Difference between revisions of "2003 OIM Problems/Problem 5"
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Latest revision as of 04:32, 14 December 2023
Problem
In the square , let and be points belonging to the sides and respectively, different from the ends, such that . Points and are considered, belonging to the segments and respectively. Show that, whatever and , there exists a triangle whose sides have the lengths of the segments , , and .
~translated into English by Tomas Diaz. ~orders@tomasdiaz.com
Solution
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