Introduction to Algorithms
Introduction to Algorithms
3rd Edition
ISBN: 9780262033848
Author: Thomas H. Cormen, Ronald L. Rivest, Charles E. Leiserson, Clifford Stein
Publisher: MIT Press
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Chapter 2, Problem 2P

(a)

Program Plan Intro

To prove that BUBBLESORT terminates and A[1]A[2]A[n] where n=A.length . Also, for showing the BUBBLESORT actually sort, what other things need to be proved.

(b)

Program Plan Intro

To state loop invariant for the for loop in line 2-4 and also prove that it holds.

(c)

Program Plan Intro

To state loop invariant for the for loop in line 1-4 and also prove that will allow to prove the inequality 2.3.

(d)

Program Plan Intro

To find the worst case running time bubble sort and compare it with the running time of the insertion sort.

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import java.util.Scanner;import java.util.ArrayList; public class UserIDSorting {// TODO: Write the partitioning algorithm - pick the middle element as the // pivot, compare the values using two index variables l and h (low and high), // initialized to the left and right sides of the current elements being sorted,// and determine if a swap is necessarypublic static int partition(ArrayList<String> userIDs, int i, int k) {} // TODO: Write the quicksort algorithm that recursively sorts the low and // high partitionspublic static void quicksort(ArrayList<String> userIDs, int i, int k) {} public static void main(String[] args) {Scanner scnr = new Scanner(System.in); ArrayList<String> userIDList = new ArrayList<String>(); String userID; userID = scnr.next();while (!userID.equals("-1")) {userIDList.add(userID);userID = scnr.next();}// Initial call to quicksort quicksort(userIDList, 0, userIDList.size() - 1); for (int i = 0; i < userIDList.size(); ++i)…
Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science.     Ridbit begins with an integer n.  In one action, he can perform one of the accompanying tasks:  partition n by one of its appropriate divisors, or  take away 1 from n in case n is more prominent than 1.  An appropriate divisor is a divisor of a number, barring itself. For instance, 1, 2, 4, 5, and 10 are appropriate divisors of 20, however 20 itself isn't.  What is the base number of moves Ridbit is needed to make to decrease n to 1?  Input  The principal line contains a solitary integer t (1≤t≤1000) — the number of experiments.  The main line of each experiment contains a solitary integer n (1≤n≤109).  Output  For each experiment, output the base number of moves needed to lessen n to 1.
arr = list(map(int, input("Enter array values: ").split())) n = int(input("\nEnter number to search: ")) def linear_search(arr,n):    for i in range(len(arr)):        if arr[i]==n:            return i    return -1     #testop = linear_search(arr, n) if op>=0:    print("\nNumber found at index: {}".format(op))else:    print("\nNot found: {}".format(op)) Check this code and using time measurements, test your algorithm and plot a graph that shows its growth rate when variating the size.
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