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A PARTS file with Part# as the key field includes records with the following Part# values;9,11, 3, 20, 2, 31, 6, 15, 5, 4, 8 Suppose that the search field values are inserted in the given order in a B+-tree of order p = 4 and Pleaf = 3; show how the tree will expand (after inserting each Part#), and what the final tree would like. (b) Repeat item (a), but use a B-tree of order p = 4 instead of a B+-tree.
Give an algorithm to decide whether the language recognized by a DFA is empty. Given two DFAs M1 and M2, give an algorithm to decide whether L(M1)subset or equal to L(M2).
Write an algorithm or code segment for locating the nth successor of an item in a circlar linked list (the nth item that follows the given item in the list).
Katt wishes you to create an algorithm that, given a string X, determines efficiently how many ways X can be broken up into sequence of words.
If you get ciphertext message YPHDCRPBEQTAA, decrypt to recover plaintext.
storage pool and that there is a special null value. Write an algorithm to count the nodes in a linked list with first node pointed to by first."
Write JS code which prompt the user for an integer and prints the result.
Describe the distinction between an ambiguity in a proposed algorithm and an ambiguity in the representation of an algorithm. Describe how the use of primitives helps remove ambiguities in an algorithm's representation.
Let the equation ax = b mod m, where x is unknown and a, b and m are given. Illustrate that this equation has either no solutions mod m, or d solutions mod m.
You have to design an O(n) time randomized Monte Carlo algorithm which computes an (1 + o)- approximate ham-sandwich cut with probability 1 - n-c for any given constant c > 0.
Draw an algorithm to produce a list of customers from the Glad Rags Clothing Company's customer master file.
Suppose now there are three users. Find the probability that at a given time, all three users are transmitting simultaneously. Find the fraction of time during which the queue grows.
Write a pseudocode for a divide-and-conquer algorithm for finding the position of the largest element in an array of n numbers.
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