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The center of the circumscribed circle about a triangle is equidistant to the vertices of the inscribed triangle?

true


The center of a circumscribed circle?

Is equidistant from all points on the circle.


Is the center of the circumscribed circle about a triangle is equal distance to the vertices of the inscribed triangle?

Yes, the center of the circumscribed circle (circumcenter) of a triangle is equidistant from all three vertices of the triangle. This property holds true because the circumcenter is defined as the point where the perpendicular bisectors of the sides of the triangle intersect. Consequently, each vertex of the triangle lies on the circumference of the circumscribed circle, maintaining equal distances from the circumcenter to each vertex.


Is the incenter of a triangle the center of the circle circumscribed about the triangle?

No.


The of a triangle is the center of the only circle that can be circumscribed about it.?

no


If a circle is circumscribed about a triangle the center of the circle is called the of the triangle?

Centre


Is the circumcenter of a triangle the center of the circle circumscribed about the triangle?

Yes.


The center of a circumscribed circle about a given triangle may be found by the intersection of what?

The center of a circumscribed circle about a triangle, known as the circumcenter, can be found by the intersection of the perpendicular bisectors of any two sides of the triangle. These bisectors are the lines that are perpendicular to each side at its midpoint. The point where they intersect is equidistant from all three vertices of the triangle, thus defining the circumcenter.


The circumcenter of a triangle is the center of the only circle that can be it?

circumscribed about


What would the center of a circle which is circumscribed about a triangle be called?

The center of the circle. Perhaps clarify the question?


The circumcenter of a triangle is the center of the only circle that can be circumscribed about it?

True


Is the circumcenter of a triangle the center of the only circle that can be circumscribed?

Yes, it is.