The midpoint of the hypotenuse equidistant from all the vertices
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The midpoint of the hypotenuse equidistant from all the vertices
The midpoint of the hypotenuse equidistant from all the vertices
All right triangles inscribed in a circle have their vertices on the circle and the hypotenuse as the circle's diameter. Thus the midpoint of the hypotenuse is the center of the circle nd all points on the circle are eqully as far from the center even so the vertex of the right angle.
Circumcenter, this is the center-point of a circle circumscribed around the triangle. If the triangle is obtuse, then this point is outside the triangle and if the triangle is a right triangle, then the point is the midpoint of the hypotenuse.
it gives you the midpoint of the line segment you use the formula for