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 17.2, Problem 1E
Program Plan Intro

To show that the cost of n stack operations including copying the stack is O(n) by assigning the suitable amortized costs to the various stack operations.

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Please assume that you have been given an implementation of a stack that supports both push and pop in O(1) time. With this information, you would like to implement a queue with these stacks.  (a) In what way can you efficiently implement a queue using two of these stacks? “Efficiently” in this case means in a way which will allow you to do part B. (b)  Please prove that the amortized cost of each dequeue and enqueue operation is O(1) for your stack-based queue by using the aggregate amortized analysis technique.
Consider the following operations performed on a stack of size 5. Push(1);Pop();Push(2);Push(3);Pop();Push(4);Pop();Push(5); After the completion of all operations, the number of elements in the stack is:
Consider that you have a stack S and a queue Q. Draw S and Q after executing the following operations (Op). You have to indicate for each operation, the stack or the queue content in addition to the index value of the top (stack) or the front and the rear (queue)    Stack S; Queue Q; int a=3, b=7
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