In any triangle ABC, if the angle bisector of `/_A` and perpendicular bisector of BC intersect, prove that they intersect on the circumcircle of the triangle ABC

In any triangle ABC, if the angle bisector of /_A and perpendicular bisector of BCintersect, prove that they intersect on the circumcircle of the triangle ABC

The angle bisector of any angle of a triangle and perpendicular bisector of the opposite side if intersect, they will intersect on the circumcircle of the triangle.

Prove that If the bisector of any angle of a triangle and the perpendicular bisector of its opposite side intersect, they will intersect on the circumcircle of the triangle.

In DeltaABC , angle bisector of angleA intersect BC at D and intersects circumcircle of triangle at E then.

The vertices A, B, C of a triangle ABC have co-ordinates (4,4), (5,3) and (6,0) respectively. Find the equations of the perpendicular bisectors of AB and BC, the coordinates of the circumcentre and the radius of the circumcircle of the triangle ABC.

The perpendicular bisector of the three sides of a right - angled triangle intersect each other

The point of intersection of the angle bisectors of a triangle is :