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In a ring A for a,bϵA ,we have (na)b=a(nb) this relation is _____________ Translative Nil potent idempotent Associative
(na)b=a(nb) well what do u think ?
associative?
am i correct?
wait sorry i was afk, ur correct :)
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ok thanks
Let ϕ:R→R′ be a homomorphism of a ring R into a ring R'. The one of these is not true ϕ(0)=0′ ϕ(−a)=−ϕ(a) ϕ(e)=e′ ϕ′(s′) is not a subring of R where S' is a subring
what does this notation mean ? ` ′ `
its phi
\[ \phi\]
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