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The paper compares the asymptotic of the expressions $\frac {1} {x} \sum\limits_{n \leq x} {f(n)}\sum\limits_{n \leq x} {\frac {f(n)} {n}}\frac {1} {x} \sum\limits_{p \leq x} {f(p)}\sum\limits_{p \leq x} {\frac {f(p)} {p}}\sum\limits_{n \leq x} {\frac {f(n)} {n}}\sum\limits_{p \leq x} {\frac {f(p)} {p}}n,p$ - respectively, positive and prime numbers) are determined if the asymptotic of sums are known, respectively: ,$\sum\limits_{p \leq x} {f(p)}$.

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