Count items common to both the lists but with different prices
Given two lists list1 and list2 containing m and n items respectively. Each item is associated with two fields: name and price. The problem is to count items that are in both the lists but with different prices.
Examples:
Input : list1[] = {{"apple", 60}, {"bread", 20}, {"wheat", 50}, {"oil", 30}} list2[] = {{"milk", 20}, {"bread", 15}, {"wheat", 40}, {"apple", 60}} Output : 2 bread and wheat are the two items common to both the lists but with different prices.
Source: Cognizant Interview Experience | Set 5.
Method 1 (Naive Approach): Using two nested loops compare each item of list1 with all the items of list2. If a match is found with a different price then increment the count.
Implementation:
C++
// C++ implementation to count items common to both // the lists but with different prices #include <bits/stdc++.h> using namespace std; // details of an item struct item { string name; int price; }; // function to count items common to both // the lists but with different prices int countItems(item list1[], int m, item list2[], int n) { int count = 0; // for each item of 'list1' check if it is in 'list2' // but with a different price for ( int i = 0; i < m; i++) for ( int j = 0; j < n; j++) if ((list1[i].name.compare(list2[j].name) == 0) && (list1[i].price != list2[j].price)) count++; // required count of items return count; } // Driver program to test above int main() { item list1[] = {{ "apple" , 60}, { "bread" , 20}, { "wheat" , 50}, { "oil" , 30}}; item list2[] = {{ "milk" , 20}, { "bread" , 15}, { "wheat" , 40}, { "apple" , 60}}; int m = sizeof (list1) / sizeof (list1[0]); int n = sizeof (list2) / sizeof (list2[0]); cout << "Count = " << countItems(list1, m, list2, n); return 0; } |
Java
// Java implementation to count items common to both // the lists but with different prices class GFG{ // details of an item static class item { String name; int price; public item(String name, int price) { this .name = name; this .price = price; } }; // function to count items common to both // the lists but with different prices static int countItems(item list1[], int m, item list2[], int n) { int count = 0 ; // for each item of 'list1' check if it is in 'list2' // but with a different price for ( int i = 0 ; i < m; i++) for ( int j = 0 ; j < n; j++) if ((list1[i].name.compareTo(list2[j].name) == 0 ) && (list1[i].price != list2[j].price)) count++; // required count of items return count; } // Driver code public static void main(String[] args) { item list1[] = { new item( "apple" , 60 ), new item( "bread" , 20 ), new item( "wheat" , 50 ), new item( "oil" , 30 )}; item list2[] = { new item( "milk" , 20 ), new item( "bread" , 15 ), new item( "wheat" , 40 ), new item( "apple" , 60 )}; int m = list1.length; int n = list2.length; System.out.print( "Count = " + countItems(list1, m, list2, n)); } } // This code is contributed by 29AjayKumar |
Python3
# Python implementation to # count items common to both # the lists but with different # prices # function to count items # common to both # the lists but with different prices def countItems(list1, list2): count = 0 # for each item of 'list1' # check if it is in 'list2' # but with a different price for i in list1: for j in list2: if i[ 0 ] = = j[ 0 ] and i[ 1 ] ! = j[ 1 ]: count + = 1 # required count of items return count # Driver program to test above list1 = [( "apple" , 60 ), ( "bread" , 20 ), ( "wheat" , 50 ), ( "oil" , 30 )] list2 = [( "milk" , 20 ), ( "bread" , 15 ), ( "wheat" , 40 ), ( "apple" , 60 )] print ( "Count = " , countItems(list1, list2)) # This code is contributed by Ansu Kumari. |
C#
// C# implementation to count items common to both // the lists but with different prices using System; class GFG{ // details of an item class item { public String name; public int price; public item(String name, int price) { this .name = name; this .price = price; } }; // function to count items common to both // the lists but with different prices static int countItems(item []list1, int m, item []list2, int n) { int count = 0; // for each item of 'list1' check if it is in 'list2' // but with a different price for ( int i = 0; i < m; i++) for ( int j = 0; j < n; j++) if ((list1[i].name.CompareTo(list2[j].name) == 0) && (list1[i].price != list2[j].price)) count++; // required count of items return count; } // Driver code public static void Main(String[] args) { item []list1 = { new item( "apple" , 60), new item( "bread" , 20), new item( "wheat" , 50), new item( "oil" , 30)}; item []list2 = { new item( "milk" , 20), new item( "bread" , 15), new item( "wheat" , 40), new item( "apple" , 60)}; int m = list1.Length; int n = list2.Length; Console.Write( "Count = " + countItems(list1, m, list2, n)); } } // This code is contributed by PrinciRaj1992 |
Javascript
<script> // Javascript implementation to // count items common to both // the lists but with different prices // function to count items common to both // the lists but with different prices function countItems(list1, m, list2, n) { var count = 0; // for each item of 'list1' // check if it is in 'list2' // but with a different price for ( var i = 0; i < m; i++) for ( var j = 0; j < n; j++) if (list1[i][0] === list2[j][0] && (list1[i][1] != list2[j][1])) count++; // required count of items return count; } // Driver program to test above var list1 = [[ "apple" , 60], [ "bread" , 20], [ "wheat" , 50], [ "oil" , 30]]; var list2 = [[ "milk" , 20], [ "bread" , 15], [ "wheat" , 40], [ "apple" , 60]]; var m = list1.length; var n = list2.length; document.write( "Count = " + countItems(list1, m, list2, n)); </script> |
Count = 2
Time Complexity: O(m*n).
