order of an element and its inverse is same in a group.

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The order of an element of a group is the same as that of its inverse a^-1 The order of an element of a group is the same as that of its inverse a^-1
The Order of an element & it The Order of an element & it's inverse is same in Group | Group Theory | order of element | order |
Order of element and its inverse is same(Unit 2)|B.Sc 1 sem| Lucknow University Order of element and its inverse is same(Unit 2)|B.Sc 1 sem| Lucknow University
In a group the order of "a" and its inverse are equal. In a group the order of "a" and its inverse are equal.
In a group G ,order of an element and order of it In a group G ,order of an element and order of it's inverse are equal .
|Group theory#11|Theorem : order of an element is same as the order of it |Group theory#11|Theorem : order of an element is same as the order of it's inverse element|
The order of an element of a group is the same as that of its inverse. ||Theorem 3 || Group Theory The order of an element of a group is the same as that of its inverse. ||Theorem 3 || Group Theory
Proof: Group Element is the Inverse of its Inverse | Abstract Algebra Proof: Group Element is the Inverse of its Inverse | Abstract Algebra