Database System Concepts
Database System Concepts
7th Edition
ISBN: 9780078022159
Author: Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher: McGraw-Hill Education
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Choose one option.
We can use Binary Search
Option 1. Unsorted Array.
Option 2. Sorted Array.
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- Kim Gigabit purchases items of various quantities; valid quantities are greater than 0 and less than 100Read the quantity for each 10 items from the keyboard and store each into an integer array; if Kim enters a quantity of 0, negative, or greater than 100, it should be rejected, and she should be queried for a valid entry 1. After the valid entries are complete, display the unsorted array content, pass the unsorted array to another method for sorting, and display of the sorted array; you can use the code below for sorting /* * To change this license header, choose License Headers in Project Properties. * To change this template file, choose Tools | Templates * and open the template in the editor. */ package sortascending; public class Sortascending { public static void sortAsc( int[] arrayToSort ) { // Find the integer that should go in each cell j of // the arrayToSort, from cell 0 to the end for ( int j=0; j<arrayToSort.length-1; j++ )...arrow_forwardGiven the following array, what is the content of the array after Three passes of Insertion Sort? array: 44 12 50 3 40 23 Question 5 options: 3 12 44 50 40 23 12 44 50 3 40 23 12 3 23 40 44 50 12 3 44 50 40 23arrow_forwardHomework 7: Merging two sorted arrays Due date: Saturday March 18. Objectives: Learn to implement algorithms that work with multiple arrays. Understand the Merging algorithm. IMPORTANT. Carefully study Lecture 1 from Week 8 on D2L before you start on this. Sometimes we need to combine the values in two sorted sequences to produce a larger sorted sequence. This process is called Merging. As an example, if the first sequence (S1)contains the numbers 2 3 4 4 5 9 and the second sequence (S2) contains the numbers 1 4 5 8 9 11 12 13 17 the output sequence will contain 1 2 3 4 4 4 5 5 8 9 9 11 12 13 17 Each sequence can be stored in an array. The strategy is as follows: Start by comparing the first items in the two input arrays. Write the smaller number to the output array, and move to the the next item in that array. This is repeated until we reach the end of any one of the input arrays; thereafter, we simply copy all the numbers from the other input array to the output array. (In the...arrow_forward
- se for loops on the above 2D array to: •Find how many ZEROsand how many negative numbersare in the matrixand display results*HELP: declare a variable "count_zero= 0and count_neg=0" and increment the count each time you findzero and negativearrow_forwardWrite an array that matches the following requirement, and provide explanation of how you got your answer.--> Using a insertion sort on the array compared to using a selection sort requires FEWER comparisons of elements.arrow_forward
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