Given A(4, –3), B(8, 5). Find the coordinates of the point that divides segment AB in the ratio 3 : 1.
The line segment AB is divided into five congruent parts at P, Q, R and S such that A–P–Q–R–S–B. If point Q(12, 14) and S(4, 18) are given find the coordinates of A, P, R, B.
Find the ratio in which point T(–1, 6)divides the line segment joining the points P(–3, 10) and Q(6, –8).
Find the co-ordinates of the points of trisection of the line segment AB with A(2, 7) and B(–4, –8).
If A (–14, –10), B(6, –2) is given, find the coordinates of the points which divide segment AB into four equal parts.
Find the ratio in which point P(k, 7) divides the segment joining A(8, 9) and B(1, 2). Also find k ?