  Let $f(n)$ and $g(n)$ be the number of unordered and ordered factorizations
of $n$ into integers larger than one. Let $F(n)$ and $G(n)$ have the additional
restriction that the factors are coprime. We establish the asymptotic bounds
for the sums of $F(n)^{\beta}$ and $G(n)^{\beta}$ up to $x$ for all real
$\beta$ and the asymptotic bounds for $f(n)^{\beta}$ and $g(n)^{\beta}$ for all
negative $\beta$.
