Euler point: Difference between revisions

Latest revision as of 11:09, 6 July 2007

In a given triangle $\triangle ABC$ , the Euler points, usually denoted $E_A,E_B,E_C$ , are the midpoints of the segments joining the orthocenter to the vertices.

Euler points lie on the nine-point circle.

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-The Euler points, usually denoted as <math>E_A,E_B,E_C</math>, are the midpoints of the orthocenter of a given triangle<math>\triangle ABC</math> to the vertex <math>A,B, and C</math>.
+In a given [[triangle]] <math>\triangle ABC</math>, the '''Euler [[point]]s''', usually denoted <math>E_A,E_B,E_C</math>, are the [[midpoint]]s of the [[segment]]s joining the [[orthocenter]] to the [[vertex | vertices]].
-Euler points lie on the [[Nine-point circle]].
+Euler points lie on the [[nine-point circle]].
+{{stub}}
+[[Category:Definition]]