In computing gcd(125, 332) using Euclid's GCD algorithm, the pair (j[0], [0])= (125, 332) is replaced by the pair (j[1], k[1]) after the first iteration. Enter your answer for (j[1], k[1]) in the box below as a comma-separated list. For example, if your answer is (1, 2), then enter 1, 2 (without parenthesis). (j[1], k[1]) = ( Next, finish the algorithm gcd(125, 332) = determine gcd(125, 332).

In computing gcd(125, 332) using Euclid's GCD algorithm, the pair (j[0], [0])= (125, 332) is replaced by the pair (j[1], k[1]) after the first iteration. Enter your answer for (j[1], k[1]) in the box below as a comma-separated list. For example, if your answer is (1, 2), then enter 1, 2 (without parenthesis). (j[1], k[1]) = ( Next, finish the algorithm gcd(125, 332) = determine gcd(125, 332).

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Concept explainers

Hash Table

A hash table also called a hash map, is a data structure that maps key-value pairs. The hash table can be used in complex systems to provide fast access and compact storage. A hash table is a structure that stores data in an abstract data type kind of associative array. It keeps data in an array format, with a distinct index value for every data value. If the index of the required data is known, then the data can be accessed very easily.

Question

In computing gcd(125, 332) using Euclid's GCD algorithm, the pair (¿[0], k[0]) = (125,332) is replaced by the pair (j[1], k[1]) after the first iteration. Enter your answer for (j[1], k[1]) in the box below as a comma-separated list. For
example, if your answer is (1, 2), then enter 1, 2 (without parenthesis).
(j[1], k[1]) = (
Next, finish the algorithm to determine gcd(125, 332).
gcd(125, 332) =

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A singly linked list contains n - 1 strings that are binary representations of numbers from the set {0, 1,.…, n – 1} where n is an exact power of 2. However, the string corresponding to one of the numbers is missing. For example, if n = 4, the list will contain any three strings from 00, 01,10 and 11. Note that the strings in the list may not appear in any specific order. Also note that the length of each string is lgn, hence the time to compare two strings in O(lgn). Write an algorithm that generates the missing string in O(n).
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ORIGINAL Q: Instead of reading in an entire list N1,N2,⋯N1,N2,⋯ all at once, some algorithms (depending on the task to be done) can read in only one element at a time and process that single element completely before inputting the next one. This can be a useful technique when the list is very big (e.g., billions of elements) and there might not be enough memory in the computer to store it in its entirety. Write an algorithm that reads in a sequence of values v≥0, one at a time, and computes the average of all the numbers. You should stop the computation when you input a value of V = −1. Do not include this negative value in your computations; it is not a piece of data but only a marker to identify the end of the list. PLEASE MODIFY THE FOLLOWING CODE SO THE USER INPUTS THE NUMBERS ONE BY ONE: ORIGINAL Q: Instead of reading in an entire list N1,N2,⋯N1 ,N2,⋯ all at once, some algorithms (depending on the task to be done) can read in only one element at a time and process that single…