Step 1: Translate statements into set relations. Let \(A\) be animals, \(F\) ferocious, and \(C\) creatures with claws. The statements imply \(A \subseteq F\) and \(C \subseteq F\). Also, there exist creatures with claws (i.e., \(C\neq \varnothing\)).
Step 2: Evaluate options.
(A) \(C \subseteq A\) is not implied; clawed creatures could be non-animals. Not certain.
(B) Says \(C \cap F^{c}\neq \varnothing\), contradicting \(C \subseteq F\). False.
(C) Also contradicts \(C \subseteq F\). False.
(D) Since \(C\neq\varnothing\) and \(C\subseteq F\), it follows that \(C \subseteq F\) implies \(F\) contains members from \(C\); hence \(\exists\) ferocious creatures with claws. True.
Thus, (D) is the only statement that follows with certainty.