Let 1 be the start state and 6 be the goal state. Do the following. (a) Obtain the BFS traversal order for reaching the goal state from the start state. (b) Obtain the DFS traversal order for reaching the goal state from the start state.
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- 5. (This question goes slightly beyond what was covered in the lectures, but you can solve it by combining algorithms that we have described.) A directed graph is said to be strongly connected if every vertex is reachable from every other vertex; i.e., for every pair of vertices u, v, there is a directed path from u to v and a directed path from v to u. A strong component of a graph is then a maximal subgraph that is strongly connected. That is all vertices in a strong component can reach each other, and any other vertex in the directed graph either cannot reach the strong component or cannot be reached from the component. (Note that we are considering directed graphs, so for a pair of vertices u and v there could be a path from u to v, but no path path from v back to u; in that case, u and v are not in the same strong component, even though they are connected by a path in one direction.) Given a vertex v in a directed graph D, design an algorithm for com- puting the strong connected…Convert the following transition graph into a finite automaton by filling in the (final)table and identifying the start and accept states. (You do not have to draw the state transitiondiagram for the FA – filling in the final table is enough – note: this isn’t the intermediary tableCould you assist me with question 2.7 part B? I'm finding this problem quite challenging and would appreciate help with creating a state diagram for the push-down automaton related to part B. I started the problem shown in the photo but I don't know why it is incorrect, can you use the photo that I used.question for 2.7 2.7 Give informal English descriptions of PDAs for the language. B. The complement of the language {a^n b^n | n ≥ 0}