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TR-MO-R1 2023 Problem 25

    m(BAC^)=90∘m(\widehat{BAC}) = 90^\circ olan bir ABCABC üçgeninde AA noktasından BCBC kenarına inen dikmenin ayağı DD ve [AD][AD] nin orta noktası EE olsun. m(BEC^)=120∘m(\widehat{BEC}) = 120^\circ ise, ∣BC∣∣AD∣\dfrac{|BC|}{|AD|} kaçtır?

    a) 22 b) 332\dfrac{3\sqrt{3}}{2} c) 33 d) 232\sqrt{3} e) 44

    Dataset text TÜBİTAK olympiad set, Matematik_2023_1.Asama_25. Quoted with source.

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