In the equilateral triangle ABC, AD=DE=BE, D and E lie on the AB. If each side of the `/_\ABC` is 6cm ,then the area of the shaded region is

DeltaABC is equilateral triangle. Where AD = DE = BE, D and E lies on the AB. If each side of the triangle be 6cm. Then the area of shaded region.

In the equilateral triangle ABC, AD = DE = BE, D and E lies on the AB. If each side of the triangle (i.e., AB, BC and AC) be 6 cm, then the area of the shaded region is:

In the equilateral triangle ABC given below, AD = DB and AE = EC. If I is the length of a side of the triangle, then what is the area of the shaded region ?

In an equilateral triangle ABC, If ADbotBC, B-D-C and AB = 12 cm, then the value of AD is

Construct an equilateral triangle ABC of side 6cm.

In Figure, ABC is an equilateral triangle of side 8cm. A, B and C are the centres of circular arcs of radius 4cm. Find the area of the shaded region correct upto 2 decimal places.

In an equilateral triangle ABC, G is the centroid. Each side of the triangle is 6 cm. The length of AG is

The diameter of a semicircle and the base of an equilateral /_\ABC coincide in such a way that the other two sides of the triangle intersect the circumference of the semicircle at the points D and E, as shown in the diagram. If the perimeter of the triangle ABC is 6 cm, find the area of the shaded region.