If P ( -1 , 7 ) and Q ( 4, -3 ) . point R divides the segment PQ in the ratio 2:3 then find the coordinates of point R.
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We know that, the coordinates of the point dividing the line segment joining the points
(x1,y1) and (x2,y2) in the ratio m:n is given by
(m1+m21m1x2+m2x1,m1+m2m1y2+m2y1)
Given
(x1,y1)=(−1,7); (x2,y2)
=(4,−3) (m1,m2)
=2:3
Coordinates of point of intersection of line segment is
(2+3(2)(4)+(3)(−1),2+3(2)(−3)+(3)(7))
=(5/5,15/5)
=(1,3)
Step-by-step explanation:
hope it helps you
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