The graph of $f(x)$ is shown below, where $$f(x) = \begin{cases} x^{5} + 0.2 & x \leq 0 \\ -x + 0.2 & x > 0. \end{cases}$$ Evaluate $f'(x)$ at the points indicated in the graph and identify the points as being an absolute maximum or minimum, a relative maximum or minimum, or none of the above.
(Select all that apply.)

1. At point $A = (-0.5, {0.16875})$, $f'(-0.5) =$ .
2. This means that at point $A$ there is a/an
   Relative minimum
   Absolute minimum
   Relative maximum
   Absolute maximum
   None of the above
3. At point $B = (0, {0.2})$, $f'(0) =$ .
4. This means that at point $B$ there is a/an
   Absolute minimum
   Relative maximum
   Relative minimum
   Absolute maximum
   None of the above
5. At point $C = (0.2, {0})$, $f'(0.2) =$ .
6. This means that at point $C$ there is a/an
   Absolute minimum
   Relative minimum
   Relative maximum
   Absolute maximum
   None of the above