A binary operation * on ltmath gt ltmi gtZ lt/mi gt lt/math gt defined by ltmath gt lt

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Show that the binary operation * on ltmath gt ltmi gtZ lt/mi gt lt/math gt defined by l

Let * be a binary operation on ltmath gt ltmi gtZ lt/mi gt lt/math gt defined by ltmath

Let * be a binary operation on ltmath gt ltmi gtZ lt/mi gt lt/math gt defined by ltmath

For the binary operation * on ltmath gt ltmi gtZ lt/mi gt lt/math gt defined by ltmath

The binary operation * defined on ltmath gt ltmi gtN lt/mi gt lt/math gt by ltmath gt

Let * be a binary operation on ltmath gt ltmi gtR lt/mi gt lt/math gt defined by ltmath

Let ‘*’ be a binary operation on ltmath gt ltmi gtN lt/mi gt lt/math gt defined by

Let * be a binary operation on ltmath gt ltmi gtN lt/mi gt lt/math gt defined by ltmath