HDOJ 1008

时间:2022-04-22
本文章向大家介绍HDOJ 1008,主要内容包括其使用实例、应用技巧、基本知识点总结和需要注意事项,具有一定的参考价值,需要的朋友可以参考一下。
Elevator

Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 65536/32768 K (Java/Others)
Total Submission(s): 25560    Accepted Submission(s): 13793


Problem Description
The highest building in our city has only one elevator. A request list is made up with N positive numbers. The numbers denote at which floors the elevator will stop, in specified order. It costs 6 seconds to move the elevator up one floor, and 4 seconds to move down one floor. The elevator will stay for 5 seconds at each stop.

For a given request list, you are to compute the total time spent to fulfill the requests on the list. The elevator is on the 0th floor at the beginning and does not have to return to the ground floor when the requests are fulfilled.
 

Input
There are multiple test cases. Each case contains a positive integer N, followed by N positive numbers. All the numbers in the input are less than 100. A test case with N = 0 denotes the end of input. This test case is not to be processed.
 

Output
Print the total time on a single line for each test case. 
 

Sample Input
1 2
3 2 3 1
0
 

Sample Output
17
41

答案:

刚开始想的复杂了...本以为要用电梯算法.....没想到两个数减一下就成,想多了害人啊!

 1 #include <iostream>
 2 using namespace std;
 3 int main()
 4 {
 5     int n,i,m,last,now,sum;
 6     while(cin>>n)
 7     {
 8         last=0;
 9         sum=0;
10         if(n!=0)
11         {
12             for(i=0;i!=n;++i)
13             {
14                 cin>>m;
15                 now=m;
16                 if(now<last)
17                 {
18                     sum+=(last - now)*4+5;
19                     last=now;
20                 }
21                 else if(now == last)
22                 {
23                     sum+=5;
24                     last=now;
25                 }
26                 else
27                 {
28                     sum+=(now-last)*6+5;
29                     last=now;
30                 }
31             }
32             cout<<sum<<endl;
33         }
34         else
35             break;
36     }
37     return 0;
38 }