Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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You wish to find duplicates in an unsorted n-element array A. 1,..., 2n integers.
Give this solution's worst-case running time asymptotically T(n). Find the best
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- There’s a length n (n ≥ 3) array and we’d like to fill in each element of the array with an integer.The integers should be in {1, 2, . . . , k} and any 3 adjacency entries cannot have the same number. Given nand k , design a polynomial time algorithm to compute the number of ways to fill this array. Please alsojustify the correctness and the time complexity of your answers.arrow_forwardAlgorthim of how to find the largest element missing in an unsorted array of n positive integers and the running time of the algorthim is in O(n). Example of this is that the n=6 array C= [5,90,8,6,26,9] The largest element missing in the array is 7arrow_forwardGive a MPI program segment to convert a n-by-n matrix distributed on a n-by-n 2D mesh such that allits rows and columns get sorted in ascending order. Show only the iterative loop. Only communicationsallowed are to the four direct neighbors. (Hint: You may employ a variant of odd-even transpositionsort, but the whole matrix does not need to be sorted.)arrow_forward
- Write a recurrence for this algorithm and solve it to obtain a tight upper bound on the worst case runtime of this algorithm. You can use any method you like for solving this recurrence.arrow_forwardLet's pretend we're interested in checking whether there are any duplicates in an unsorted array of n entries, A. These components are whole numbers in the range [1, 2n]. Share the worst-case running time T(n) as an asymptotic order. Seek for the most effective algorithm.arrow_forwardWe want to determine whether an unsorted array A of n entries has duplicates. These integers are 1,..., 2n. Give this solution's worst-case running time asymptotic order T(n). Find an efficient algorithm.arrow_forward
- For any input array of n 3-digit numbers, prove that Radix Sort is guaranteed to correctly sort these n numbers, with the algorithm running in O(n) time.arrow_forwardWrite a recurrence for this algorithm and solve it to obtain a tight upper bound on the worst case runtime of this algorithm. You can use any method you like for solving this recurrence.arrow_forwardLet A[1..n] be an array of n integers that each is larger than 1. give an O(n lg n)-time algorithm that decides if there are two integers x,y in A such that x=y² (multiplication takes O(1) time)arrow_forward
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