Orthocenter describes point M.
What is orthocenter?
The orthocenter of a triangle exists at the intersection of the triangle's three altitudes. It comprises several essential properties and relations with other regions of the triangle, including its circumcenter, incenter, area, and more.
There exists no direct formula to compute the orthocenter of the triangle. It lies inside for an acute and outside for an obtuse triangle. Altitudes exist nothing but the perpendicular line ( AD, BE, and CF ) from one side of the triangle ( either AB or BC or CA ) to the opposing vertex.
The orthocenter of a triangle is the point where the perpendicular drawn from the vertices to the opposite sides of the triangle intersect each other.
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