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A problem in NP is NP complete if

A) Some problem in NP can be reduced to it in polynomial time

B) The 3-SAT problem can be reduced to it in polynomial time

C) It can be reduced to any other problems in NP in polynomial time

D) It can be reduced to the 3SAT problem in polynomial time

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A problem is NP-complete if the problem is both

  • NP-hard, and
  • in NP.

A can be reduced to B in polynomial time e.g B is more harder than A

To satisfy above two answer should be (B)

in terms of hardness:

NP<NP-complete<NP-hard

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