1 PROBLEMS OF TOURNAMENT OF TOWNS Spring 2001, Level A, Senior (grades 11-OAC) Problem[removed]Find at least one polynomial P (x) of degree 2001 such that P (x) P (1 − x) = 1 holds for all real numbers x. - Tournament theory - Document - PDFSEARCH.IO

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	1 PROBLEMS OF TOURNAMENT OF TOWNS Spring 2001, Level A, Senior (grades 11-OAC) Problem[removed]Find at least one polynomial P (x) of degree 2001 such that P (x) + P (1 − x) = 1 holds for all real numbers x. Add to Reading List Document Date: 2004-02-14 06:39:14 Open Document File Size: 27,39 KB Share Result on Facebook Company ABC / / MedicalCondition CHC / / Position player / / SportsGame chess / / Technology last chip / / SocialTag Matrix theory Matrix Linear algebra Unimodular matrix Diagonalizable matrix Algebra Mathematics Matrices

1 PROBLEMS OF TOURNAMENT OF TOWNS Spring 2001, Level A, Senior (grades 11-OAC) Problem[removed]Find at least one polynomial P (x) of degree 2001 such that P (x) + P (1 − x) = 1 holds for all real numbers x.Add to Reading List