Auxiliary Space: O(1).
Method 2 (Binary Search): Sort the list2 in alphabetical order of its items name. Now, for each item of list1 check whether it in present in list2 using the binary search technique and get its price from list2. If prices are different then increment the count.
Implementation:
C++
// C++ implementation to count // items common to both the lists // but with different prices #include <bits/stdc++.h> using namespace std; // Details of an item struct item { string name; int price; }; // comparator function // used for sorting bool compare( struct item a, struct item b) { return (a.name.compare (b.name) <= 0); } // Function to search 'str' // in 'list2[]'. If it exists then // price associated with 'str' // in 'list2[]' is being returned // else -1 is returned. Here binary // search technique is being applied // for searching int binary_search(item list2[], int low, int high, string str) { while (low <= high) { int mid = (low + high) / 2; // if true the item 'str' // is in 'list2' if (list2[mid].name.compare(str) == 0) return list2[mid].price; else if (list2[mid].name.compare(str) < 0) low = mid + 1; else high = mid - 1; } // item 'str' is not in 'list2' return -1; } // Function to count items common to both // the lists but with different prices int countItems(item list1[], int m, item list2[], int n) { // sort 'list2' in alphabetical // order of items name sort(list2, list2 + n, compare); // initial count int count = 0; for ( int i = 0; i < m; i++) { // get the price of item 'list1[i]' // from 'list2' if item in not // present in second list then // -1 is being obtained int r = binary_search(list2, 0, n - 1, list1[i].name); // if item is present in list2 // with a different price if ((r != -1) && (r != list1[i].price)) count++; } // Required count of items return count; } // Driver code int main() { item list1[] = {{ "apple" , 60}, { "bread" , 20}, { "wheat" , 50}, { "oil" , 30}}; item list2[] = {{ "milk" , 20}, { "bread" , 15}, { "wheat" , 40}, { "apple" , 60}}; int m = sizeof (list1) / sizeof (list1[0]); int n = sizeof (list2) / sizeof (list2[0]); cout << "Count = " << countItems(list1, m, list2, n); return 0; } |
Java
// Java implementation to count // items common to both the lists // but with different prices import java.util.*; class GFG{ // Details of an item static class item { String name; int price; item(String name, int price) { this .name = name; this .price = price; } }; // comparator function used for sorting static class Com implements Comparator<item> { public int compare(item a, item b) { return a.name.compareTo(b.name); } } // Function to search 'str' in 'list2[]'. // If it exists then price associated // with 'str' in 'list2[]' is being // returned else -1 is returned. Here // binary search technique is being // applied for searching static int binary_search(item list2[], int low, int high, String str) { while (low <= high) { int mid = (low + high) / 2 ; // if true the item 'str' is in 'list2' if (list2[mid].name.compareTo(str) == 0 ) return list2[mid].price; else if (list2[mid].name.compareTo(str) < 0 ) low = mid + 1 ; else high = mid - 1 ; } // item 'str' is not // in 'list2' return - 1 ; } // Function to count items common to both // the lists but with different prices static int countItems(item list1[], int m, item list2[], int n) { // sort 'list2' in alphabetical // order of items name Arrays.sort(list2, new Com()); // initial count int count = 0 ; for ( int i = 0 ; i < m; i++) { // get the price of item 'list1[i]' // from 'list2' if item in not // present in second list then -1 // is being obtained int r = binary_search(list2, 0 , n - 1 , list1[i].name); // if item is present in list2 // with a different price if ((r != - 1 ) && (r != list1[i].price)) count++; } // Required count of items return count; } // Driver code public static void main(String[] args) { item[] list1 = { new item( "apple" , 60 ), new item( "bread" , 20 ), new item( "wheat" , 50 ), new item( "oil" , 30 )}; item list2[] = { new item( "milk" , 20 ), new item( "bread" , 15 ), new item( "wheat" , 40 ), new item( "apple" , 60 )}; int m = list1.length; int n = list2.length; System.out.print( "Count = " + countItems(list1, m, list2, n)); } } // This code is contributed by 29AjayKumar |
