if the areas of 2 similar triangles are equal then prove that they are congruent
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Let triangles ABC and PQR have equal areas. we have the formula for area of similar triangles. area of ABC/ area of PQR = AB /PQ = BC /QR = AC /PR but given that ar(ABC)=ar(PQR) implies that AB=PQ, BC=QR, AC=PR. therefore triangle ABC≅ triangle PQR
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