Give example of a solvable group which is not abelian
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Non Abelian solvable group
A small example of a solvable, non-nilpotent group is the symmetric group S3. In fact, as the smallest simple non-abelian group is A5, (the alternating group of degree 5) it follows that every group with order less than 60 is solvable....
Examples: The integers with the addition operation. Positive rational numbers with the multiplication operation.
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