The bubble sort algorithm is used to sort the following sequence of integers: 3 32 19 41 27 20 7 •How many passes must the algorithm perform to guarantee the entire sequence is sorted? •What is the list obtained after the first pass? •What is the list obtained after the third pass? •What is the list obtained after the final pass? Please break this down in steps. Thank you!

The bubble sort algorithm is used to sort the following sequence of integers: 3 32 19 41 27 20 7 •How many passes must the algorithm perform to guarantee the entire sequence is sorted? •What is the list obtained after the first pass? •What is the list obtained after the third pass? •What is the list obtained after the final pass? Please break this down in steps. Thank you!

Programming Logic & Design Comprehensive

9th Edition

ISBN:9781337669405

Author:FARRELL

Publisher:FARRELL

Chapter8: Advanced Data Handling Concepts

Section: Chapter Questions

Problem 10RQ

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The bubble sort algorithm discussed in class is used to sort the following sequence of integers: 2 16 38 9 4 14 How many passes must the algorithm perform to guarantee the entire sequence is sorted? What is the list obtained after the first pass? What is the list obtained after the third pass? What is the list obtained after the final pass?
Sort the following list using the Selection Sort algorithm . Show the list after each iteration of the outer for loop (after each complete pass through the list) IMPORTANT: Separate each value by a comma and only one space after each comma and no space after the last value. You will have seven iterations of the list for your answer. 38, 60, 43, 5, 70, 58, 15, 10
3. Given the following list: 9 4 2 6 7 5 3 8 Identify the state of the list while being sorted using the selection sort algorithm.
8. Sort the following set of integers from smallest to largest using either an insertion sort or a selection sort (indicate CLEARLY which sort you are performing). Show the entire set of numbers after each step of the sort algorithm has completed (a total of 8 pictures): 10, 20, 5, 7, 12, 40, 8, 11
Given the following list of numbers, show the 3rd number in the list after the 3rd pass of the bubble sort algorithm to arrange the numbers into ascending order: 19, 7, 32, 33, 31, 23, 41, 17, 43, 13, 12, 36, 49, 21, 22
Assume the following list is being sorted using the Quick Sort algorithm. Describe the next step in the quick sort algorithm in terms of its effect on the pivot, left, and right indices and the content of the list. Note: For credit, do not just give a general description of the quick sort algorithm. Describe in this specific situation, what's compared to what, whether any data is moved, and how the indices are changed. pivot [0] [1] [2] [3] [4] [5] [6] [6] [7] [9] [8] [10] 34 25 39 94 17 78 41 45 91 56 77 86 left right
Given a list containing the values: 8 7 59 3 4. a. Perform a trace of bubble sort as it would sort this list. b. What is the efficiency of bubble sort?
Sort the list “A, L, G, O, R, I, T, H, M” in alphabetical order by Selection sort .
Suppose the keyword sequence to be sorted is {12, 2, 16, 30, 28, 10, 16, 20, 6, 18}, give the steps that need to be taken to sort this sequence with the following algorithms: (not code algorithm) Selection sort Bubble sort Insertion sort Merge sort
Selection sort is a sorting algorithm, like Bubble sort which you saw in the previous module. Selection sort works as follows: Selection sort divides the input list into two parts: a sublist of sorted items (left part) and a sublist of still unsorted items (right part). Initially, the sorted sublist is empty and the whole input consists of the unsorted sublist. To fill the sorted sublist, the algorithm computes the (index of) the minimum of the unsorted sublist and swaps the first unsorted element and the minimum element (if the minimum is already the first element, nothing happens). Afterward, the sorted sublist is one bigger. This continues until the unsorted sublist is empty and the entire input is sorted. Example: Sorted sublist Unsorted sublist Least element in unsorted list (11, 25, 12, 22, 64) 11 |(11) (25, 12, 22, 64) 12 |(11, 12) (25, 22, 64) 22 |(11, 12, 22) (25, 64) 25 |(11, 12, 22, 25) (64) 64 (11, 12, 22, 25, 64) Implement this algorithm. Implement a function called…
The script has four steps: Read a list of integers (no duplicates). Output the numbers in the list. Perform an insertion sort on the list. Output the number of comparisons and swaps performed during the insertion sort. Steps 1 and 2 are provided in the script. Implement step 3 based on the insertion sort algorithm in the book. Modify insertion_sort() to: Count the number of comparisons performed. Count the number of swaps performed. Output the list during each iteration of the outside loop. Implement step 4 at the end of the script. Hints: In order to count comparisons and swaps, modify the while loop in insertion_sort(). Use global variables for comparisons and swaps. The script includes three helper functions: read_nums() # Read and return a list of integers. print_nums(nums) # Output the numbers in nums swap(nums, n, m) # Exchange nums[n] and nums[m] Ex: When the input is: 3 2 1 5 9 8 the output is: 3 2 1 5 9 8 2 3 1 5 9 8 1 2 3 5 9 8 1 2 3 5 9 8 1 2 3 5 9 8 1 2 3 5 8 9…
Q6: which of the following data structure is Linear a) Single Linked List b) Double linked list c) Array d) All of them Q7: The efficiency of an algorithm is measured by a) Number of steps in an algorithm b) Time and space consumed by the algorithm c) Number of loops in the algorithm d) The kind of data structures used in the algorithm Q8: In the context of algorithms time complexity, select the best time: a) O(n) b) O(n(log(n))) c) O(log(n)) d) O(n°) Q9: Consider the code fragment: integer n = 128; while (n2 1) {do something; n=n/2; } a) The code runs in O(n) time b) The code runs in O(n?) time c) The code runs in O(log(n)) time d) The code runs in O(n(log(n))) time Q10: for an array of size 10 which sorting algorithm would you choose? a) Quick sort b) Merge sort c) Insertion sort d) None of the above