The internal and external bisectors of $\angle B$ and $\angle C$ of $ riangle ABC$ meeting at $P$ and $Q$ make $B,P,C,Q

Question

The internal and external bisectors of $\angle B$ and $\angle C$ of $	riangle ABC$ meeting at $P$ and $Q$ make $B,P,C,Q$—

Accepted Answer

concyclic

Answer

collinear

Answer

coincident

Answer

concurrent at one vertex

The internal and external bisectors of ∠B\angle B∠B and ∠C\angle C∠C of △ABC\triangle ABC△ABC meeting at PPP and QQQ make B,P,C,QB,P,C,QB,P,C,Q—