what is the subgroup
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Answer:
A subgroup of a group G is a subset of G that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition. Any group G has at least two subgroups: the trivial subgroup {1} and G itsel
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Step-by-step explanation:
A subgroup of a group GG is a subset of GG that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition.
A subgroup of a group GG is a subset of GG that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition.Any group GG has at least two subgroups: the trivial subgroup \{1\}{1} and GG itself. It need not necessarily have any other subgroups however; for example, \mathbb{Z}_5Z
A subgroup of a group GG is a subset of GG that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition.Any group GG has at least two subgroups: the trivial subgroup \{1\}{1} and GG itself. It need not necessarily have any other subgroups however; for example, \mathbb{Z}_5Z 5
A subgroup of a group GG is a subset of GG that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition.Any group GG has at least two subgroups: the trivial subgroup \{1\}{1} and GG itself. It need not necessarily have any other subgroups however; for example, \mathbb{Z}_5Z 5
A subgroup of a group GG is a subset of GG that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition.Any group GG has at least two subgroups: the trivial subgroup \{1\}{1} and GG itself. It need not necessarily have any other subgroups however; for example, \mathbb{Z}_5Z 5 has no nontrivial proper subgroup.
A subgroup of a group GG is a subset of GG that forms a group with the same law of composition. For example, the even numbers form a subgroup of the group of integers with group law of addition.Any group GG has at least two subgroups: the trivial subgroup \{1\}{1} and GG itself. It need not necessarily have any other subgroups however; for example, \mathbb{Z}_5Z 5 has no nontrivial proper subgroup.Examples the answer is this