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The Center of the Kiepert Hyperbola
Auteur:
Steve Phelps
Onderwerp:
Meetkunde
,
Hyperbool
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.
GeoGebra
Nieuw didactisch materiaal
Rolling an Equilateral Triangle
Perimeter of Rectangle
Building Triangles with Set Areas
bewijs stelling van Pythagoras
Untitled
Ontdek materiaal
An applet for demonstrate the loci formed by the intersectio
NewAngleNoLabel01
Equação do Plano
Example
p3 rodriguez elvilyss.ggb
y=mx+c
Ontdek onderwerpen
Rechth. prisma
Beschrijvende maten
stelling van Pythagoras
Symmetrie
Limieten