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Prove that there does not exist a polynomial f(x) with integer coecients for which f(2008) 0 and f(2010) 1867.A_n-1xn-1 a_nxn) then convert it to f(x) a(x-2008 b_0 b_1x1 b_2x2.B_n-1xn-1) since x 2008 was a root of f(x).The 2004 Finals in, algebra I, Algebra II, and Geometry all in PDF format.Return to NC State Math Contest Homepage.Can anyone confirm if this is right?The 2011 Comprehensive Contest Questions (PDF) The 2011 Finals in Algebra I, Algebra II, and Geometry all in PDF format.I had an idea to solve this problem but wasn't sure if it was logically correct.The 2002 Comprehensive Contest Questions(PDF).Gauss (Grade 8 cayley (Grade 10 fermat (Grade 11).The 2006 Comprehensive Contest Questions (PDF).If I plug in x 2010 into f(x f(2010) would contain the linear term (x - 2008) ( ) 2, which would in the product form of f(x) would lead to f(x) being even.