Python3
# Python3 implementation to count # items common to both the lists # but with different prices # Details of an item from ast import Str from functools import cmp_to_key class item: def __init__( self , name, price): self .name = name self .price = price # Function to search 'str' in 'list2[]'. # If it exists then price associated # with 'str' in 'list2[]' is being # returned else -1 is returned. Here # binary search technique is being # applied for searching def binary_search(list2, low, high, str ): while (low < = high): mid = ((low + high) / / 2 ) # if true the item 'str' is in 'list2' # print(list2[mid].name,str) if (list2[mid].name = = str ): return list2[mid].price elif (list2[mid].name < str ): low = mid + 1 else : high = mid - 1 # item 'str' is not # in 'list2' return - 1 # Function to count items common to both # the lists but with different prices def custom_logic(a, b): return a.name = = b.name def countItems(list1, m, list2, n): # sort 'list2' in alphabetical # order of items name sorted (list2,key = cmp_to_key(custom_logic)) # initial count count = 0 for i in range (m): # get the price of item 'list1[i]' # from 'list2' if item in not # present in second list then -1 # is being obtained r = binary_search(list2, 0 , n - 1 , list1[i].name) # if item is present in list2 # with a different price if ((r ! = - 1 ) and (r ! = list1[i].price)): count + = 1 # Required count of items return count # Driver code list1 = [item( "apple" , 60 ), item( "bread" , 20 ), item( "wheat" , 50 ), item( "oil" , 30 )] list2 = [item( "milk" , 20 ), item( "bread" , 15 ), item( "wheat" , 40 ), item( "apple" , 60 )] m = len (list1) n = len (list2) print (f "Count = {countItems(list1, m,list2, n)}" ) # This code is contributed by shinjanpatra |
Javascript
<script> // Javascript implementation to count // items common to both the lists // but with different prices // Details of an item class item { constructor(name,price) { this .name = name; this .price = price; } } // Function to search 'str' in 'list2[]'. // If it exists then price associated // with 'str' in 'list2[]' is being // returned else -1 is returned. Here // binary search technique is being // applied for searching function binary_search(list2,low,high,str) { while (low <= high) { let mid = Math.floor((low + high) / 2); // if true the item 'str' is in 'list2' if (list2[mid].name == (str)) return list2[mid].price; else if (list2[mid].name < (str)) low = mid + 1; else high = mid - 1; } // item 'str' is not // in 'list2' return -1; } // Function to count items common to both // the lists but with different prices function countItems(list1, m, list2, n) { // sort 'list2' in alphabetical // order of items name list2.sort( function (a,b){ return a.name==b.name;}); // initial count let count = 0; for (let i = 0; i < m; i++) { // get the price of item 'list1[i]' // from 'list2' if item in not // present in second list then -1 // is being obtained let r = binary_search(list2, 0, n - 1, list1[i].name); // if item is present in list2 // with a different price if ((r != -1) && (r != list1[i].price)) count++; } // Required count of items return count; } // Driver code let list1=[ new item( "apple" , 60), new item( "bread" , 20), new item( "wheat" , 50), new item( "oil" , 30)]; let list2=[ new item( "milk" , 20), new item( "bread" , 15), new item( "wheat" , 40), new item( "apple" , 60)]; let m = list1.length; let n = list2.length; document.write( "Count = " + countItems(list1, m, list2, n)); // This code is contributed by patel2127 </script> |
C#
using System; class Item { public string name; public int price; public Item( string name, int price) { this .name = name; this .price = price; } } class Program { // Function to search 'str' in 'list2[]'. // If it exists then price associated // with 'str' in 'list2[]' is being // returned else -1 is returned. Here // binary search technique is being // applied for searching static int BinarySearch(Item[] list2, int low, int high, string str) { while (low <= high) { int mid = (low + high) / 2; // if true the item 'str' is in 'list2' if (list2[mid].name == str) { return list2[mid].price; } else if (list2[mid].name.CompareTo(str) < 0) { low = mid + 1; } else { high = mid - 1; } } // item 'str' is not in 'list2' return -1; } // Function to count items common to both // the lists but with different prices static int CountItems(Item[] list1, int m, Item[] list2, int n) { // sort 'list2' in alphabetical // order of items name Array.Sort(list2, (a, b) => a.name.CompareTo(b.name)); // initial count int count = 0; for ( int i = 0; i < m; i++) { // get the price of item 'list1[i]' // from 'list2' if item in not // present in second list then -1 // is being obtained int r = BinarySearch(list2, 0, n - 1, list1[i].name); // if item is present in list2 // with a different price if ((r != -1) && (r != list1[i].price)) { count++; } } // Required count of items return count; } static void Main( string [] args) { Item[] list1 = new Item[] { new Item( "apple" , 60), new Item( "bread" , 20), new Item( "wheat" , 50), new Item( "oil" , 30) }; Item[] list2 = new Item[] { new Item( "milk" , 20), new Item( "bread" , 15), new Item( "wheat" , 40), new Item( "apple" , 60) }; int m = list1.Length; int n = list2.Length; Console.WriteLine( "Count = " + CountItems(list1, m, list2, n)); } } |
Count = 2
Time Complexity: (m*log2n).
Auxiliary Space: O(1).
For efficiency, the list with the maximum number of elements should be sorted and used for binary search.
Method 3 (Efficient Approach): Create a hash table with (key, value) tuple as (item name, price). Insert the elements of list1 in the hash table. Now, for each element of list2 check if it is the hash table or not. If it is present, then check if its price is different from the value from the hash table. If so then increment the count.
Implementation:
C++
// C++ implementation to count items common to both // the lists but with different prices #include <bits/stdc++.h> using namespace std; // details of an item struct item { string name; int price; }; // function to count items common to both // the lists but with different prices int countItems(item list1[], int m, item list2[], int n) { // 'um' implemented as hash table that contains // item name as the key and price as the value // associated with the key unordered_map<string, int > um; int count = 0; // insert elements of 'list1' in 'um' for ( int i = 0; i < m; i++) um[list1[i].name] = list1[i].price; // for each element of 'list2' check if it is // present in 'um' with a different price // value for ( int i = 0; i < n; i++) if ((um.find(list2[i].name) != um.end()) && (um[list2[i].name] != list2[i].price)) count++; // required count of items return count; } // Driver program to test above int main() { item list1[] = {{ "apple" , 60}, { "bread" , 20}, { "wheat" , 50}, { "oil" , 30}}; item list2[] = {{ "milk" , 20}, { "bread" , 15}, { "wheat" , 40}, { "apple" , 60}}; int m = sizeof (list1) / sizeof (list1[0]); int n = sizeof (list2) / sizeof (list2[0]); cout << "Count = " << countItems(list1, m, list2, n); return 0; } |
Java
// Java implementation to count // items common to both the lists // but with different prices import java.util.*; class GFG { // details of an item static class item { String name; int price; public item(String name, int price) { this .name = name; this .price = price; } }; // function to count items common to both // the lists but with different prices static int countItems(item list1[], int m, item list2[], int n) { // 'um' implemented as hash table that contains // item name as the key and price as the value // associated with the key HashMap<String, Integer> um = new HashMap<>(); int count = 0 ; // insert elements of 'list1' in 'um' for ( int i = 0 ; i < m; i++) um.put(list1[i].name, list1[i].price); // for each element of 'list2' check if it is // present in 'um' with a different price // value for ( int i = 0 ; i < n; i++) if ((um.containsKey(list2[i].name)) && (um.get(list2[i].name) != list2[i].price)) count++; // required count of items return count; } // Driver program to test above public static void main(String[] args) { item list1[] = { new item( "apple" , 60 ), new item( "bread" , 20 ), new item( "wheat" , 50 ), new item( "oil" , 30 ) }; item list2[] = { new item( "milk" , 20 ), new item( "bread" , 15 ), new item( "wheat" , 40 ), new item( "apple" , 60 ) }; int m = list1.length; int n = list2.length; System.out.print( "Count = " + countItems(list1, m, list2, n)); } } // This code is contributed by gauravrajput1 |
