You are given the task of reading n numbers and then printing them out in sorted...

   

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You are given the task of reading n numbers and then printing them out in sorted order. Suppose you have access to a balanced dictionary data structure, which supports the operations search, insert, delete, minimum, maximum, successor, and predecessor each in 0 (logn) time. A. How can you sort in O(n log n) time using only insert and in-order traversal? B. How can you sort in O(n log n) time using only minimum, successor, and insert? C. How can you sort in O(n log n) time using only minimum, insert, delete, search? You are given the task of reading n numbers and then printing them out in sorted order. Suppose you have access to a balanced dictionary data structure, which supports the operations search, insert, delete, minimum, maximum, successor, and predecessor each in 0 (logn) time. A. How can you sort in O(n log n) time using only insert and in-order traversal? B. How can you sort in O(n log n) time using only minimum, successor, and insert? C. How can you sort in O(n log n) time using only minimum, insert, delete, search?

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Sorting Algorithms using Limited Operations A Using Insert and Inorder Traversal On log n time Create an empty balanced dictionary This takes O1 time Iterate through all n numbers For each number inse... View the full answer