a triangle abc has angle b= angle c prove that the perpendiculars from the midpoint bc to ab and ac are equal 2 the perpendiculars from b and c to opposite sides are equal
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In the Triangle ABC
Angle B= Angle C
AD is the Median
Thus BD= DC
In Triangles ABD and Triangle ACD
Angle B = Angle C
AD=AD Median
BD= DC ( Median bisects the side BC)
Thus by SAS Congruence, the two triangle s are congruent. Hence AB = AC
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