Question 68

Suppose that the medians BD, CE and AF of a triangle ABC meet at G. Then AG: GF is

Solution

Given : BD, CE and AF are medians of triangle ABC and G is the centroid.

To find : AG : GF = ?

Solution : In a triangle, a centroid divides the median in the ratio 2 : 1

=> $$\frac{AG}{GF}=\frac{BG}{GD}=\frac{CG}{GE}=\frac{2}{1}$$

=> Ans - (B)

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