Proof of a≡b(mod n) iff a and b leaves same remainder when divided by n

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a=b(mod n) iff a and b have the same remainder when divided by n . a=b(mod n) iff a and b have the same remainder when divided by n .
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a and b leaves same remainder when divided by n iff a congruent to b modulo n. a and b leaves same remainder when divided by n iff a congruent to b modulo n.
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