Prove that if the base of an isosceles triangle is produced at both ends, the exterior angles so formed are equal to each other.
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Answer:
let ab = bc of isosceles triangle
opposites angle of opposite sides are equal.
thus angle abc = acb
by extending ab to p and ac to q
angle abc + cbp = 180
and angle acb + bcq = 180
by equating both eqns.
abc + cbq =acb + bcq
since abc = acb
cbq = bcq
hence proved
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