`A B C D E` is a regular pentagon and bisector of `/_B A E\ ` meets `C D\ ` at `Mdot` If bisector of `/_B C D` meets `A M` at `P ,` find `/_C P Mdot`

ABCDE is a regular pentagon and bisector of /_BAE meets CD at M. If bisector of /_BCD meets AM at P, find /_CPM.

ABCDE is a regular pentagon and bisector of BAE meets CD at M, bisector of BCD meets AM at P. Prove that CPM=36^(@).

ABCDE is a regular pentagon. Angle bisector of angle BAE meets CD at m. angle bisector of angle BCD meets AM at P. Find the angle CPM = ?

A B C D E is a regular pentagon. The bisector of /_A of the pentagon meets the side C D in Mdot Show that /_A M C=90^0dot

In a triangle A B C , the internal bisectors of /_B\ a n d\ /_C meet at P and the external bisectors of /_B\ a n d\ /_C meet at Q . Prove that /_B P C+\ /_B Q C=180^0

In a ABC, the internal bisectors of /_B and /_C met at P and the external bisectors of /_B and /_C meet at Q. Prove that /_BPC+/_BQC=180^(@)

In a parallelogram A B C D , the bisectors of /_A\ a n d\ /_B meet at Odot Find /_A O Bdot

In △ A B C ,\ /_B=45^0,\ /_C=55^0 and bisector of /_A meets B C at a point Ddot Find /_A D B\ a n d\ \ /_A D C

In Figure, side B C\ of A B C is produced to point D such that bisectors of /_A B C\ a n d\ /_A C D meet at a point Edot If /_B A C=68^0, find /_B E C

In a quadrilateral A B C D , if bisectors of the /_A B Ca n d/_A D C meet on the diagonal A C , prove that the bisectors of /_B A Da n d/_B C D will meet on the diagonal B Ddot