`QQ^(+)` denote the set of all positive raional numbers. If the binary operation `@` on `QQ^(+)` is

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On the set `QQ^(+)` of all positive rational numbers if the binary operation `**` is defined by On the set `QQ^(+)` of all positive rational numbers if the binary operation `**` is defined by
If the binary operation `@` is defined on the set `QQ^(+)` of all positive rational numbers by `a@b= If the binary operation `@` is defined on the set `QQ^(+)` of all positive rational numbers by `a@b=
`Q^+` denote the set of all positive rational numbers. If the binary operation `o.` on `Q^+` is ... `Q^+` denote the set of all positive rational numbers. If the binary operation `o.` on `Q^+` is ...
Q+ denote the set of all positive rational numbers. If the binary operation ⊙ on Q^+ is defined as a Q+ denote the set of all positive rational numbers. If the binary operation ⊙ on Q^+ is defined as a
A binary operation `**` on `QQ`, the set of rational numbers, is defined by `a**b=(a-b)/(3)` fo rall A binary operation `**` on `QQ`, the set of rational numbers, is defined by `a**b=(a-b)/(3)` fo rall
#11. Let Q+ be the set of all positive rational numbers (i) show that the operation * on Q+ •••••••• #11. Let Q+ be the set of all positive rational numbers (i) show that the operation * on Q+ ••••••••
Q^+ is the set of all positive rational numbers with the binary operation * defined by a∗b=ab/2 Q^+ is the set of all positive rational numbers with the binary operation * defined by a∗b=ab/2
If the binary operation `o.` is defined on the set `Q^+` of all positive rational numbers by `ao... If the binary operation `o.` is defined on the set `Q^+` of all positive rational numbers by `ao...