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An extra-credit assignment for a discrete mathematics course, math 302. The assignment includes five problems, covering topics such as perfect squares, combinatorics, and group theory. Students are required to provide their arguments and computations, without using calculators or computers. The problems involve finding the number of positive perfect squares less than 106 that are multiples of 24, proving a combinatorial identity, determining the number of ways to travel in three-dimensional space from the origin to a point, and analyzing relationships within a group of six people.
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Please show your argument and computation. Calculators and computers are not permitted.
∑n k=1 k
(n k
= n 2 n−^1.