Generalization of Hyacinthos Message 10485
Let ABC be a triangle Q1, Q2 two fixed points and P a variable point. Let L1,L2,L3 be the parallels through P to AQ2, BQ2, CQ2, respectively.
Ab := L2 /\ (Parallel to BQ1 through A)
Ac := L3 /\ (Parallel to CQ1 through A)
Similarly:
Bc := L3 /\ (Parallel to CQ1 through B)
Ba := L1 /\ (Parallel to AQ1 through B)
Ca := L1 /\ (Parallel to AQ1 through C)
Cb := L2 /\ (Parallel to BQ1 through C)
Which is the locus of P such that the Euler Lines of AAbAc, BBcBa, CCaCb are concurrent?
APH, 9 December 2011
Δεν υπάρχουν σχόλια:
Δημοσίευση σχολίου