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The question of the influence of the functional state of the endometrium on the uterine activity has been put in this study. The effects of an injection of prostaglandin F2 alpha and of carbachol have been estimated by measuring the concentrations of immunoreactive proteins (IRT), in two hours after drug treatment; the level of IRT in the tissue has been determined by a colorimetric assay. The activity has been estimated, by following the evolution of mean intrauterine pressure with a catheter directly inserted into the uterus. The results have shown that the IRT level as well as the activity of the uterus are increased by stimulating the endometrium. Moreover, the mean intrauterine pressure has been decreased by an injection of PGF2 alpha, and increased by an injection of carbachol. The changes in the uterine activity are reflected by the variations in IRT concentration in the endometrial stroma. The results obtained show that in the early phase of pregnancy the activity of the uterus is determined by the functional state of the endometrium.Q:

Do multiplication and division (division included!) share the same property of monotonicity?

$f(x)$, $g(x)$, $h(x)$ are all strictly increasing on their domain.
If $f(x)+g(x)$ is not strictly increasing, must $g(x) \le h(x)$?
If $f(x)/g(x)$ is not strictly decreasing, must $f(x) \le h(x)$?

A:

The answer is yes, if the function is monotone, then it must be of one of the two forms you have described.

A:

As a supplement to jack’s answer.

The example where $f(x)$ strictly monotonically decreases, and $g(x)$ strictly monotonically increases is one where $h(x)=g(x)\cdot f(x)$ is monotonically decreasing.

In general.

Let the following sequences converge to $\ell,\mu$ : $g(