Difference between revisions of "2024 IMO Problems/Problem 6"
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==Video Solution== | ==Video Solution== | ||
https://youtu.be/7h3gJfWnDoc | https://youtu.be/7h3gJfWnDoc | ||
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+ | ==Video Solution 2== | ||
+ | https://youtu.be/ydnmT8B68Co | ||
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+ | ==Video Solution 3,中文版,subtitile in English== | ||
+ | https://youtu.be/2V1ogM-VBq4 | ||
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+ | ==See Also== | ||
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+ | {{IMO box|year=2024|num-b=5|after=Last Problem}} |
Latest revision as of 18:05, 8 October 2024
Let be the set of rational numbers. A function is called if the following property holds: for every , Show that there exists an integer such that for any aquaesulian function there are at most different rational numbers of the form for some rational number , and find the smallest possible value of .
Video Solution
Video Solution 2
Video Solution 3,中文版,subtitile in English
See Also
2024 IMO (Problems) • Resources | ||
Preceded by Problem 5 |
1 • 2 • 3 • 4 • 5 • 6 | Followed by Last Problem |
All IMO Problems and Solutions |