Fractional Knapsack, C++ (gcc)

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// C/C++ program to solve fractional Knapsack Problem 
#include <bits/stdc++.h>

using namespace std;

// Structure for an item which stores weight and 
// corresponding value of Item 
struct Item 
{ 
	int value, weight;

// Constructor 
	Item(int weight, int value) 
		: value(value) 
		, weight(weight) 
	{ 
	} 
};

// Comparison function to sort Item according to val/weight 
// ratio 
bool cmp(struct Item a, struct Item b) 
{ 
	double r1 = (double)a.value / (double)a.weight; 
	double r2 = (double)b.value / (double)b.weight; 
	return r1 > r2; 
}

// Main greedy function to solve problem 
double fractionalKnapsack(int W, struct Item arr[], int n) 
{ 
	// sorting Item on basis of ratio 
	sort(arr, arr + n, cmp);

// Uncomment to see new order of Items with their 
	// ratio 
	/* 
	for (int i = 0; i < n; i++) 
	{ 
		cout << arr[i].value << " " << arr[i].weight << " : 
	" 
			<< ((double)arr[i].value / arr[i].weight) << 
	endl; 
	} 
	*/

int curWeight = 0; // Current weight in knapsack 
	double finalvalue = 0.0; // Result (value in Knapsack)

// Looping through all Items 
	for (int i = 0; i < n; i++) 
	{ 
		// If adding Item won't overflow, add it completely 
		if (curWeight + arr[i].weight <= W) 
		{ 
			curWeight += arr[i].weight; 
			finalvalue += arr[i].value; 
		}

// If we can't add current Item, add fractional part 
		// of it 
		else
		{ 
			int remain = W - curWeight; 
			finalvalue 
				+= arr[i].value 
				* ((double)remain / (double)arr[i].weight); 
			break; 
		} 
	}

// Returning final value 
	return finalvalue; 
}

// Driver code 
int main() 
{ 
	int W = 60; // Weight of knapsack, Val
	Item arr[] = { { 5, 30 }, { 10, 20 }, { 20, 100 }, {30, 90}, {40, 160} };

int n = sizeof(arr) / sizeof(arr[0]);

// Function call 
	cout << "Maximum value we can obtain = "
		<< fractionalKnapsack(W, arr, n); 
	return 0; 
}

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Compilation time: 1.53 sec, absolute running time: 0.16 sec, cpu time: 0.01 sec, memory peak: 5 Mb, absolute service time: 1,78 sec