If `A(a,2)` and `B(b,3)` then x-axis divides `bar(AB)` in the ratio

AB is a segment of length 3. Amoves on the X - axis and B on the y-axis.Apoint Pdivides AB in the ratio 2:1. Thepath described by P is an ellipse whose e=

If A (3,5) , B (7,9) and Q divides seg AB in the ratio 2:3 , then find the co-ordinates of points Q .

Find the ratio in which the line segment joining the points A(3, -3) and B(-2, 7) is divided by x-axis. Also, find the point of division.

Find the ratio in which the line segment joining the points A(3,-3) and B(-2,7) is divided by x-axis.Also,find the coordinates of the point of division.

The points D,E,F divide BC,CA and AB of the triangle ABC in the ratio 1:4,3:2 and 3:7 respectively and the point divides AB in the ratio 1:3, then (AD+bar(BE)+bar(CF)):CK is equal to

The position vector of two points A and B are 6vec(a) + 2vec(b) and vec(a) - vec(b) . If a point C divides AB in the ratio 3:2 then shown that the position vector of C is 3vec(a) - vec(b) .

If the position vector of a point A is vec a + 2 vec b and vec a divides AB in the ratio 2:3 , then the position vector of B, is

The mid-point of a line segment AB with A(5,6) and B(2,0) divides it in the ratio a. 1:2, (b) 2:1, (c) 1:1

In DeltaABC,L,M,N are points on BC,CA,AB respectively, dividing them in the ratio 1:2,2:3,3:5, if the point K divides AB in the ratio 5:3 , then (|bar(AL)+bar(BM)+bar(CN)|)/(|bar(CK)|)=

If point P(3,2) divides the line segment AB internally in the ratio of 3:2 and point Q(-2,3) divides AB externally in the ratio 4:3 then find the coordinates of points A and B.