Vertices of an equilateral triangle are A,B,C which are oriented in anticlockwise sense and A(3,4),B(3,6) then C is

If z_(1),z_(2),z_(3) be vertices of an equilateral triangle occurig in the anticlockwise sense, then

The points (-a,-b),(a,b),(a^(2),ab) are (a) vertices of an equilateral triangle (b) vertices of a right angled triangle (c) vertices of an isosceles triangle (d) collinear

The coordinates of vertices A and B of an equilateral triangle ABC are (- 4, 0) and (4, 0) respectively. Which of the following could be coordinates of C

The vertices of a triangle are (2,4),B(2,6),C(2+sqrt(3),5). The triangle is

The vertices of a triangle are A(4, 4), B(3, -2) and C(-3, 16). The area of the triangle is

If the points A(3,4),B(x_1 ,y _1) and C(x_2 ,y_2) are such that both 3 , x_1, x_2 and 4, y_1 ,y_2 are in AP, then (i) A , B , C are vertices of an isosceles triangle (ii) A , B , C are collinear points (iii) A , B , C are vertices of a right angle triangle (iv) A , B , C are vertices of a scalene triangle (v) A , B , C are vertices of a equilateral triangle

(a,b),(c,d),(e,f) are the vertices of an equilateral triangle.Then the orthocenter of the triangle is

Find the area of the triangle whose vertices are A(4,4),B(3,-16) and C(3,-2)