On the set of positive rational a binary operation is defined by a star b is equals to 2 a b divided by 5 if two star x is equal to 3 raise to minus 1 then x is equal to
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Show that the set z of all integers form a group with respect to binary operation defined by a*b=a+b+1 is an abelian group
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Consider an algebraic system (Q,*), where Q is the set of all non-zero rational numbers and * is a binary operation defined by a * b =a + b - ab . Determine whether (Q,*) is a group.
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