Q. Let SHAM3 be the problem of finding a Hamiltonian cycle in a graph G =(V,E)with V divisible by 3 and DHAM3 be the problem of determining if a Hamiltonian cycle exists in such graphs. Which one of the following is true? (Solved)

1. Both DHAM3 and SHAM3 are NP-hard

2. SHAM3 is NP-hard, but DHAM3 is not

3. DHAM3 is NP-hard, but SHAM3 is not

4. Neither DHAM3 nor SHAM3 is NP-hard

  • a. Both DHAM3 and SHAM3 are NP-hard
Subscribe Now

Get All Updates & News