Proof that angles opposite to equal sides of an iscolelus triangle are equal
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in triangle ABC drop a perpendicular from a on bc and name it d as a point on bc
ab = bc (sides of an isosceles triangle)
ad = ad (common side)
angleADB = angleADC =90°
hence triangle ADB is congruent to triangle ADC
thererefore angleB = angleC (c.p.c.t)
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