Find the points of trisection of the line segment joining the points A (2, –2) and B (–7, 4).
Let P and Q are the points of the intersection of the line segment joining the points A and B.
Here, AP = PQ = QB

AP = 1 PQ = 1 QB = 1
Section Formula internally = ![]()
P divides line segment AB in the ratio 1:2
Where l = 1 and m = 2
A (2, –2) and B (–7, 4)
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= (–1,0)
Q divides line segment AB in the ratio 2: 1
Where l = 2 and m = 1
A (2, –2) and B (–7, 4)
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= (–4,2)
Therefore, the coordinates of point P (–1, 0) and Q (–4, 2)
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