Τρίτη 23 Απριλίου 2013

PERSPECTIVE

Let ABC be a triangle, A'B'C' the antipedal triangle of P = O and Oa, Ob, Oc the circumcenters of OB'C', OC'A', OA'B'. resp.

Denote:

Ab = ObOa /\ OcA

Ac = OcOa /\ ObA

Bc = OcOb /\ OaB

Ba = OaOb /\ OcB

Ca = OaOc /\ ObC

Cb = ObOc /\ OaC

The triangles OaObOc, Triangle A*B*C* bounded by (AbAc, BcBa, CaCb) are perspective (??).

Locus of P ??

Antreas P. Hatzipolakis, Anopolis #156

Δεν υπάρχουν σχόλια:

Δημοσίευση σχολίου

CORR

X(73009) = X(4)X(1854)∩X(46)X(80) Barycentrics    (2*a^4-a^3*b-a^2*b^2+a*b^3-b^4-a^3*c+2*a^2*b*c-a*b^2*c-a^2*c^2-a*b*c^2+2*b^2*c^2+a*c^3-c^...