You have to properly symbolize it; the _premises_ are :
> P1) $(Able_S \land Want_S) \to Prevent_S$
>
> P2) $\lnot Able_S \to Passed_S$
>
> P3) $\lnot Want_S \to Evil_S$
>
> P4) $\lnot Prevent_S$
>
> P5) $Exists_S \to (\lnot Passed_S \land \lnot Evil_S)$
and the sought _conclusion_ :
> > $\lnot Exists_S$.
* * *
Having said that, the sought derivation must be :
1) $\lnot Prevent_S \to (\lnot Able_S \lor \lnot Want_S)$ --- from P1) by Contraposition and De Morgan
2) $\lnot Able_S \lor \lnot Want_S$ --- from 1) and P4) by _modus ponens_
3) $Passed_S \lor Evil_S$ --- from 2), P2) and P3) by Constructive dilemma
4) $(Passed_S \lor Evil_S) \to \lnot Exists_S$ --- from P5) using again Contraposition and De Morgan
> $\lnot Exists_S$ --- from 3) and 4) by _modus ponens_.
* * *
In alternative, you can use Resolution).