A, B and C are points in the xy plane such that `A(1, 2); B(5, 6) and AC = 3BC`. Then

If C is a point on the line segment joining A (-3, 4) and B (2, 1) such that AC = 2BC, then the co-ordinates of C are :

If C is a point on the line segment joining A (-3, 4) and B (2, 1) such that AC=2BC, then the coordinate of C is

Point C lies on a segment joining the points A(1,1) and B(2,-3) and 3AC = BC . Find the coordinates of point C ,

If C is the midpoint of the point A(-3,-4) and B(-5,6), then AC =

Three points A,B and C taken on rectangular hyperbola xy = 4 where B(-2,-2) and C(6,2//3) . The normal at A is parallel to BC, then

Three points A,B and C taken on rectangular hyperbola xy = 4 where B(-2,-2) and C(6,2//3) . The normal at A is parallel to BC, then

A and B are two points and C is any point collinear with A and B .If AB=10, BC =5, then AC is equal to :

Let A(-3, 2) , B(4,1) and C(-2,k) be three points such that AC = BC . Find the value of k .