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Exercise 1: Construct the table of addition of (Integers modulo 5) Exercise 2: Let X be the set defined as X is a partially ordered

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Exercise 1: Construct the table of addition of (Integers modulo 5) Exercise 2: Let X be the set defined as X is a partially ordered set under the relation. a)Draw the Hasse diagram for this partial ordering. b)Name all the minimal and maximal elements if they exist. c)Name a pair of incomparable elements if any exist. Exercise3: Show by using induction that

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