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Design an algorithm that will prompt for and receive an employee number from an operator at a terminal. Your program is to search an array of valid employee numbers to check that the employee number is XXXXX, look up a parallel array to retrieve the corresponding employee name for that number, and display the name to the screen. If the employee number is XXX valid, an error message is to be displayed.
Suppose that all element values are equal. What would be randomized quick sort's running time in this case? Each element of A[p .. q-1] is less than A[q], and each element of A[t+1 .. r] is greater than A[q]
Create a list of major steps to follow to get input, process, and output desired information (software requirements). Refine the list to include individual refined steps (algorithm).
Write a method singleParent, which returns number of nodes in a binary tree that have only one child.
Calculate the worst-case run-time complexity of your algorithm and prove optimality of the solution it gives. Suppose that the road is a straight line with a western end and an eastern end.
Given the probabilities r1, · · · , rn, the costs c1, · · · , cn, and the budget B, ?nd the redundancies m1, · · · , mn that are within the available budget and that maximize the probability that the system works correctly. Devise an ef?cient algo..
How users and IT organizations must arm themselves against these attacks?
Running time of quicksort can be enhanced in practice by taking advantage of fast running time of insertion sort when its input is "nearly" sorted.
Generalize the 2-3 algorithms for INSERT and DELETE to K-J trees, where non-leaf vertices have between K and J children for fixed integers K >=2, and J>= 2K-1.
Compare the average behavior of insertion sort for n elements with that of the n insertions into an initially-empty straight array implementation of a priority queue
Create algorithm to calculate union of two input sets given as arrays, both of size O(n). The output must be array of distinct elements that form union of the sets.
Create algorithm which concatenates T1 and T2 into single binary search tree. Worst case running time must be O(h).
Find the Minimum Cost Path from a designated start node to a designated destination node in a graph.
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