Two points `O(0,0)` and `A(3,sqrt(3))` with another point `P` form an equilateral triangle. Find the coordinates of `Pdot`

Show that the points O(0, 0), A(3, sqrt(3)) "and "B(3, -sqrt(3)) are the vertices of an equilateral triangle. Find the area of this triangle.

The coordinates of the points A and B are (3,sqrt(3))and(0,2sqrt(3)) respectively , if ABC be an equilateral triangle find the coordinates of C.

If points O(0,0) A(3,sqrt(3)) and B(3,a) are the vertices of an equilaterla triangle then a=

Prove that the points (0,0) (3, sqrt(3)) and (3, -sqrt(3)) are the vertices of an equilateral triangle.

Three points (0,0), (3,sqrt3),(3,lambda) form an equilateral triangle. Then find the value of lambda .

The coordinates of the points A and B are (2,4) and (2,6) respectively . The point P is on that side of AB opposite to the origin . If PAB be an equilateral triangle , find the coordinates of P.

Evaluate lamda , if three points (0, 0), (3, sqrt3) and (3, lamda) form an equilateral triangle.

Points (0,0) , (3,sqrt(3)) and (x,y) from an equilateral triangle , then what is (x,y) ?

If the point (0,0),(2,2sqrt(3)), and (p,q) are the vertices of an equilateral triangle, then (p ,q) is