Given the following incorrect heap:
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- Heap Operation 1. pq.Enqueue(28); 2. pq.Enqueue(2); 3. pq.Enqueue(40); 4. pq.Dequeue(x); 5. pq.Dequeue(y); 6. pq.Dequeue(z); 56 27 42 26 15 3 19 Values x, y, z? 25 242.) C [10] = {5, 1,2,8,6,10,3,9,4,7} heap size = 10 Do Heapify (C, 1). What the values in the array C starting from the index 0 to 9?1)Implement hash table in java for the following elements. Handle collision using separate chaining technique11,14,81,61,18,16,20,33,52,65,69,21,98 2) Implement Max Heap structure for the series of elements 12 11 13 5 6 7 45 26 33 59 58 in Java
- TAIL-RECURSIVE-QUICKSORT(A, p,r) 1 while p ) pivot.Assume X = {3,4,6,9,8,7,16,15,20,19} is an array representation of a binary heap can i have help with drawing a binary heap draw a binary heap5) Now let's move on to Heaps... Given a max heap implementation, draw the heap after each of the following operations is processed. Begin with an empty heap (Heap H;). a. H. Insert (14); d. H. Insert (32); b. H. Insert (40); c. H. Insert (26); e. H. Insert (12); f. H. Insert (45); g. H. Insert (28); h. H.Insert (9); i. H. Insert (8); j. H. Insert (16); k. H. Remove (); 1. H. Remove ();
- 1. Sort the following list by using heapsort: I, N, G, T, R, O, S (in alphabetical order). Represent the heap by an array and show each step. 2. Show an adjacency matrix that represents the graph below. 2. 3 6. G. 7. 4. 4. 2. 8. 2. 1. B.Construct a heap with following list of keys:8, 20, 9, 4, 15, lo, 7, 22, 3, 12Consider the Stack ADT: Stack: push(x) adds x to top of stack pop() removes top element of stack and returns it size() returns number of elements in stack Select all options that allow for an efficient implementation based on the discussions from class. For any array implementation, you can assume the array is large enough so that making a larger one is not needed when pushing an item to the stack. Using an array with the top at the front of the array. Using an array with the top at the back of the array. Using a singly linked list with the top at the head of the list. Using a singly linked list with the top at the tail of the list. ENG
- 1. Heap and Heapsort. (a) Run Build-Heap on the array [10, 9,4,7,6,2,3,1, 8,5] to construct a min heap. Write down the resulting array. Then, run the loop in Heapsort for three iterations. For each iteration write down the array after Heapify-Down is finished. You do not need to show intermediate steps. (b) Show that the leaves of a heap occupy the positions [],...,n-1 of the array. (c) In the procedure Build-Heap, why do we decrease i from [2]-1 to 0 instead of increasing from 0 to [2]-1? Give an example array where increasing i fails to create a valid min heap.2. Show the results of the following operations on an initially empty max heap: a. insert 2, 3, 4, 1, 9, one item at a time; b. delete one item from the heap; c. insert the item 7 and then the item 6; d. delete one item from the heap e. insert the item 5. [7] 3. Show the array presentation of tree that resulted from Question 2.5. Answer the following questions about heaps: a. Give at least 3 differences between a Binary search tree and a Max heap (when viewed as a tree) b. Draw a tree that can be both a Min heap and a Max heap c. Is the array with the values [35, 17, 24, 6, 13, 9, 2, 5, 9, 12] a Max heap? d. What happens to the array [27, 17, 3, 16, 13, 10, 1, 5, 7, 12, 4, 8, 9, 0] if we call MAX_HEAPIFY(A,3)? e. What is the effect of calling MAX_HEAPIFY(A,i) when the element A[i] is larger than its children