Lectures related to Midpoint | EPFL Graph Search

Explores vector equations, observation points, and normal equations in a plane.

Introduces the basics of analytical geometry, emphasizing vector representation, operations, and applications in geometry.

Covers digital integration, accuracy, adaptive formulas, sub-intervals, and the midpoint.

Covers orthogonal projections, rectors, norms, and geometric observations in vector spaces.

Introduces vector definitions, displacement, addition, and applications in geometry.

Explores linear dependence of vectors, demonstrating examples and conditions for collinearity.

Covers coordinates, midpoints, and abscissa in analytical geometry, providing practical problem-solving examples.

Explores midpoint, equations, angles, and projections in analytical geometry.

Covers digital integration methods, including composite formulas and convergence order.

Explores the concept of symmetry in parallelograms and the properties of their diagonals.

Covers digital integration, interpolation polynomials, and integration formulas with error analysis.

Explores intersections of lines and medians in a square geometry context.

Introduces central symmetry, an isometry fixing a point and transforming other points.

Explores the geometry of a triangle, focusing on special lines.

Explores the center of gravity in triangles and the barycenter theorem.

Explores elementary operations in geometry, including addition, subtraction, multiplication, and division of segments and angles.

Covers examples of determining the area of a triangle and finding equations.

Covers the geometry of the triangle, including inequalities, heights, and centers.

Explores vector geometry basics, historical perspectives, and practical applications.

Explores parametric equations and their dependence on the choice of observation benchmarks.