Answer:

Explanation:
To find:
The value of
= ?
Solution:
Kindly consider the equilateral
as attached in the answer area.
Let the side of triangle =
units
Let us draw the perpendicular from vertex A to side BC.
It will divide the side BC in two equal parts.
i.e. BD = DC =

Using Pythagorean Theorem in
:

Side AD =

Using Trigonometric ratio:


Putting the values of AD and BD:
