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If there is in NP-Complete language L whose complement is in NP, then complement of any language in NP is in

  1. P
  2. NP
  3. both (A) and (B)
  4. None of these
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Since language L is NP-Complete all NP and NP Complete problems can be reduced to L in polynomial time.

And it is given that complement of language L is in NP. Hence complement of all NP problems is in NP.
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If there is an NP-complete language L whose complement is in NP, then the complement of any language in NP is in NP.

Answer:

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