# Darkscandal Pack

Darkscandal Pack

Darkscandals – Pack 3, Darkscandals – Pack 4.
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(OpenRCPV) [ – Raspbian Technical Tutorials.Q:

Which is better: A continuous function with a simple minimum in $(0,\infty)$ or a continuous function with a simple maximum in $(-\infty,0)$?

Which is better: A continuous function with a simple minimum in $(0,\infty)$ or a continuous function with a simple maximum in $(-\infty,0)$?
Both functions have the same value at $x=0$, but the former function has a simple minimum while the latter function has a simple maximum. Now I ask which one is better when you tell it like this:
“You are given a certain task, and you need to find the point $x_0$ such that $\cdots$ in this case, but you also get to choose whether you should find it among the points that are smaller than $x_0$ or bigger than $x_0$.
Is the former function better than the latter, or vice-versa?
You get to choose the function among the following:
(a) The definition of convexity
(b) The definition of the derivative and open intervals
(c) The definitions of open and closed intervals
(d) The function is continuous at every point.
(e) The maximum and minimum values.
(f) The Second derivative is not positive at $x=0$.

A:

If you look at the function
f(x)=\begin{cases} \text{const} & 0\leq x\leq a \\ 0 & a

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