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  • ==Problem== It is fairly natural to use Lagrange's Interpolation Formula on this problem:
    3 KB (465 words) - 17:29, 8 January 2024

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  • ...ath> in <math>p</math>. (Source: I made it. Solution [[Problems Collection#Problem 8|here]]) (Source: [[1975 USAMO Problems/Problem 3|1975 USAMO Problem 3]])
    3 KB (510 words) - 18:48, 25 February 2025
  • ...contains the full set of test problems. The rest contain each individual problem and its solution. * [[1976 USAMO Problems|Entire Test]]
    638 bytes (71 words) - 15:05, 17 September 2012
  • ...contains the full set of test problems. The rest contain each individual problem and its solution. * [[1974 USAMO Problems|Entire Test]]
    635 bytes (70 words) - 14:58, 17 September 2012
  • Problems from the '''1974 [[United States of America Mathematical Olympiad | USAMO]]'''. ==Problem 1==
    3 KB (427 words) - 18:55, 3 July 2013
  • ...contains the full set of test problems. The rest contain each individual problem and its solution. * [[1975 USAMO Problems|Entire Test]]
    636 bytes (70 words) - 15:02, 17 September 2012
  • ==Problem== ''Note: A complete proof for this problem may require these results, and preferably also their proofs.''
    6 KB (991 words) - 02:43, 8 June 2024
  • ==Problem== pair A=(8,3), B=(4,-5), C=(10,0), D=(0,0);
    6 KB (1,096 words) - 23:07, 26 August 2017
  • ==Problem== pair A=(0,0), B=(10,0), P=(4,0), Q=(3.7,-2.5);
    2 KB (410 words) - 15:13, 13 August 2014
  • ==Problem== ...econd, which requires <math>2</math> moves. This indeed is equal to <math>(3 + 1)/2</math>. Next, we assume that the expected number of cards required t
    4 KB (723 words) - 02:30, 30 December 2017
  • Problems from the '''1975 [[United States of America Mathematical Olympiad | USAMO]]'''. ==Problem 1==
    2 KB (332 words) - 18:57, 3 July 2013
  • Problems from the '''1976 [[United States of America Mathematical Olympiad | USAMO]]'''. ==Problem 1==
    3 KB (510 words) - 19:01, 3 July 2013