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No, both of them don't.

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12y ago
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Q: Does circumcenter and centroid fall out of a triangle?
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Related questions

What triangle has a incenter circumcenter orthocenter and centroid?

Every triangle has an incentre, circumcentre, orthocentre and centroid.


Is the centroid of a triangle always the circumcenter of a triangle?

No way! An easy example is the centroid and circumcenter of a right-angle triangle. Circumcenter will be exactly on the middle of the hypotenuse which obviously cannot be the centroid. Centroid is the point where all three lines are connecting all the three vertices and the middle of the line opposite the respective vertex. Circumcenter is the center of the circle passing through all the vertices. As it is known, a right-angle triangle will always fall within a semicircle, meaning the circle center will always be on the middle of the hypotenuse.


which statement is true the centroid and the circumcenter are the same point?

the centroid is the balance point of the triangle


What is the distance between the centroid and the circumcenter?

# First find the circumcenter & centroid. # subtract centroid from circumcenter.


What are the four points of concurrence in a triangle?

Circumcenter, incenter, orthocenter and centroid.


What are the special points in triangle?

The Orthocenter The Centroid The Circumcenter The Incenter >.> 'nuff said


Can the orthocenter incenter centroid and circumcenter of a triangle all meet at the same point?

Yes, but only in an equilateral triangle.


Can the circumcenter of a triangle fall outside of the triangle?

It will, if the triangle is obtuse.


When does the circumcenter of a triangle fall outside of the triangle?

When the triangle is obtuse.


What will never fall outside the triangle?

Its centroid.


Does orthocenter and circumcenter fall outside of a triangle?

both


The point of concurrency of the medians of a triangle?

the centroid. here are all the points of concurrency: perpendicular bisector- circumcenter altitudes- orthocenter angle bisector- incenter median- centroid hope that was helpful :)