EBK DATA STRUCTURES AND ALGORITHMS IN C
4th Edition
ISBN: 9781285415017
Author: DROZDEK
Publisher: YUZU
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Which of the sorting algorithms you know from the lecture (Quicksort, Heapsort, Mergesort, Insertionort, Selectionsort, Bubblesort, Bucketsort, Radixsort) are stable and which are not? Here, to, a brief justification should be given in each case.
Comparing the Unsorted and Sorted Linked List implementations, the "Put Item" overall seems to be less efficient for the Sorted List. Why is this?
Create maximum heap using an unsorted array A= [12,4,7,43,89,32,8,1,50]
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EBK DATA STRUCTURES AND ALGORITHMS IN C
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- Q: Explain in your own words the Analysis of Linked List operations (add,remove,find,back).arrow_forwardWhat is the time complexity of converting a random array of size m to a heap?arrow_forwardWhat do O(n), O(1) mean, respectively, given some operations, which operations are O(n) or O(1)? What is/are the advantage(s) of linked lists over arrays? From where do you access to the nodes in a single linked list ?arrow_forward
- implement queue and stack ( c, C++, array, linked list) insert delete search print all elementsarrow_forwardshow the recursiontree for applying mergesort to the list 15 20 7 3 19 6 17 25 and determine the number of comparisons performed during the sortarrow_forwardHow would the numbers be illustrated in the array order of a max heap, with the given numbers?arrow_forward
- Which sorting algorithm is adaptable to singly linked list and why ?? Explain in detail.arrow_forwardCreate two singly linked lists A and B to represents elements in the following set A and B respectively. A = { 5, 6, 8, 9, 10 , 11} B = { 1, 6, 2, 9, 3, 11, 4} Develop an algorithm and implement the same to represent only intersection of two lists A and B and print the same.arrow_forwardDevelop Java methods to perform the following operations on an unordered list (using linked lists). What is the complexity of each of these algorithms. 1. Insert an element at the start (front) of the list 2. Insert an element at the end (rear) of the list 3. Insert an element at the middle of the list following an element already in the list. 4. Remove an element from the middle of the listarrow_forward
- Create a sort implementation that accepts as an input a linked list of nodes with String key values and rearranges the nodes such that they appear in sorted order (returning a link to the node with the smallest key). Quicksort 3-way string is used.arrow_forwardThe list that follows is a maximum-heap. What will the array look like after removing the node with the highest key? Prior to extraction: 30 50 16 60 59 95 77 61 72 63 30 50 16 60 59 Following extraction:arrow_forwardTo obtain the alphabet in order, heap sort the list L =D, B, G, E, A, H, C, F. Is it possible to write all phases in pseudocode?arrow_forward
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