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Need optimized solution in C++ Your are given n and an input array withn numbers. You have to tell the minimum number of operations needed to pick each element from the input array make a sorted arrangement. Every insertion and removal is 1 operation. A sorted arrangement is basically an array that is sorted. lets understand with example. let n be 4 and input array be 2 4 1 3 so first we take 2 and insert in the empty sorted arrangement. so 1 operation then the sorted arrangement is- 2 then we pick 4 and put it in the sorted arrangement. so we would put after 2 so 1 operation then the sorted arrangement is- 2 ,4 then we pick 1 and put it in the left so 1 operation. then the sorted arrangement is- 1,2,4 (now this is important) now we pick 3 and put we can either remove 1 and 2 put 3 and then again put 2 and 1 back or we can remove 4, put 3 and again put 4. obviously the latter takes 3 operations and former takes 5 operations. so we would perform the latter one. answer is 1+1+1+3=6 operations. constraints N<10^5

Need optimized solution in C++ Your are given n and an input array withn numbers. You have to tell the minimum number of operations needed to pick each element from the input array make a sorted arrangement. Every insertion and removal is 1 operation. A sorted arrangement is basically an array that is sorted. lets understand with example. let n be 4 and input array be 2 4 1 3 so first we take 2 and insert in the empty sorted arrangement. so 1 operation then the sorted arrangement is- 2 then we pick 4 and put it in the sorted arrangement. so we would put after 2 so 1 operation then the sorted arrangement is- 2 ,4 then we pick 1 and put it in the left so 1 operation. then the sorted arrangement is- 1,2,4 (now this is important) now we pick 3 and put we can either remove 1 and 2 put 3 and then again put 2 and 1 back or we can remove 4, put 3 and again put 4. obviously the latter takes 3 operations and former takes 5 operations. so we would perform the latter one. answer is 1+1+1+3=6 operations. constraints N<10^5

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: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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Need optimized solution in C++ Your are given n and an input array with n numbers. You have to tell the minimum number of operations needed to pick each element from the input array make a sorted arrangement. Every insertion and removal is 1 operation. A sorted arrangement is basically an array that is sorted. lets understand with example. let n be 4 and input array be 2 4 13 so first we take 2 and insert in the empty sorted arrangement. so 1 operation then the sorted arrangement is- 2 then we pick 4 and put it in the sorted arrangement. so we would put after 2 so 1 operation then the sorted arrangement is- 2 ,4 then we pick 1 and put it in the left so 1 operation. then the sorted arrangement is- 1,2,4 (now this is important) now we pick 3 and put we can either remove 1 and 2 put 3 and then again put 2 and 1 back or we can remove 4, put 3 and again put 4. obviously the latter takes 3 operations and former takes 5 operations. so we would perform the latter one. answer is 1+1+1+3=6 operations. constraints N<10^5
Transcribed Image Text:Need optimized solution in C++ Your are given n and an input array with n numbers. You have to tell the minimum number of operations needed to pick each element from the input array make a sorted arrangement. Every insertion and removal is 1 operation. A sorted arrangement is basically an array that is sorted. lets understand with example. let n be 4 and input array be 2 4 13 so first we take 2 and insert in the empty sorted arrangement. so 1 operation then the sorted arrangement is- 2 then we pick 4 and put it in the sorted arrangement. so we would put after 2 so 1 operation then the sorted arrangement is- 2 ,4 then we pick 1 and put it in the left so 1 operation. then the sorted arrangement is- 1,2,4 (now this is important) now we pick 3 and put we can either remove 1 and 2 put 3 and then again put 2 and 1 back or we can remove 4, put 3 and again put 4. obviously the latter takes 3 operations and former takes 5 operations. so we would perform the latter one. answer is 1+1+1+3=6 operations. constraints N<10^5
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