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ADVANCED MATH

Give a proof using the Pigeonhole Principle: (a) The Italian village of Solomeo has a population of 400 . Prove that there are at least two village residents with the same birthday. (b) Let $S \subseteq \mathbb{N}_{99}$ such that S contains exactly 10 elements. Prove that S has two disjoint subsets with identical sums. For example, if S contains 4,12,18,27,36,50,61,62,70, and 98, then the elements of the sets {4,12,27,36} and {18,61} both add up to 79. (c) Suppose that n + 1 different numbers have been selected from the set $\{1,2, \ldots, 2 n\}.$ Prove that there are two selected numbers whose sum is 2n + 1. (d) Let S be a set of n + 1 integers. Prove that there exist distinct integers a and b in S such that a - b is a multiple of n. (e) The English market town of Newton-le-Willows has a population of 21,307. Assuming that every resident has a first, middle, and last name, prove that there are two residents with identical three-letter initials. (f) There are 10 hotel rooms $5,10.15, \ldots, 50 .$ Prove that if 6 of these rooms are occupied by hotel guests, then at least two occupied rooms have numbers that differ by 5. (g) There are 50 hotel rooms numbered $1,2,3, \ldots 50,$ and 26 of these rooms are occupied by guests. Prove that at least two occupied rooms have numbers that differ by 5.

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ADVANCED MATH

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ADVANCED MATH

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ADVANCED MATH

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Which of the following specifically makes malware distribution and hacker attacks to disable websites a federal crime quizlet?

Which of the following specifically makes malware distribution and hacker attacks to disable websites a federal crime quizlet?

Which of the following specifically makes malware distribution and hacker attacks to disable websites a federal crime quizlet?

Which of the following specifically makes malware distribution and hacker attacks to disable websites a federal crime quizlet?

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