find equation of perpendicular bisector of the line segment joining the points (0,3) and (-4,1)
Please Give the Right Answer
It is A question of Straight line - Class 11
Answers
Answer:
The right bisector of a line segment bisects the line segment at 90
∘
.
The end-points of the line segment are given as A(3,4) and B(−1,2).
Accordingly, mid-point of AB ={
2
3−1
,
2
4+2
}=(1,3)
and slope of AB =
−1−3
2−4
=
−4
−2
=
2
1
∴ slope of line perpendicular to AB =−
{
2
1
}
1
=−2
Thus equation of the line passing through (1,3) and having a slope of −2 is given by,
(y−3)=−2(x−1)
⇒y−3=−2x+2⇒2x+y=5
Thus, the required equation of the line is 2x+y=5.
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