Consider a continuous function $f(x).$ The function has critical points at $x=-8,x=-5,x=-4,$ and $x=1.$ The table below shows the critical points of the function and the sign of $f^{\text{'}\text{'}}(x)$ on each critical point. At which value$($s$)$ of $x$ are local minima guaranteed to occur?

Critical Point Sign of $f^{\text{'}\text{'}}(x)$ at Critical Point

$\backslash$table$[[-8,+],[-5,+],[-4,-],[1,0]]$

Select all that apply:

$-8$

$-5$

$-4$

$1$

The function is not guaranteed to have a local minimum.