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In-triangle-ABC-with-angles-correspondently-Euler-s-line-interescts-BC-at-point-P-Ite-s-put-is-angle-between-Euler-s-line-and-BC-BPH-Then-the-following-is-true-tan-2-c




Question Number 180273 by Shrinava last updated on 09/Nov/22
In triangle  ABC  with angles  α , β , γ  correspondently , Euler′s line interescts  BC  at point  P. Ite′s put  δ  is angle  between Euler′s line and  BC (∠BPH).  Then the following is true  tan δ = ((2 cos β cos γ − cos α)/(sin (β − γ)))
IntriangleABCwithanglesα,β,γcorrespondently,EulerslineinteresctsBCatpointP.ItesputδisanglebetweenEulerslineandBC(BPH).Thenthefollowingistruetanδ=2cosβcosγcosαsin(βγ)

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