Agayev, NazımHarmancı, Abdullah2021-06-232021-06-2320071225-6951https://hdl.handle.net/20.500.12491/4290https://www.scopus.com/inward/record.uri?eid=2-s2.0-34548708444&partnerID=40&md5=38e04910fd78d009888e950c072368b0We say a module MR a semicommutative module if for any m ? M and any a ? R, ma = 0 implies mRa = 0. This paper gives various properties of reduced, Armendariz, Baer, Quasi-Baer, p.p. and p.q.-Baer rings to extend to modules. In addition we also prove, for a p.p.-ring R, R is semicommutative iff R is Armendariz. Let R be an abelian ring and MR be a p.p.-module, then MR is a semicommutative module iff MR is an Armendariz module. For any ring R, R is semicommutative iff A(R, ?) is semicommutative. Let R be a reduced ring, it is shown that for number n ? 4 and k = [n/2], Tnk (R) is semicommutative ring but Tnk-1 (R) is not.eninfo:eu-repo/semantics/closedAccessBaer rings (modules) and qausi-Baer rings (modules) and semicommutative rings (modules)Reduced rings (modules)Article47121302-s2.0-34548708444Q3WOS:000410084200002N/A