let `**` be a binary on `QQ`, defined by `a**b=(a-b)^(2)` for all `a,binQQ`. Show that the binary

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Let a=N x N and let * be a binary operation on defined by (a, b)*(c, d)=(ad + bc, bd) show that (i) Let a=N x N and let * be a binary operation on defined by (a, b)*(c, d)=(ad + bc, bd) show that (i)
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Let Let '*' be a binary operation on \( \mathbf{Q} \) defined by \( a *...
`QQ^(+)` denote the set of all positive raional numbers. If the binary operation `@` on `QQ^(+)` is `QQ^(+)` denote the set of all positive raional numbers. If the binary operation `@` on `QQ^(+)` is