How could we solve the minimal path search problem if we had an Oracle function h(v r) that gave the precise cost of going from v to r? Why is it so difficult to create such a function?
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How could we solve the minimal path search problem if we had an Oracle function h(v r) that gave the precise cost of going from v to r? Why is it so difficult to create such a function?
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- 1 If we had an oracle function h∗(v r), which gives the exact cost of getting from vto r, how could we solve the minimum path search problem? Why is such a functionso hard to form?How would you modify the dynamic programming algorithm for the coin collecting problem if some cells on the board are inaccessible for the robot? Apply your algorithm to the board below, where the inaccessible cells are shown by X’s. How many optimal paths are there for this board? You need to provide 1) a modified recurrence relation, 2) a pseudo code description of the algorithm, and 3) a table that stores solutions to the subproblems.a. Build an adjacency matrix ? for this map. b. How many paths of length 2 from V5 to V1 exist? c. How many paths of length 3 from V5 to V1 exist?
- Explain the principle of BFS or DFS algorithms in detecting the shortest possible path in the map belowCan we modify Dijkstra’s algorithm to solve the single-source longest path problem by changing minimum to maximum? If so, then explain why this algorithm correct. If not, then provide a counterexample.Please don't use handwritting for this question How would you modify the dynamic programming algorithm for the coin collecting problem if some cells on the board are inaccessible for the robot? Apply your algorithm to the board below, where the inaccessible cells are shown by X’s. How many optimal paths are there for this board? You need to provide 1) a modified recurrence relation, 2) a pseudo code description of the algorithm, and 3) a table that stores solutions to the subproblems.
- Analysis of Linear search (Worst, Average and Best Cases)#include <stdio.h>// Linearly search x in arr[]. If x is present then return the index,// otherwise return -1int search(int arr[], int n, int x){ int i; for (i=0; i<n; i++) { if (arr[i] == x) return i; } return -1;}How to slove this problem?? please tell me the "return n Alice (m,n-1)"what does it mean??Find the path from S to G using A* algorithm. Is it optimal ?
- Please answer the following question in depth with full detail. Suppose that we are given an admissible heuristic function h. Consider the following function: 1-h'(n) = h(n) if n is the initial state s. 2-h'(n) = max{h(n),h'(n')−c(n',n)} where n' is the predecessor node of n. where c(n',n) min_a c(n',a,n). Prove that h' is consistent.Give an approximation factor preserving reduction from the set cover problem to the following problem, thereby showing that it is unlikely to have a better approximation guarantee than O(log n).Let L = { <M> | M is a TM that accepts sR whenever it accepts s } . Show that L is undecidable.