olymmath

TR-MO-R1 2017 Problem 29

    (20171)+(20175)+(20179)+(201713)+⋯+(20172013)+(20172017)=?\binom{2017}{1}+\binom{2017}{5}+\binom{2017}{9}+\binom{2017}{13}+\cdots+\binom{2017}{2013}+\binom{2017}{2017}=?

    A) 22016+210062^{2016}+2^{1006} B) 22017−210072^{2017}-2^{1007} C) 22015+210052^{2015}+2^{1005} D) 22015+210072^{2015}+2^{1007} E) 22017−210082^{2017}-2^{1008}

    Official text Turkish Mathematical Olympiad, first round 2017 official paper, page 17. Quoted with source.

    A model read this text from the scan of the paper by OCR, with vision/claude@2.1.318 (claude-opus-5-5). No person has checked it against the paper yet.

    Solutions

    No solution is on olymmath yet. Official and human solutions come first when they arrive. AI solutions come after them, with a label.

    Add a solution

    Similar problems

    These problems have the most words in common with this statement.

    Locator tr-mo-r1/2017/p29 · Tag 2G623AZ3QX · Edit this page on GitHub · Keys: j next, k previous