1. Define x*y over R\ {-1}by x*y = x + y +xy. Prove that this structure forms an abelian group.
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- Let G be an abelian group of order 2n, where n is odd. Use Lagranges Theorem to prove that G contains exactly one element of order 2.Suppose ab=ca implies b=c for all elements a,b, and c in a group G. Prove that G is abelian.Let H1={ [ 0 ],[ 6 ] } and H2={ [ 0 ],[ 3 ],[ 6 ],[ 9 ] } be subgroups of the abelian group 12 under addition. Find H1+H2 and determine if the sum is direct.