let G be a group and a belong to a to G has infinite order, then all distinct power of the a are
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Let G be cyclic group of order n then a_k is generator of G if gcd(k, n)=1
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let f be homomorphism and if order of H=n then order of f(H) divides n
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( Q,+) group || RATIONAL NUMBER WITH ADDITIVE OPERATION || it's subgroups and properties || TIFR
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Properties of rational numbers ADDITION|Commutative Property|Associative Property #rationalnumbers
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