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TR-MO-R1 2018 Problem 9

    ABCDABCD dışbükey dörtgeninde ∣AD∣=∣CD∣|AD| = |CD|, m(ADB^)=38∘,m(CDB^)=42∘,m(ABC^)=140∘m(\widehat{ADB}) = 38^\circ, m(\widehat{CDB}) = 42^\circ, m(\widehat{ABC}) = 140^\circ olduğuna göre m(BAC^)m(\widehat{BAC}) kaçtır?

    a) 17∘17^\circ b) 18∘18^\circ c) 19∘19^\circ d) 20∘20^\circ e) 21∘21^\circ

    Official text Turkish Mathematical Olympiad, first round 2018 official paper, page 5. Quoted with source.

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