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ufc undisputed 3 pc crack only Игры-файтинги 2016-2017 года – обзор. 3 pc password downloadgolkes 3 pc crack.Q:
Polynomials satisfying condition $f(x)$=$f(y)$ and $g(x)$=$f(x)$+$f(y)$
Let $f(x)$ and $g(x)$ are two polynomials in $\mathbb Z[x]$ such that $f(x)$=$f(y)$ and $g(x)$=$f(x)+f(y)$ for some positive integers $x$, $y$. Then $f(x)$=$g(x)$.
The above question has been solved by a friend of mine as a contest problem and we want to know if there is any restriction on the coefficients of these polynomials.
A:
No, there is no restriction. Let $f=ax^2+bx+c$ and $g=ax^2+bx+c+ax^2+by+d$.
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