11. Evaluate the intersection property

If \(X\) \(=\) \(\{\)\(x\) : \(x\) \(=\) $2^n$, \(n \in \mathbb{W}\) and \(n \le 3\}\), \(Y\) \(=\) \(\{\)\(x\) : \(x\) \(=\) $2n$, \(n \in \mathbb{N}\) and \(n \le 4\}\) and \(Z\) \(=\) \(\{\)\(0\), \(1\), \(2\), \(4\), \(7\)\(\}\), then select the associative property of intersection of sets and evaluate the following:

 

(i) Associative property of intersection of sets: \(X \cap (Y \cap Z) = (X \cap Y) \cap Z\)\(X \cap (Y \cap Z) = (X \cup Y) \cup Z\)\(X \cup (Y \cap Z) = (X \cap Y) \cap Z\)\(X \cup (Y \cup Z) = (X \cup Y) \cup Z\).

 

(ii) \((X \cap Y) \cap Z\) \(=\) $\left\{i,i\right\}$.

 

[Note: Insert the answer in ascending order, and insert a comma if necessary]