If the point P divides the line segment AB in the ratio 3 : 5 then AP : AB is
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Answer:
Point A lies on x-axis. So, its co-ordinates can be taken as A (x,0).
Point B lies on y-axis. So, its co-ordinates can be taken as B be (0,y).
And, P divides AB in the ratio 2:5. (Given)
Now, we have
x=
m
1
+m
2
m
1
x
2
+m
2
x
1
5=
2+5
2×0+5×x
5=
7
5x
x=7
Hence, the co-ordinates of point A are (7,0).
y=
m
1
+m
2
m
1
y
2
+m
2
y
1
−4=
2+5
2×y+5×0
−4=
7
2y
−2=
7
y
y=−14
Hence, the co-ordinates of point B are (0,−14)
Step-by-step explanation:
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