a) How many two-factor unordered factorizations, where each factor is greater than 1, are there for 156,009?
b) In how many ways can 156,009 be factored into two or more factors, each greater than 1, with no regard to the order of the factors?
c) Let p1, p2, p3, . .. , pn be n distinct primes. In how many ways can one factor the product

Into two or more factors, each greater than I, where the order of the factors is not relevant?

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