If O(0, 0), A(3, 4), B(4, 3) are the vertices of a triangle then the length of the altitude from O is

If A(-3,0),B(4,-1),C(5,2) are vertices of triangle ABC, then the length of altitude through A is

If O(0,0), A(4,0) and B(0,3) are the vertice of a triangle OAB, then the coordinates of the excentre oppsite to the vertex O(0,0)

Let A (5,2), B (3,-3) and C (-4,3) be the vertices of a Delta ABC Find the length of the altitude from A to BC

If A(-3,0),B(4,-1),C(5,2) are vertices of Delta ABC then the length of altitude through A is

If A(0,0),B(0,3) and C(4,0) are the vertices at triangle then equation of internal bisector of /_B is given by:

O(0,0), A(1,2), B(3,4) are the vertices of DeltaOAB . The joint equation of the altitude and median drawn from O is

O (0, 0), A (3, 5) and B (-5, -3) are the vertices of triangle OAB. Find : the equation of median of triangle OAB through vertex O.

A(-3, 1), B(4,4) and C(1, -2) are the vertices of a triangle ABC. Find: the equation of altitude AE.

The vertices of A B C are (-2,\ 1),\ (5,\ 4) and (2,\ -3) respectively. Find the area of the triangle and the length of the altitude through A .