Find the ratio in which the point
divides the line segment joining the points 
Let P
divide AB internally in the ratio m:n.
Using the section formula,
Internal section formula, the coordinates of point P divides the line segment joining the point (x1, y1), (x2, y2) in the ratio m1:m2 internally is
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We get;

On equating,
We get;
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And
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3m + 3n = 8m – 2n
5n – 5m = 0
n = m
And, 5m + 5n = - 60 + 18n
65m – 13n = 0
13(5m – n) = 0
5m – n = 0
Since,
m = n does not satisfy.
5m - n = 0
5m = n
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Hence, the required ratio is 1:5.