Answers for "binary search javascript recursive"

0

binary search with non recursive function call

/* Binary search program in C using both recursive and non recursive functions */
 
#include <stdio.h>
#define MAX_LEN 10
 
/* Non-Recursive function*/
void b_search_nonrecursive(int l[],int num,int ele)
{
   int l1,i,j, flag = 0;
   l1 = 0;
   i = num-1;
   while(l1 <= i)
   {
      j = (l1+i)/2;
      if( l[j] == ele)
      {
    printf("\nThe element %d is present at position %d in list\n",ele,j);
         flag =1;
         break;
      }
      else
        if(l[j] < ele)
           l1 = j+1;
        else
           i = j-1;
   }
   if( flag == 0)
   printf("\nThe element %d is not present in the list\n",ele);
}
 
/* Recursive function*/
int b_search_recursive(int l[],int arrayStart,int arrayEnd,int a)
{
  int m,pos;
  if (arrayStart<=arrayEnd)
  {
    m=(arrayStart+arrayEnd)/2;
    if (l[m]==a)
      return m;
    else if (a<l[m])
      return b_search_recursive(l,arrayStart,m-1,a);
    else
      return b_search_recursive(l,m+1,arrayEnd,a);
   }
   return -1;
}
 
void read_list(int l[],int n)
{
   int i;
   printf("\nEnter the elements:\n");
   for(i=0;i<n;i++)
       scanf("%d",&l[i]);
}
 
void print_list(int l[],int n)
{
    int i;
   for(i=0;i<n;i++)
       printf("%d\t",l[i]);
}
 
/*main function*/
main()
{
   int l[MAX_LEN], num, ele,f,l1,a;
   int ch,pos;
 
   //clrscr();
 
   printf("======================================================");
   printf("\n\t\t\tMENU");
   printf("\n=====================================================");
   printf("\n[1] Binary Search using Recursion method");
   printf("\n[2] Binary Search using Non-Recursion method");
   printf("\n\nEnter your Choice:");
   scanf("%d",&ch);
 
   if(ch<=2 & ch>0)
   {
     printf("\nEnter the number of elements : ");
     scanf("%d",&num);
     read_list(l,num);
     printf("\nElements present in the list are:\n\n");
     print_list(l,num);
     printf("\n\nEnter the element you want to search:\n\n");
     scanf("%d",&ele);
 
 
   switch(ch)
   {
     case 1:printf("\nRecursive method:\n");
        pos=b_search_recursive(l,0,num,ele);
        if(pos==-1)
        {
        printf("Element is not found");
        }
        else
        {
        printf("Element is found at %d position",pos);
        }
        //getch();
        break;
 
     case 2:printf("\nNon-Recursive method:\n");
        b_search_nonrecursive(l,num,ele);
        //getch();
        break;
     }
   }
//getch();
}
Posted by: Guest on January-21-2021
0

recursive binary search

import java.util.Scanner;

public class BinarySearching {
    public static void main(String[] argh){
        System.out.println("Enter the size of the Array: ");
        Scanner input = new Scanner(System.in);
        int size = input.nextInt();
        int [] array = new int[size];

       int[] binarySort = enterValues(array,size);

       System.out.println("Which number you want to find? ");
       int numberTofind = input.nextInt();

       int low =0;
       int high = binarySort.length-1;

       if(findNumber(binarySort,numberTofind,low,high) == -1){
           System.out.println("The number you entered dose not exist");
           return;
       }

       System.out.println("the number is at index: "+findNumber(binarySort,numberTofind,low,high));


    }
    public static int[] enterValues(int [] arr,int size){
        System.out.println("Enter Sorted Array: ");
          for(int i=0 ; i<size;++i){
            arr[i] = i;
          }
        return arr;
    }

    public static int findNumber(int [] sortedArray, int findThisNumber,int low , int high ){
            int midle = (low+high)/2;
            if(sortedArray[midle]==findThisNumber)
            { return midle;
            }else if(sortedArray[midle] < findThisNumber)
            {
                return findNumber(sortedArray,findThisNumber,low=midle+1,high);
            }else if(sortedArray[midle] > findThisNumber)
            {
                return findNumber(sortedArray,findThisNumber,low,high=midle-1);
            }
        return -1;
    }

}
Posted by: Guest on July-17-2021

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