Cho \(A = \{ n = 2k|k \in \mathbb{N},k \le 3\} \) , \(B = \{ n \in \mathbb{N}|n \le 5\} \) và \(C = \{ n \in \mathbb{N}|2 \le n \le 6\} \). Tìm tập hợp \(A{\rm{\backslash }}\left( {B \cup C} \right)\)
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\(A = \{ 0;2;4;6;8\} \)
\(B = \{ 0;1;2;3;4;5\} \)
\(C = \{ 2;3;4;5;6\} \).
Ta có: \(B \cup C = \{ 0;1;2;3;4;5;6\} \Rightarrow A{\rm{\backslash }}\left( {B \cup C} \right) = \{ 0;8\} \)
Chọn A.
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Vòng lặp nào trả về kết quả dưới đây?