CS 6515 FINAL PAPER EXAM QUESTIONS ACCURATE ANSWERS FULL SOLUTION
Question:
What is minimum runtime to validate search problem?
Answer:
Polynomial time
Question:
What is NP?
Answer:
Class of all search problems. Must be able to validate solution to problem in polynomial time.
Question:
What is P?
Answer:
P is the class of search problems that are solvable in polynomial time
Question:
Is P a subset of NP? If so why
Answer:
Yes, any problem that can be solved in P can be solved in NP
Question:
What is the benefit of showing P = NP?
, Answer:
We know that if we can verify a solution for a search problem in polynomial time then we can solve
that problem in polynomial time
Question:
What is Search Problem (formal definition)?
Answer:
Given Instance I find a solution S for I if one exists Output No if I has no solutions In order to be a
search problem. If given I and solution S, then we can verify that S is a solution to I in polynomial
time (polynomial) in |I|
Question:
How can you prove that problem is a search problem?
Answer:
Show/prove that there is an algorithm that can verify solution in polynomial ||I Time
Question:
What does NP stand for?
Answer:
NP stands for non-deterministic polynomial time (it does not stand for Not Polynomial lol). Non
deterministic machine is one that is allowed to guess at each step!
Question:
Is P a subset of NP?
Answer:
Yes
Question:
Question:
What is minimum runtime to validate search problem?
Answer:
Polynomial time
Question:
What is NP?
Answer:
Class of all search problems. Must be able to validate solution to problem in polynomial time.
Question:
What is P?
Answer:
P is the class of search problems that are solvable in polynomial time
Question:
Is P a subset of NP? If so why
Answer:
Yes, any problem that can be solved in P can be solved in NP
Question:
What is the benefit of showing P = NP?
, Answer:
We know that if we can verify a solution for a search problem in polynomial time then we can solve
that problem in polynomial time
Question:
What is Search Problem (formal definition)?
Answer:
Given Instance I find a solution S for I if one exists Output No if I has no solutions In order to be a
search problem. If given I and solution S, then we can verify that S is a solution to I in polynomial
time (polynomial) in |I|
Question:
How can you prove that problem is a search problem?
Answer:
Show/prove that there is an algorithm that can verify solution in polynomial ||I Time
Question:
What does NP stand for?
Answer:
NP stands for non-deterministic polynomial time (it does not stand for Not Polynomial lol). Non
deterministic machine is one that is allowed to guess at each step!
Question:
Is P a subset of NP?
Answer:
Yes
Question: