Let n = pk1 1 pk2 2 pkm m where p1, p2,...,pm are distinct
Chapter 9, Problem 9.62(choose chapter or problem)
Let n = pk1 1 pk2 2 pkm m where p1, p2,...,pm are distinct prime numbers and k1,k2,...,km are positive integers. How many ways can n be written as a product of two positive integers that have no common factors a. assuming that order matters (i.e., 815 and 158 are regarded as different)? b. assuming that order does not matter (i.e., 815 and 158 are regarded as the same)?
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