If in a group G * a ^ 5 = e aba^-1= b^2 for a, b belongs to G then show that o(b) = 31

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#04 trick of abstarct algebra | If in a group G , a^5=e ,aba^-1 =b^2 , then order of b is #04 trick of abstarct algebra | If in a group G , a^5=e ,aba^-1 =b^2 , then order of b is
Group Theory 7| If in the group G , a^5=e, aba^-1 = b^2 Find O(b) #group #algebra Group Theory 7| If in the group G , a^5=e, aba^-1 = b^2 Find O(b) #group #algebra
for a, b belongs to a group G ab whole inverse is equal to b inverse multiply a inverse for a, b belongs to a group G ab whole inverse is equal to b inverse multiply a inverse
If a^5 = e and aba^-1 = b^2 then o(b) = 31 . If a^5 = e and aba^-1 = b^2 then o(b) = 31 .
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