[" In an equilateral triangle,prove that the centroid and the "],[" circumcentre coincide."]

In an equilateral triangle, prove that centroid and circumcentre coincide.

In an equilateral triangle prove that the centroid and the centre of the circumcircle (circumcentre) coincide.

In an equilateral triangle prove that the centroid and the centre of the circumcircle (circumcentre) coincide.

In an equilateral triangle, prove that the centroid and centre of the circum-circle (circum centre) coincide.

In an equilateral triangle, prove that the centroid and centre of the circum-circle (circum centre) coincide).

In an equilateral triangle,prove that the centroid and centre of the circum-circle (circum centre) coincide.TO PROVE: The centroid and circum centre are coincident. CONSTRUCTION: Draw medians AD,BE and CF.

In an equilateral triangle, prove that the centroid and centre of the circum-circle (circum centre) coincide) Given : An equilateral triangle A B C in which D , E a n d F are the mid-points of sides B C , C A a n d A B respectively. To Prove: The centroid and circum centre are coincident. Construction : Draw medians A D , B E a n d C F

Statement 1: The vertices of a triangle are (1,2), (2,1) and {1/2(3+sqrt(3)),1/3(3+sqrt(3))} Its distance between its orthocentre and circumcentre is zero. Statement 2 : In an equilateral triangle, orthocentre and circumcentre coincide.