Σάββατο 13 Ιουλίου 2024

SAME CENTROID

Let ABC be a triangle and A'B'C' the cevian triangle of O

Denote

Ma, Mb, Mc = the midpoints of AA'. BB', CC', resp.

Ha, Hb, Hc = the orthocenters of OMbMc, OMcMa, OMaMb, resp,

The triangles ABC and HaHbHc share the same centroid G

APH

Francisco Javier García Capitán A triangle of orthocenters with centroid G
FJGC

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ETC

X(65377) = CENTER OF HATZIPOLAKIS-MOSES-MORLEY HYPERBOLA Barycentrics    (Cos[B]*Cos[C/3] - Cos[B/3]*Cos[C])*(Cos[A/3]*(Cot[B] - Cot[C])...