Hopefully this will clear all your doubts.If you still face any query let me know in the comment section.Thank You.
4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a...
4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then a polynomial time algorithm to find a longest path in a directed graph.
4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then show that there is a polynomial time algorithm to find a longest path in a directed graph.
please answer and I will rate! 4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then a polynomial time algorithm to find a longest path in a directed graph. Answer:
4. a) Define the concept of NP-Completeness B) Show that there is a polynomial time algorithm that finds a longest path in a directed graph, under the condition that A is NP-complete and A has a polynomial time algorithm.
please solve and I will rate! 4. a) Define the concept of NP-Completeness B) Show that there is a polynomial time algorithm that finds a longest path in a directed graph, under the condition that A is NP-complete and A has a polynomial time algorithm.
2. Prove that {a"6"c" |m,n0}is not a regular language. Answer: 3. Let L = { M M is a Turing machine and L(M) is empty), where L(M) is the language accepted by M. Prove L is undecidable by finding a reduction from Aty to it, where Arm {<M.w>M is a Turing machine and M accepts Answer: 4. a) Define the concept of NP-completeness b) If A is NP-complete, and A has a polynomial time algorithm, then a polynomial time algorithm...
Hi, this question is from Theory of Computation. Kindly help if you can. Exercise 1 Define a language L to be co-NP-complete if it is in co-NP and a languages in co-NP can be polynomial-time reduced to L. Say that a formula of quantified boolean logic is a universal sentence if it is a sentence (i.e., has no free variables) of the form Vai... Vxn(V) where> is a propositional logic formula (contains no quantifiers). Show that the language to I...
9. Identify which of these problems are NP-complete and which can be exactly solved using a polynomial time algorithm (a) Finding the vertex cover in a line graph (b) Finding the maximum clique in a tree (c) Finding the independent set in complete graph (d) Finding the Hamiltonian cycle in a graph that has exactly one cycle
Write the proof that the given problems are in NP (not NP-complete yet) Longest Path INSTANCE: Graph G = (V, E), positive integer K <= |V|. QUESTION: Does G contain a simple path (that is, a path encountering no vertex more than once) with K or more edges?
NP-completeness. We are given an undirected graph where each edge has a positive weight. Given (k, alpha), the problem asks whether there is a subgraph with k nodes such that the total weight of the edges in the subgraph is at least alpha. Prove this problem is NP-Complete.