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Shopping in Mars is quite a different experience. The Mars people pay by chained diamonds. Each diamond has a value (in Mars dollars M$). When making the payment, the chain can be cut at any position for only once and some of the diamonds are taken off the chain one by one. Once a diamond is off the chain, it cannot be taken back. For example, if we have a chain of 8 diamonds with values M$3, 2, 1, 5, 4, 6, 8, 7, and we must pay M$15. We may have 3 options:
Now given the chain of diamond values and the amount that a customer has to pay, you are supposed to list all the paying options for the customer. If it is impossible to pay the exact amount, you must suggest solutions with minimum lost. Input Specification:Each input file contains one test case. For each case, the first line contains 2 numbers: N (≤105), the total number of diamonds on the chain, and M (≤108), the amount that the customer has to pay. Then the next line contains N positive numbers D1⋯DN (Di≤103 for all i=1,⋯,N) which are the values of the diamonds. All the numbers in a line are separated by a space. Output Specification:For each test case, print If there is no solution, output It is guaranteed that the total value of diamonds is sufficient to pay the given amount. |
Sample Input 1:
16 15
3 2 1 5 4 6 8 7 16 10 15 11 9 12 14 13
Sample Output 1:
1-5
4-6
7-8
11-11
Sample Input 2:
5 13
2 4 5 7 9
Sample Output 2:
2-4
4-5
题目大意
求一串数字当中,某一段总和sum大于等于price,且sum-price的值最小,如果结果不唯一,按出现位置的顺序输出
思路
一次遍历,动规判断
C/C++
#include<bits/stdc++.h>
using namespace std;
int main()
{
int N,price,nums[100001];
cin >> N >> price;
for(int z=1;z<=N;z++) cin >> nums[z];
vector<pair<int,int>> result;
int head=1,sum=0,key=99999;
for(int z=1;z<=N;z++){
sum += nums[z];
if(sum>=price){
if(key>sum-price) {
result.clear();
key = sum-price;
}
if(key==sum-price) result.emplace_back(head,z);
sum -= nums[head]+nums[z];
z--;
head++;
}
}
for(auto x:result) cout << x.first << "-" << x.second << endl;
return 0;
}
这道题目描述了一个在火星上用钻石支付的独特场景,顾客需要通过切割钻石链来凑足特定金额。给定钻石链上的价值和需支付的金额,我们需要找出所有可能的支付组合,并在无法精确支付时提供损失最小的解决方案。算法思路是通过一次遍历,动态规划来找到符合条件的段落。示例输入和输出展示了具体的操作过程。
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