C Language From a list of bid bonds, find out whether the bonds can be equally divided between 2 people with same value. Output explanation: ➢ Sample 1 yes: sum 2,782,351,934, 1 st person: {10022120, 2343520822, 428808992}, 2nd person: {2779943396, 2408538} ➢ Sample 2 no, there’s no possibility to equally divide the bid bonds. Questions: a. Design your algorithm in a pseudocode! (PS: use dynamic programming algorithm) b. Do analysis for your algorithm resulting in an asymptotic notation! (PS: the bid bond value can be quite large in trillion (1012)) c. Prove that your algorithm is correct and create your own input / output for 4 cases, and minimum number of bid bonds for each case is 20!
C Language From a list of bid bonds, find out whether the bonds can be equally divided between 2 people with same value. Output explanation: ➢ Sample 1 yes: sum 2,782,351,934, 1 st person: {10022120, 2343520822, 428808992}, 2nd person: {2779943396, 2408538} ➢ Sample 2 no, there’s no possibility to equally divide the bid bonds. Questions: a. Design your algorithm in a pseudocode! (PS: use dynamic programming algorithm) b. Do analysis for your algorithm resulting in an asymptotic notation! (PS: the bid bond value can be quite large in trillion (1012)) c. Prove that your algorithm is correct and create your own input / output for 4 cases, and minimum number of bid bonds for each case is 20!
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
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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Question
C Language
From a list of bid bonds, find out whether the bonds can be equally divided between 2 people with same value.
Output explanation:
➢ Sample 1 yes: sum 2,782,351,934, 1 st person: {10022120, 2343520822, 428808992}, 2nd person: {2779943396, 2408538}
➢ Sample 2 no, there’s no possibility to equally divide the bid bonds.
Questions:
a. Design your
b. Do analysis for your algorithm resulting in an asymptotic notation! (PS: the bid bond value can be quite large in trillion (1012))
c. Prove that your algorithm is correct and create your own input / output for 4 cases, and minimum number of bid bonds for each case is 20!
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