ABC and BDE are two equilateral triangles such that D is the midpoint of BC. Ratio of the areas of triangles ABC and BDE is

Δ ABC and Δ BDE are two equilateral triangles
Let a be the side of Δ ABC
Since D is midpoint of BC
So the side of equilateral ΔBDE = ![]()
Area of equilateral Δ =
(side)2
Area of Δ ABC =
………….1
Area of Δ BDE = ![]()
= ![]()
Putting value of
×
…………from 1
Area of Δ BDE =
Area of Δ ABC
= ![]()
Couldn't generate an explanation.
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