combinatorics Problem 5 (5 points) Suppose ( S ) is a subset of ( {1,2,3, ldots, 100}

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combinatorics Problem 5 (5 points) Suppose \( S \) is a subset of \( \{1,2,3, \ldots, 100\} \) such that \( |S|=51 \). Prove that there exist two elements of \( S \) that sum to 101. Make sure you explain what "pig 2 answers

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combinatorics Problem 5 (5 points) Suppose ( S ) is a subset of ( {1,2,3, ldots, 100}

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