Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN: 9780133594140
Author: James Kurose, Keith Ross
Publisher: PEARSON
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I’m meeting help with part C of this problem which is finding a recursive solution. The first picture shows you the problem and the second picture is the recursive solution that I have developed which is not working. Any help would be appreciated.
4. Suppose that we decided to add a deli option to our restaurant where we build sand-
wiches by weight. We want to know what the most expensive sandwich configuration
for a given weight is. Assuming that we have an infinite supply of items, define a
recursive solution that would reflect the maximum cost of a sandwich for a given
CS 3103- Algorithms
2
Fall 2022
weight. You may assume that it is possible for us to place multiple of a given item in
the same box.
a) Characterize the optimal substructure of the problem.
b) Explain and demonstrate the overlapping subproblems that exist.
c) Define a recursive solution to the problem to obtain the optimal result.
d) Demonstrate your recursive solution using a bottom-up approach to computing it
with the following items in the form (pi, wi) with a maximum weight of W = 15:
i1: ($2,1)
• 12: ($5,3)
• 23: ($8,5)
i4 ($11,6)
25 ($12,8)
e) State the optimal result for the given input.
expand button
Transcribed Image Text:4. Suppose that we decided to add a deli option to our restaurant where we build sand- wiches by weight. We want to know what the most expensive sandwich configuration for a given weight is. Assuming that we have an infinite supply of items, define a recursive solution that would reflect the maximum cost of a sandwich for a given CS 3103- Algorithms 2 Fall 2022 weight. You may assume that it is possible for us to place multiple of a given item in the same box. a) Characterize the optimal substructure of the problem. b) Explain and demonstrate the overlapping subproblems that exist. c) Define a recursive solution to the problem to obtain the optimal result. d) Demonstrate your recursive solution using a bottom-up approach to computing it with the following items in the form (pi, wi) with a maximum weight of W = 15: i1: ($2,1) • 12: ($5,3) • 23: ($8,5) i4 ($11,6) 25 ($12,8) e) State the optimal result for the given input.
c) Lion Bytes (W, jin)
if n == 0
return 0;
t = 0₁₁10
for i inw[; ]
if i <= n
+ = + + 1+ Lion Bytes (w, i, n-i)
returnt
expand button
Transcribed Image Text:c) Lion Bytes (W, jin) if n == 0 return 0; t = 0₁₁10 for i inw[; ] if i <= n + = + + 1+ Lion Bytes (w, i, n-i) returnt
Expert Solution
Check Mark
Step 1

Here, the problem is a unbounded knapsack problem. We will solve like this problem the classical way.

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