Copy of The Center of the Kiepert Hyperbola

Autor: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.

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Geometric linkage
Torus
Dividing a 2-digit number by a 1-digit number (2)
Untitled
Converting Angle Measures Between Degrees and Radians

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Systems of Inequalities
Area of Unit Circle as Limit of Circumscribed Polygon
Revolving exponential and polynomial
UIAs: Cumulative risk of of Rupture vs Adverse outcome
Vertical Angles

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Ebene Figuren
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