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

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