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

A(5,3,2) , B(-1,0,-4) , C(1,1,-2) are collinear , then the ratio in which B divides bar(AC) 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

Prove that the ponts A(1,2,3),B(3,4,7),C(-3 ,-2, -5) are collinear and find the ratio in which B divides AC.

Prove that the ponts A(1,2,3),B(3,4,7),C(-3 ,-2, -5) are collinear and find the ratio in which B divides AC.

Prove that the ponts A(1,2,3),B(3,4,7),C(-3 -2, -5) are collinear and find the ratio in which B divides AC.

Prove that the ponts A(1,2,3),B(3,4,7),C(-3 -2, -5) are collinear and find the ratio in which B divides AC.

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

i. Show that the points A(-2,3,5),B(1,2,3),C(7,0,-1) are collinear. ii. Find the ratio in which B divides line segment AC.

Show that the points A(3,2,-4),B(5,4,-6) andC(9,8,-10) are collinear and find the ratio in which B divides bar(AC) .