Copy of The Center of the Kiepert Hyperbola

Auteur :prapath, Steve Phelps

The center of the Kiepert hyperbola is found as follows: Construct the orthic triangle DEF. The Brocard axes of the triangles ADE, BDF, and CEF are concurrent at the center K1 of the hyperbola.

Nouvelles ressources

Quadrant Illustrator 2
Pythagorean Template: Integer Legs
Slope Illustrator (2)
Congruent Sides & Angles in △s: Exploration
Perpendicular Lines: Quick Exploration

Découvrir des ressources

Orthogonal Circles
Vento Real e Relativo
Square and Sides
Midsegment Theorem
Squares Built on a Triangle

Découvrir des Thèmes

Inégalités
Moyennes
Addition
Régression Linéaire
Coordonnées