which one of the following data structures is suited to a best-first search course hero

by Dallin Nikolaus 5 min read

Which data structure can be used for Best-First Search?

Best-First search can be implemented using the following data structure. a) Queue b) Stack c) Priority Queue d) Circular Queue Answer: c Explanation: Best-first search can be implemented within our general search framework via a priority queue, a data structure that will maintain the fringe in ascending order of f-values. 7.

What is the best way to implement best first search?

c) Priority Queue d) Circular Queue Answer: c Explanation: Best-first search can be implemented within our general search framework via a priority queue, a data structure that will maintain the fringe in ascending order of f-values. 7. The name “best-first search” is a venerable but inaccurate one.

Which type of first search is best?

The best first search uses the concept of a priority queue and heuristic search. It is a search algorithm that works on a specific rule. The aim is to reach the goal from the initial state via the shortest path.

Which data structure is used for greedy best-first search?

the priority queueThe greedy best first algorithm is implemented by the priority queue.

What best-first search uses to choose the best next node for expansion?

Best-First search is a type of informed search, which uses ________________ to choose the best next node for expansion. Explanation: Best-first search is an instance of the general TREE-SEARCH or GRAPH-SEARCH algorithm in which a node is selected for expansion based on an evaluation function, f (n).

What determines the search strategy in the best-first search algorithm?

The generic best-first search algorithm selects a node for expansion according to an evaluation function. Greedy best-first search expands nodes with minimal h(n). It is not optimal, but is often efficient. A* search expands nodes with minimal f(n)=g(n)+h(n).

Which data structure is used for best first search?

priority queueBest first search can be implemented within general search frame work via a priority queue, a data structure that will maintain the fringe in ascending order of f values. This search algorithm serves as combination of depth first and breadth first search algorithm.

Is DFS A best first search?

DFS* outperformed the other depth-first algorithms, as predicted by our analysis, and performed close to A* on these mazes.

Why is A * better than best-first search?

So in summary, both Greedy BFS and A* are Best first searches but Greedy BFS is neither complete, nor optimal whereas A* is both complete and optimal. However, A* uses more memory than Greedy BFS, but it guarantees that the path found is optimal.

When best-first search is optimal?

TLDR In best first search, you need to calculate the cost of a node as a sum of the cost of the path to get to that node and the heuristic function that estimate the cost of the path from that node to the goal. If the heuristic function will be admissible and consistent the algorithm will be optimal and complete.

Is uniform cost search best first?

There is a little misunderstanding in here. Uniform cost search, best first search and A* search algorithms are all different algorithms. Uniform cost is an uninformed search algorithm when Best First and A* search algorithms are informed search algorithms.

In which situation the best-first search is optimal Mcq?

4. When is breadth-first search is optimal? Explanation: Because it always expands the shallowest unexpanded node.

Which of the following are informed search methods 1 point best-first search A* search heuristic search all of the above?

Explanation: The four types of informed search method are best-first search, Greedy best-first search, A* search and memory bounded heuristic search.

Which cost we need to consider for best-first search?

In BFS and DFS, when we are at a node, we can consider any of the adjacent as the next node. So both BFS and DFS blindly explore paths without considering any cost function. The idea of Best First Search is to use an evaluation function to decide which adjacent is most promising and then explore.