Lectures related to Intersection of a Line and a Plane

Explores projection planes, angles, and traces in geometric descriptive, emphasizing perpendicularity and parallelism in planes.

Explains the intersection of a line and a plane using auxiliary planes and projectants.

Explores the intersection of a line and an opaque plate using GeoGebra.

Covers perpendicular planes, plane traces, and shadows in descriptive geometry.

Explores descriptive geometry principles, including points, lines, planes, and applications to shadow problems using software like GeoGebra.

Covers the intersection of planes and the construction of the intersection line between two planes.

Introduces special plans and projections in descriptive geometry, covering vertical, horizontal, and frontal plans.

Explores regularization, learning algorithms, and subgaussian assumptions in machine learning.

Covers exercises and perpendicularity in geometric descriptive concepts, emphasizing in-person attendance and practical applications.

Covers the construction of projections of a square in a defined plane.

Explores the construction of ellipses and affinities to determine true sizes of segments in descriptive geometry.

Explores the geometric properties of paraboloids and hyperboloids in architecture, emphasizing their design implications and practical applications.

Covers the concept of the line in descriptive geometry, focusing on epure and traces.

Explores the construction of solutions by Dirichlet-Laplace in general domains.

Explores surfaces with constant curvature, rules between geometric elements, and the generation of sections in geometry.

Explores orthogonality between lines and planes, focusing on conserving right angles and constructing perpendicular planes in 3D space.

Covers the basics of intersections in descriptive geometry, including the intersection of planes and coplanar lines.

Explores the properties and sections of a sphere, including symmetry, tangent planes, and circle projections.

Covers axonometry as a projection of space onto a plane parallel to a given direction, including cavalier axonometry and its properties.

Covers the principles of structural analysis for arches and cables, focusing on geometry and load distribution.