Converse of the Parallel Lines Conjecture
The Parallel Lines Conjecture states that if parallel lines are cut by a transversal, then corresponding angles, alternate interior angles, and alternate exterior angles are congruent. What happens when those angles are made congruent? Are the lines always parallel?
Is the converse true?
New Resources
Discover Resources
- implicit curve - display-problem
- Constructing a tangent to a hyperbolic circle using Pascal's theorem in the Poincare disk
- Presentation of the transition from an acute-angled triangle to an obtuse-angled triangle through the lengths of the segments marked off on the sides
- Caverili's Principle
- Rotation Exploration Tool
- Функция-1
- square base