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Geometry Problem 962. Triangle, Two Cevians, Areas, Equal Products

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The figure below shows a triangle ABC. Cevians AD and CE meet at F. If S1, S2, S3, and S4 are the areas of triangles ADC, BEF, AEC, and BDF, respectively, prove that: S1S2 = S3S4.

 

Geometry Problem 962: Triangle, Two Cevians, Areas, Equal Products

 

 

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