If `x_1,x_2,x_3` as well as `y_1, y_2, y_3` are in G.P. with same common ratio, then prove that the points `(x_1, y_1),(x_2,y_2),a n d(x_3, y_3)` are collinear.

If x_1, x_2, x_3 as well as y_1, y_2, y_3 are in G.P. with the same common ratio, then the points (x_1, y_1), (x_2, y_2) and (x_3, y_3) (A) lie on a straight line (B) lie on a parabola (C) lie on a circle (D) are vertices of a triangle

If x_(1), x_(2), x_(3) as well as y_(1), y_(2), y_(3) are in GP, with the same common ratio, then the points (x_(1),y_(1)), (x_(2),y_(2)) and (x_(3), y_(3))

If x_(1),x_(2),x_(3) as well as y_(1),y_(2),y_(3) are also in G.P. With the same common ratio,then the points (x_(1),y_(1)),(x_(2),y_(2)),(x_(3),y_(3)) lies on

If x_(1),x_(2),x_(3) as well as y_(1),y_(2),y_(3) are in GP with the same common ratio,then the points (x_(1),y_(1)),(x_(2),y_(2)), and (x_(3),y_(3)). lie on a straight line lie on an ellipse lie on a circle (d) are the vertices of a triangle.

If x_(1),x_(2),x_(3) and y_(1),y_(2),y_(3) are both in G.P. with the same common ratio then the points (x_(1),y_(1)),(x_(2),y_(2)) and (x_(3),y_(3))

If x_1 , x_2, x_3 as well as y_1, y_2, y_3 are in A.P., then the points (x_1, y_1), (x_2, y_2), (x_3, y_3) are (A) concyclic (B) collinear (C) three vertices of a parallelogram (D) none of these

If x_(1),x_(2),x_(3), are in A.P.and y_(1),y_(2),y_(3), are also in A.P.with same common difference then the points (x_(1),y_(1)),(x_(2),y_(2)) and (x_(3),y_(3)) form