pqr is an equilateral triangle with it coordinates of q and r as - 2,0 and 2,0 respectively find the coordinates of vertex p
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Length of given side = 4 units. As it is equilateral triangle, all sides should be equal. So, length of remaining two sides is also 4 units.
Let, P= (x,y)
Then,
(x+2)² + y² = (x-2)² + y²
→ x= 0
Now,
Length of side = 4 units.
So,
(x+2)² + y² = 4²
→ As x = 0, y = 2√3
So, point P = (0, 2√3)
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