If the points `A(a,b), B(-a,-b)` and `P(a^2,ab)` are collinear then the ratio in which `P` divides `bar(AB)` is

Given that the points A(2,3,4),B(-1,2,-3) and C(-4,1,-10) are collinear. Then the ratio in which C divides AB is

If the point A(5,a,-1),B(2,-7,k) and P((17)/(4),(11)/(4),0) are collinear, then the ratio in whihc P divides AB is

Show that the three points A(2, 3, 4), B(-1, 2, -3) and C(-4, 1, -10) are collinear and find the ratio in which C divides bar(AB) .

If the points (a, b), (a', b') and (a-a', b-b') are collinear, show that ab' =a'b.

If the point (a,b), (a',b') and (a-a',b-b') are collinear, then prove that ab' = a'b.

If the points (a,b), (a',b') and (a-a',b-b') are collinear, then prove that ab' = a'b.

If the points A(2,p,1),B(1,2,q) and C(3,2,1) are collinear, then find (1) the ratio in which the points C divides the line segment AB (2) the values of p and q.

If the points A(3,0,p),B(-1,q,3) and C(-3,3,0) are collinear, then find (1) the ratio in which the points C divides the line segment AB (2) the value of p and q.

The points A(1,2),B(-3,4),C(7,-1) are collinear.The ratio in which A divides bar(BC) is