A. One greedy strategy to solve the knapsack problem is to consider the items in order of decreasing values of ' where Vi and Si are the value and the size of item į. For each item, add it to the knapsack if it fits otherwise ignore it and move to the next item in the ordered list. Write a complete pseudocode for this strategy. The pseudocode should print the details of the solution (selected items, their total value and size). Answer here: B. Show that this strategy does not necessarily yield optimal solutions. Take the example of exercise 1 and change the knapsack capacity to 15 (The value of the optimal solution is 54).

Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
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Exercise 4
A. One greedy strategy to solve the knapsack problem is to consider the items in order of
decreasing values of 'ik where Vi and Si are the value and the size of item i. For each item,
add it to the knapsack if it fits otherwise ignore it and move to the next item in the ordered
list. Write a complete pseudocode for this strategy. The pseudocode should print the details
of the solution (selected items, their total value and size).
Answer here:
B. Show that this strategy does not necessarily yield optimal solutions. Take the example of
exercise 1 and change the knapsack capacity to 15 (The value of the optimal solution is 54).
Answer here:
Transcribed Image Text:Exercise 4 A. One greedy strategy to solve the knapsack problem is to consider the items in order of decreasing values of 'ik where Vi and Si are the value and the size of item i. For each item, add it to the knapsack if it fits otherwise ignore it and move to the next item in the ordered list. Write a complete pseudocode for this strategy. The pseudocode should print the details of the solution (selected items, their total value and size). Answer here: B. Show that this strategy does not necessarily yield optimal solutions. Take the example of exercise 1 and change the knapsack capacity to 15 (The value of the optimal solution is 54). Answer here:
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