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all the three-digit numbers for which one obtains, when dividing the number by 11, the sum of the squares of the digits of the initial number.
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IMO 1960 #1 my answer is not exist, is it correct ?
000 works ?
i was using trials... let 11|abc, the quotient is xy x^2 + y^2 that gives 3 digit number possible for (x,y) = (9,9),(9,8),(9,7),(9,6),(9,5),(8,8)(8,7),(8,6). and check one by one, get there are not number be satisfied. that's all if im not wrong in transletting the question :D
you can find solutions for all olympiad problems by simply googling
see if the solutions here make sense http://artofproblemsolving.com/wiki/index.php/1960_IMO_Problems/Problem_1
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ok, thanks :D i was missunderstanding of the question
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