A problem is in P if:a.It is NP-Hardb.It is as hard as the hardest problems in NPc.Its solutions can be verified in polynomial timed.It can be solved in polynomial time
Question
A problem is in P if:a.It is NP-Hardb.It is as hard as the hardest problems in NPc.Its solutions can be verified in polynomial timed.It can be solved in polynomial time
Solution
A problem is in P if:
d. It can be solved in polynomial time
This is because P (Polynomial time) is a class of problems for which an algorithm can find a solution in polynomial time. That is, the time or resources it takes to solve the problem can be expressed as a polynomial function of the size of the input.
On the other hand:
a. If it is NP-Hard b. If it is as hard as the hardest problems in NP
These two points refer to
Similar Questions
What does NP-completeness signify in computational theory?a.The hardest problems in NPb.Problems that are easy to solvec.Problems that are neither easy nor hard to solved.Problems that are easy to verify
What is the difference between P and NP classes in computational complexity theory?Select one:a. NP problems cannot be solved in polynomial time, while P problems cannot be verified in polynomial time.b. P and NP are the same class of problems, both solvable and verifiable in polynomial time.c. P represents the most complex problems in computer science, while NP represents the least complex.d. P represents problems that can be solved quickly (in polynomial time), while NP represents problems for which a solution can be verified quickly.
Which of the following problems is NP-Hard?a.Solving a Rubik's Cubeb.Solving a linear equationc.Checking if a number is oddd.Finding the shortest path in a graph
Which class includes problems that are neither in NP nor in Co-NP?a.NPb.Pc.NP-Hardd.Co-NP
Problems that can be solved in polynomial time are called ans.polynomial problemstractable problemssimple problemslinear problems Previous Marked for Review Next
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.