Using A* search algorithm, find-the optimal route from S to G. B กา 5 C S 2 A 3 D G
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- ATTEMPT ONLY IF YOU ARE 100% SURE DO NOT COPY FROM OTHER WEBSITESYou are trying to book an airline flight from city A to city B, and want to have the least amount of stop overs. Which should the booking software use? Choose the best answer. O a. minimum spanning tree O b. None of these are correct O c. breadth first search O d. shortest path algorithm O e. depth first searchDesign a dynamic programming algorithm for the following problem. Find the maximum total sale price that can be obtained by cutting a rod of $n$ units long into integer-length pieces if the sale price of a piece $i$ units long is $p_i$ for $i = 1, 2, . . . , n$. What are the time and space efficiencies of your algorithm?
- Given a set of n points, the greedy K-center algorithm takes ___ time. Group of answer choices A. O(n^K) B. O(nK) C. O(n+K)TRUE OR FALSE Finding a matching string can be effectively solved using a divide-and-conquer algorithm.A trucking company's vehicle has a load capacity of 17 cubic feet. Calculate the highest valuable cargo that the 0/1 knapsack algorithm can create with the following goods. Name A B C D E Available quantity 7 4 5 3 4 Size in cubic feet 2 3 5 7 8 Value 3 4 8 9 11
- determine the value of y=a^3+b^+c^3+3abc(a+b+c).Take variable a,b and c from user.Display the value of variable y Note: solve as soon as possible Use c++4. What path would algorithm A, using f(n) = g(n) + h2(n) heuristic as shown in the table above, return as a solution path for this search problem?Moe, Larry and Curly have just purchased three new computers and use three different algorithms to sort lists: Comparisons / sec Search Algorithm T(n) Мое 50 Linear Search n Larry 5 Curly 1 Optimal Chunk Search 2/n Binary Search log2 n where T(n) is the number of comparisons it takes, in the worst case, to sort a list of size n. How large must n be to ensure that, for every list, ... i Curly's computer sorts faster than Moe's? ii Larry's computer sorts faster than Moe's?