determine-the-intervals-on-which-the-function-hh-is-increasing-or-decreasing-giv-ada5b330

Question

Determine the intervals on which the function $h$ is increasing or decreasing given its derivative $h^{'} (x) = 1 - \frac{25}{x^{2}}$ , $x is not equal to 0$ .

Accepted Answer

Increasing on: $(-\infty,-5)\cup(5,\infty)$

Decreasing on: $(-5,0)\cup(0,5)$

Answer

Increasing on: $(-\infty,-5)\cup(5,\infty)$

Decreasing on: $(-\infty,-5)$

Answer

Increasing on: $h$

Decreasing on: $open paren negative 5 comma 0 close paren union open paren 0 comma infinity close paren$

Answer

Increasing on: $(-\infty,-5)\cup(5,\infty)$

Decreasing on: $(-\infty,-5)$

Determine the intervals on which the function hh is increasing or decreasing given its derivative h′(x)=1−25x2h^{\prime}(x)=1-\frac{25}{x^2}, x≠0x\ne0.

Determine the intervals on which the function $h$ is increasing or decreasing given its derivative $h^{'} (x) = 1 - \frac{25}{x^{2}}$ , $x is not equal to 0$ .