Let R be a commutative ring with unity 1. An element a
R is called a nilpotent element if n
such
that = 0.
Show that the subset of all nilpotent elements of the ring R
(denoted by NIL(R) ) forms a subring in R.
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Let R be a commutative ring with unity 1. An element a
R is called a nilpotent element if n
such
that = 0.
Show that the subset of all nilpotent elements of the ring R
(denoted by NIL(R) ) forms a subring in R.

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