Difference between revisions of "1997 USAMO Problems/Problem 3"

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== Problem ==
 
Prove that for any integer <math>n</math>, there exists a unique polynomial <math>Q</math> with coefficients in <math>\{0,1,...,9\}</math> such that <math>Q(-2)=Q(-5)=n</math>.
 
  
== Solution ==
 

Revision as of 19:09, 1 July 2011