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Published online by Cambridge University Press: 20 November 2018
All rings R considered here are commutative with identity and all the modules are unital right modules. As defined by Mehdi [6] a module M R is said to be a multiplication module if for every pair of submodules K and N of M, K ⊂ N implies K=NA for some ideal A of R. This concept generalizes the well known concept of a multiplication ring.