Python3
# Python3 implementation to count items common to both # the lists but with different prices # details of an item class item: def __init__( self , name, price): self .name = name self .price = price # function to count items common to both # the lists but with different prices def countItems(list1, m,list2, n): # 'um' implemented as hash table that contains # item name as the key and price as the value # associated with the key um = {} count = 0 # insert elements of 'list1' in 'um' for i in range (m): um[list1[i].name] = list1[i].price; # for each element of 'list2' check if it is # present in 'um' with a different price # value for i in range (n): if ((um.get(list2[i].name) ! = None ) and (um[list2[i].name] ! = list2[i].price)): count + = 1 # required count of items return count # Driver program to test above list1 = [item( "apple" , 60 ), item( "bread" , 20 ), item( "wheat" , 50 ), item( "oil" , 30 )] list2 = [item( "milk" , 20 ), item( "bread" , 15 ), item( "wheat" , 40 ), item( "apple" , 60 )] m = len (list1) n = len (list2) print ( "Count = " ,countItems(list1, m, list2, n)) # This code is contributed by Abhijeet Kumar(abhijeet19403) |
C#
// C# implementation to count // items common to both the lists // but with different prices using System; using System.Collections.Generic; class GFG{ // Details of an item public class item { public String name; public int price; public item(String name, int price) { this .name = name; this .price = price; } }; // Function to count items common to // both the lists but with different prices static int countItems(item []list1, int m, item []list2, int n) { // 'um' implemented as hash table // that contains item name as the // key and price as the value // associated with the key Dictionary<String, int > um = new Dictionary<String, int >(); int count = 0; // Insert elements of 'list1' // in 'um' for ( int i = 0; i < m; i++) um.Add(list1[i].name, list1[i].price); // For each element of 'list2' // check if it is present in // 'um' with a different price // value for ( int i = 0; i < n; i++) if ((um.ContainsKey(list2[i].name)) && (um[list2[i].name] != list2[i].price)) count++; // Required count of items return count; } // Driver code public static void Main(String[] args) { item []list1 = { new item( "apple" , 60), new item( "bread" , 20), new item( "wheat" , 50), new item( "oil" , 30)}; item []list2 = { new item( "milk" , 20), new item( "bread" , 15), new item( "wheat" , 40), new item( "apple" , 60)}; int m = list1.Length; int n = list2.Length; Console.Write( "Count = " + countItems(list1, m, list2, n)); } } // This code is contributed by shikhasingrajput |
Javascript
<script> // JavaScript implementation to count // items common to both the lists // but with different prices // details of an item class item { constructor(name,price) { this .name = name; this .price = price; } } // function to count items common to both // the lists but with different prices function countItems(list1,m,list2,n) { // 'um' implemented as hash table that contains // item name as the key and price as the value // associated with the key let um = new Map(); let count = 0; // insert elements of 'list1' in 'um' for (let i = 0; i < m; i++) um.set(list1[i].name, list1[i].price); // for each element of 'list2' check if it is // present in 'um' with a different price // value for (let i = 0; i < n; i++) if ((um.has(list2[i].name)) && (um.get(list2[i].name) != list2[i].price)) count++; // required count of items return count; } // Driver program to test above let list1=[ new item( "apple" , 60), new item( "bread" , 20), new item( "wheat" , 50), new item( "oil" , 30)]; let list2=[ new item( "milk" , 20), new item( "bread" , 15), new item( "wheat" , 40), new item( "apple" , 60)]; let m = list1.length; let n = list2.length; document.write( "Count = " + countItems(list1, m, list2, n)); // This code is contributed by unknown2108 </script> |
Count = 2
Time Complexity: O(m + n).
Auxiliary Space: O(m).
For efficiency, the list having a minimum number of elements should be inserted in the hash table.
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