If A(2,-3,1),B(3,-4,6) and C is a point of trisection of AB then `C_(y)`

If A(-2,50,B(3,1) and P,Q are the points of trisection of bar(AB), then mid point of bar(PQ) is

C(3,0) and D(3,1) are the points of trisection of a line segment AB . Find the respective coordinates of A and B . (a) (3,2) , (3,0) " " (b) (3,-1) , (3,2) " " (c) (-3,1) , (3,2) " " (d) None of these

Let A(2,1-3) and B(5,-8,3) be two given points. Find the coordinats of the points of trisection of the line segment AB.

The points A (-6,10), B(-4,6) and C(3,-8) are collinear such that AB =-(2)/(9)AC .

If the three points A(1,6),B(3,-4) and C(x,y) are collinear,then the equation satisfying by x & y is

If [(4a^2,4a,1),(4b^2,4b,1),(4c^2,4c,1)][(f(-1)),(f(1)),(f(2))][(3a^2+3a),(3b^2+3b),(3c^2+3c)] ,f(x) is a quadratic function and its maximum valueoccurs at a point V.A is a point of intersection of y = f (x) with X-axis and point B is such that chord AB subtendsa right angle at V. Find the area enclosed by f(x) andchord AB.

Let A(2,-1,4) and B(0,2,-3) be the points and C be a point on AB produced such that 2AC=3AB , then the coordinates of C are