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The Center of the Kiepert Hyperbola
Autor:
Steve Phelps
Thema:
Geometrie
,
Hyperbel
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
Neue Materialien
Rotating Custom Polygons Around an Axis
Probabilities with Two-Way Tables
Segment Addition Postulate (Mild Questions)
Rotating Plane Figures to Form Solids
Modifiable Right Triangular Prism
Entdecke Materialien
Conclusions
Centroid Finder (AP Calc)
Exploration2-3c
Kaleidoscope
Day12
Entdecke weitere Themen
Hypothesentest oder Signifikanztest
Lineare Regression
Addition
Zahlen
Gleichseitige Dreiecke