Let g be an element of a group G,then g is its own inverse iff g is og order 2|theorem||group theory

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let g be an element (non-identity) of a group G then g is its own inverse iff g is of order 2 let g be an element (non-identity) of a group G then g is its own inverse iff g is of order 2
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Iff every element of a grouo G is Self inverse then G is abelian||theorem||group theory Iff every element of a grouo G is Self inverse then G is abelian||theorem||group theory
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