Σάββατο 2 Νοεμβρίου 2024

CEVIAN TRIANGLES

Jiang Huanxin and David Goering, EquilateralCevian Triangles
The American Mathematical Monthly
Vol. 104, No. 6 (Jun. - Jul., 1997), pp. 567-570
David Goering
X(370) = EQUILATERAL CEVIAN TRIANGLE POINT

Mowaffaq Hajja, The Arbitrariness of the Cevian Triangle
The American Mathematical Monthly
Vol. 113, No. 5 (May, 2006), pp. 443-447
Mowaffaq Hajja

Mail Antreas P. Hatzipolakis

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G - Orthologic

Let ABC be a triangle, P = G = X(2) and Q a point on the Euler line. Denote: Bc, Cb = the orthogonal projections of B, C on GC, GB, resp. ...

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