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SOLVED: Commutative Algebra; Topic: Modules Book: Introduction to Rings And Modules by C. Musili Please prove the proposition and the following corollary in detail: Proposition: Any unitary module over a ring with
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SOLVED: 1. (a) (6 marks) Define i. An ideal of a ring ii. The quotient ring of a ring by an ideal. iii. An algebra over a commutative ring (b) (6 marks)
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