and intersections with a straight line.
  • 3. Tangent plane of a surface of revolution, section of a surface of revolution.
  • 4. Lighting, technical lighting.
  • 5. Orthogonal axonometry. Metric problems in coordinate planes.
  • 6. Orthogonal axonometry. Projections of simple bodies and surfaces, their sections and intersections with a straight line.
  • 7. Projecting in oblique projection. Projection of a circle in a coordinate plane. Displaying simple bodies. Cutting method.
  • 8. Linear perspective. Intersection method. Constructing a free perspective.
  • 9. Linear perspective. Method of rotated ground plan. Other methods of projecting a perspective.
  • 10. Linear perspective. Vertical picture. Reconstructing an object from a perpendicular picture.
  • 11. Theoretical solutions of the roofs.
  • 12. Higher-order warped surfaces.
  • 13. Constructing a helix. Right helicoidal conoid. Credits.