I can easily prove that $(2,X) $ is not a principal ideal in $\mathbb Z [X] $. To do this, I use the properties of the degree.
How can one prove that $(2,X) $ is not a principal ideal in $\mathbb Z /6\mathbb Z [X] $ ?
I can easily prove that $(2,X) $ is not a principal ideal in $\mathbb Z [X] $. To do this, I use the properties of the degree.
How can one prove that $(2,X) $ is not a principal ideal in $\mathbb Z /6\mathbb Z [X] $ ?
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