How to find no of elements of a cyclic group of a specific order?

1.	How to find no of elements of a cyclic group of a specific order?
Answer» Explanation: The ORDER of G is the number of elements in ⟨g⟩; that is, the order of an element is equal to the order of its CYCLIC subgroup. A cyclic GROUP is a group which is equal to one of its cyclic subgroups: G = ⟨g⟩ for some element g, called a GENERATOR. For a finite cyclic group with order.

Answer»

Explanation:

The ORDER of G is the number of elements in ⟨g⟩; that is, the order of an element is equal to the order of its CYCLIC subgroup. A cyclic GROUP is a group which is equal to one of its cyclic subgroups: G = ⟨g⟩ for some element g, called a GENERATOR. For a finite cyclic group with order.

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How to find no of elements of a cyclic group of a specific order?

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