• HDU 1009 FatMouse' Trade题解


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    Problem Description
    FatMouse prepared M pounds of cat food, ready to trade with the cats guarding the warehouse containing his favorite food, JavaBean.
    The warehouse has N rooms. The i-th room contains J[i] pounds of JavaBeans and requires F[i] pounds of cat food. FatMouse does not have to trade for all the JavaBeans in the room, instead, he may get J[i]* a% pounds of JavaBeans if he pays F[i]* a% pounds of cat food. Here a is a real number. Now he is assigning this homework to you: tell him the maximum amount of JavaBeans he can obtain.
     

    Input
    The input consists of multiple test cases. Each test case begins with a line containing two non-negative integers M and N. Then N lines follow, each contains two non-negative integers J[i] and F[i] respectively. The last test case is followed by two -1's. All integers are not greater than 1000.
     

    Output
    For each test case, print in a single line a real number accurate up to 3 decimal places, which is the maximum amount of JavaBeans that FatMouse can obtain.
     

    Sample Input
    5 3 7 2 4 3 5 2 20 3 25 18 24 15 15 10 -1 -1
     

    Sample Output
    13.333 31.500

    贪心法水题,

    个人认为这句话难理解:he may get J[i]* a% pounds of JavaBeans if he pays F[i]* a% pounds of cat food

    这样表达能够购买几分之几的。

    #include <stdio.h>
    #include <vector>
    #include <algorithm>
    using namespace std;
    struct twoInts
    {
    	int j, f;
    	bool operator<(const twoInts two) const
    	{
    		double a = (double)j / (double)f;
    		double b = (double)two.j / (double)two.f;
    		return a > b;
    	}
    };
    
    int main()
    {
    	int M, N;
    	while (scanf("%d %d", &M, &N) && -1 != M)
    	{
    		vector<twoInts> vt(N);
    		for (int i = 0; i < N; i++)
    		{
    			scanf("%d", &vt[i].j);
    			scanf("%d", &vt[i].f);
    		}
    		sort(vt.begin(), vt.end());
    		double maxBean = 0.0;
    		for (int i = 0; i < N; i++)
    		{
    			if (M >= vt[i].f)
    			{
    				maxBean += vt[i].j;
    				M -= vt[i].f;
    			}
    			else
    			{
    				maxBean += (double)vt[i].j * M / (double)vt[i].f;
    				break;
    			}
    		}
    		printf("%.3lf
    ", maxBean);
    	}
    	return 0;
    }




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