ab is line segment and line l is its perpendicular bisector.if a point p lies on l . show that p is equidistant from a and b.
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very easy to prove when you consider line to be a chord of a circle
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We have show ∆API congruent to ∆BPI
ok now
IP=IP....... common side
Angle PIA=Angle PIB ....both 90°
AI=BI...........PI is bisector
Therefore ∆API congruent to ∆BPI
now AP=BP......CPCT
Hence proved P is equidastant from A and B.
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