
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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In a queue implementation that uses dynamically linked nodes, out of enqueue, dequeue, and peek operations, which of the operations have a worst-case time complexity of O(n)?
1. Only enqueue
2. Only dequeue
3. None of the three
4. only dequeue and enqueue
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- Explain why a queue exhibits first-in/first-out (FIFO) behavior. Illustrate your answer using an example.arrow_forwardProblem 2. In Project 6 you are required to use pthreads condition variables and mutexes to synchronize accesses to shared variables in your priority queue implementation. Ben Bitdiddle wants to try (on his own) to do it using semaphores instead. As in Project 6, the “next" operation returns the highest-priority item in the queue; if the queue is empty, it blocks until the queue becomes non-empty. The “insert" operation places an item in the queue, and if the queue went from empty to non-empty, it signals any waiting threads. Ben's implementation uses a (global) semaphore to count the number of items in the queue, and uses the Bryant and O'Hallaron "P()" and "V()" wrapper functions (see text) to decrement and increment it. He declares a global sem_t list_size and initializes it with sem_init(&list_size,0,0). The global variable list_head points to the first item in the list and is initially NULL. a. In Ben's first attempt, the pq_next() function does this: P(list_size); // block until…arrow_forwardGeneral Computer science questionsarrow_forward
- Consider the Deque ADT (a double-ended queue): Deque: addFront (x) adds x to the front of the deque removeFront () removes the element at the front of the deque addBack (x) adds x to the back of the deque removeBack() removes the element at the back of the deque size() returns number of elements in deque Select all options that allow for an efficient implementation (of all methods) 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. You can assume that a linked list will have both a head and tail reference. Using an array with the front of the deque at the front of the array. Using an array with the front of the deque at the back of the array. Using a singly linked list with the front of the deque at the head of the list. Using a singly linked list with the front of the deque at the tail of the list. None of these choices allows for an efficient…arrow_forwardImplement a stack S using two queues Q1 and Q2 so that operations PUSH (S,X) and POP(S, Y), where S is supposedly a stack and X is the element to be insertedinto S and Y the element deleted from S, are worked upon by the queues that operatetogether as a stack. Assume that the ADT operations of ENQUEUE, DEQUEUE andEMPTYQUEUE are only available for the queues.Demonstrate the working of your method on a list {a, b, c}, which is to beoperated upon as a stack by the queues Q1 and Q2.arrow_forwardImplement a queue using two stacks. Your solution should have a time complexity of O(1) for enqueue and dequeue operations.arrow_forward
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