1959 IMO Problem #1

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Online Resources:

Books:
+ Djukic, et al. (2011) The IMO Compendium 1959-2009, Springer, 2nd edition.
+ Greitzer (1978), International Mathematical Olympiads 1959-1977, Mathematical Association of America (MAA).
+ Klamkin (1986), International Mathematical Olympiads 1978-1985, Mathematical Association of America (MAA).
+ Kuczma (2000), International Mathematical Olympiads 1986-1999, Mathematical Association of America (MAA).
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THis is much easier than I thought. Thanks!

ermhiguess
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U'have a beautiful way to explain complex things..

ravikumarjauhari
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Can I divide the fraction? so that the rest part of the fraction will have smaller numerator than denominator.

captainkim
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you can actually use Euclide’s Formula gcd(a, b) = gcd(a, b ± a) recursively and bam! It’s done in 3 lines

sleepydrmike
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can you do series on problems on team selection in serbia you can find them in imomath srb english version is the name of site

uroscolovic
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This is so easy even I can solve it easily

bulgaria