Let $A B C$ be a triangle in which ($B L$ is the angle bisector of $\widehat{A B C}(L \in A C)$, $A H$ is an altitude of $\triangle A B C(H \in B C)$ and $M$ is the midpoint of the side $[A B]$. It is known that the midpoints of the segments $[B L]$ and $[M H]$ coincides. Determine the internal angles of triangle $\triangle A B C$.