Let $k$ be a field of characteristic zero and let $S=k[x,y,z]$. Suppose that $f,g\in S$ are such that $x$ divides $yf + zg$. Can we conclude that $x$ divides $f$ and, of course, $g$? Any hint?
Thank you!
Let $k$ be a field of characteristic zero and let $S=k[x,y,z]$. Suppose that $f,g\in S$ are such that $x$ divides $yf + zg$. Can we conclude that $x$ divides $f$ and, of course, $g$? Any hint?
Thank you!
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