Center perpendicular properties.

The midpoint perpendicular to a line segment is a straight line perpendicular to this segment and passing through its midpoint.

Properties:

Any point of the midpoint perpendicular drawn to the line segment is equidistant from its ends.

If a point of the plane is equidistant from the ends of a segment, then it lies on the mid-perpendicular to this segment.

The three perpendiculars of the triangle intersect at one point. This point is called the center of the circumscribed circle for this triangle.



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