Παρασκευή 11 Ιανουαρίου 2013

ORTH. PROJECTIONS OF MORLEY TRIANGLE VERTICES -2


Let A'B'C' be the Morley 1st Triangle.

Denote

A'b, A'c = the orthogonal projections of A' on CB', BC', resp.

B'c, B'a = the orthogonal projections of B' on AC', CA', resp.

C'a, C'b = the orthogonal projections of C' on BA', AB', resp.

1. A'b,A'c, B'c, B'a, C'a, C'b are con-conic (??).

2. The Euler Lines of A'AbAc, B'B'cB'a, C'C'aC'b are concurrent. (??)

Antreas P. Hatzipolakis, 11 Jan. 2013

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X(73160) = X(2)X(6120)∩X(15859)X(66554) Barycentrics    Sin[B/3]*Sin[(2*B)/3]*Sin[B] + (Sin[A]*Sin[B] + Sin[C/3]*Sin[(2*C)/3])*Sin[C] : : ...