In how many ways can the elements of n be permuted so that
In how many ways can the elements of [n] be permuted so that the sum of every two consecutive elements in the permutation is odd?
Where the pi are distinct primes, and the a^ are positive integers. How many positive divisors does n have?
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consider a more general bertrand model than the one presented in this chapter suppose there are n firms that
for any integer n ge 1 a permutation a1 a2 an of the set 1 2 n is called awesome if the following condition
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in how many ways can the elements of n be permuted so that the sum of every two consecutive elements in the permutation
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