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Math: Geometry Problem 1007: Hexagon, Midpoint, Triangle, Median, Centroid, Concurrency. Level: School, College.

The figure shows a hexagon ABCDEFG. M1, M2, M3, M4, M5, and M6, are the midpoints of sides. Prove that the medians of triangles M1M3M5 and M2M4M6 are concurrent at O.
 

Geometry Problem 1007: Hexagon, Midpoint, Triangle, Median, Centroid, Concurrency

 


 
 

 

Home | SearchGeometry | Problems | All Problems | Open Problems | Visual Index | 10 Problems | Problems Art Gallery Art | 1001-1010 | Hexagon | Triangle | Midpoint | Median | Centroid | Concurrent lines | by Antonio Gutierrez

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Last updated: Sep 19, 2014