Define \( * \) on \( Z \) by \( a * b=a+b-a b \). Show that \( * \)...
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Define \( * \) on \( Z \) by \( a * b=a+b-a b \).
Show that \( * \) is a binary operation on \( \mathrm{Z} \) which is commutative as well as
\( \mathrm{P} \) associative.
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