8.If order of element x is odd then there exists element y such that y^2=x

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17. let G be a group and an element x has order odd in G their Exist an element y such that y^2=x 17. let G be a group and an element x has order odd in G their Exist an element y such that y^2=x
let G be a group & x be an element of odd order in G then for any element y in G their exist y^2=x let G be a group & x be an element of odd order in G then for any element y in G their exist y^2=x
you you're writing x wrong ❌
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12. If G is a group such that x.x=e for all x∈G then G is an abelian group 12. If G is a group such that x.x=e for all x∈G then G is an abelian group
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9.In a group G | The identity element is unique | Inverse of each element is unique 9.In a group G | The identity element is unique | Inverse of each element is unique
Lecture 18 | Let G be a group and x be an element of odd order in G then for any y in G y^2 =x exist Lecture 18 | Let G be a group and x be an element of odd order in G then for any y in G y^2 =x exist