If each of the points (x1,4),(−2,y1) lies on the line joining the points (2, –1), (5, –3), then the point P(x1,y1) lies on the line
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a
6(x+y)−25=0
b
2x+6y+1=0
c
2x+3y−6=0
d
6(x+y)−23=0
answer is B.
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Detailed Solution
Equation of line passing through (2,–1) and (5, –3) is y+1=(−3+15−2)(x−2) ⇒3y+3=−2x+4 ⇒ 2x+3y=1 ….. …(i)(x1,4) and (−2,y1) lie on Eq. (i) Then, 2x1+12=1⇒ x1=−112 and −4+3y1=1⇒ y1=53 Hence, point P(−112,53) lies an 2x+6y+1=0 .