In an equilateral triangle, the orthocentre and the centroid coincide. Verify this statement by drawing an equilateral triangle, its altitudes and median.
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For an equilateral triangle, the altitudes, angle bisectors, medians from a vertex, all coincide with each other.
For an equilateral triangle, the altitudes, angle bisectors, medians from a vertex, all coincide with each other. Hence, the orthocenter O, centroid G and incentre I are all same in an equilateral triangle.
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