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[" D- Ine equations of the perpendicular bisector of the sides "AB" and "AC" of a "/_ABC" are are "],[" x-y "(y)/(4)" to and "x+2y=" respectively.It the point "A" ( "1" - "-2" ) the equation of the line "BC" is: "],[[" (A) "14x+23y=40," (B) "14x-23y=40],[" Section (E) : Centroid,orthocentre,circumcentre,incentre,excentre,Locus "],[" E- "1" .The orthocentre of the triangle ABC is 'B' and the circumcentre is 's "(a,b)" .If Als the origin,then the "]]

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