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We define a relation R on the set Z of integers by nRm if n^2 - m^2 is divisible by 5: 1. Prove that R is an equivalence relation. 2. Describe the equivalence classes.
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An equivalence relation is a relation that meets all the following three criteria: 1. xRx 2. If xRy then yRx 3. If xRy and yRz, then xRz
For example, in this case, nRn if n^2-n^2=0 is divisible by 5, which is true. Do this for the other two relations.
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