Discussion
Which of the following is TRUE ?
Answer: D
The true statement is \(P \subseteq NP\).
Every problem solvable in polynomial time can also be verified in polynomial time (just solve it), so P is contained in NP. That containment is proved.
Whether the containment is proper is the open P versus NP question. So \(P = NP\), \(P \neq NP\) and the proper subset \(P \subset NP\) are all unproven, and only \(P \subseteq NP\) is known to be true.
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