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# Let M be the abelian group Z/62. Prove that M is Z-module (in other words, given an integer (both positive integers as well as negative integers) and an element m i...

## Question

###### Let M be the abelian group Z/62. Prove that M is Z-module (in other words, given an integer (both positive integers as well as negative integers) and an element m in M, define what element of Mn m should be): You don't need to prove that your definition satisfies the axioms of a module:

Let M be the abelian group Z/62. Prove that M is Z-module (in other words, given an integer (both positive integers as well as negative integers) and an element m in M, define what element of Mn m should be): You don't need to prove that your definition satisfies the axioms of a module:

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