Question 8 E 4) Listen ► Consider the problem of determining whether there exists a route that visits every tourist attraction in Nova Scotia exactly once. Which of the following applies? I. This problem is in P. II. This problem is in NP. II. This problem is in PSPACE. O Il and III O I, II, and III O I and III O I and II Question 9 E4) Listen Suppose you had a problem that could be solved in polynomial space. Which of the following always applies? I. This problem is in P. II. This problem is in NP. III. This problem is in PSPACE. O , II, and II O Il and III O II O I and III I and II Question 10 Suppose you wanted to show that a problem was NP-Hard. Which of the following would you need to show? This problem can be reduced to another NP-Complete problem. O This problem can be verified in polynomial time. O An NP-Complete problem can be reduced to this problem. O This problem cannot be solved in polynomial time.

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Question 8
E 1) Listen
Consider the problem of determining whether there exists a route that visits every
tourist attraction in Nova Scotia exactly once. Which of the following applies?
I. This problem is in P.
II. This problem is in NP.
III. This problem is in PSPACE.
O Il and III
O 1, II, and II
O Land II
O I and II
Question 9
E 4) Listen
Suppose you had a problem that could be solved in polynomial space. Which of the
following always applies?
I. This problem is in P.
II. This problem is in NP.
III. This problem is in PSPACE.
O I II, and III
O Il and III
O II
O I and III
O I and II
Question 10
Suppose you wanted to show that a problem was NP-Hard. Which of the following
would you need to show?
O This problem can be reduced to another NP-Complete problem.
O This problem can be verified in polynomial time.
O An NP-Complete problem can be reduced to this problem.
O This problem cannot be solved in polynomial time.
Question 11
Suppose you proved that there was a polynomial time algorithm that could solve
Hamiltonian Cycle. What could you conclude?
OP= NP
OPɔ NP
OPc NP
O We cannot conclude anything.
Transcribed Image Text:Question 8 E 1) Listen Consider the problem of determining whether there exists a route that visits every tourist attraction in Nova Scotia exactly once. Which of the following applies? I. This problem is in P. II. This problem is in NP. III. This problem is in PSPACE. O Il and III O 1, II, and II O Land II O I and II Question 9 E 4) Listen Suppose you had a problem that could be solved in polynomial space. Which of the following always applies? I. This problem is in P. II. This problem is in NP. III. This problem is in PSPACE. O I II, and III O Il and III O II O I and III O I and II Question 10 Suppose you wanted to show that a problem was NP-Hard. Which of the following would you need to show? O This problem can be reduced to another NP-Complete problem. O This problem can be verified in polynomial time. O An NP-Complete problem can be reduced to this problem. O This problem cannot be solved in polynomial time. Question 11 Suppose you proved that there was a polynomial time algorithm that could solve Hamiltonian Cycle. What could you conclude? OP= NP OPɔ NP OPc NP O We cannot conclude anything.
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