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  • 杭电2266 How Many Equations Can You Find【DFS】

    How Many Equations Can You Find

    Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 32768/32768 K (Java/Others)
    Total Submission(s): 892    Accepted Submission(s): 590


    Problem Description
    Now give you an string which only contains 0, 1 ,2 ,3 ,4 ,5 ,6 ,7 ,8 ,9.You are asked to add the sign ‘+’ or ’-’ between the characters. Just like give you a string “12345”, you can work out a string “123+4-5”. Now give you an integer N, please tell me how many ways can you find to make the result of the string equal to N .You can only choose at most one sign between two adjacent characters.
     
    Input
    Each case contains a string s and a number N . You may be sure the length of the string will not exceed 12 and the absolute value of N will not exceed 999999999999.
     
    Output
    The output contains one line for each data set : the number of ways you can find to make the equation.
      
    Sample Input
    123456789 3 21 1
     
    Sample Output
    18 1
     
    Author
    dandelion
     
    Source
     
    Recommend
    lcy
     
     
    AC代码:
     1 #include<cstring>
     2 #include<cstdio>
     3 using namespace std;
     4 #define LL long long
     5 LL num,n,len;
     6 char str[15];
     7 void DFS(LL x, LL sum)
     8 {//x是取的字符串的长度, sum是当前的值 
     9     if(x == len)//当取得字符串长度==字符串总串长度时 
    10     {
    11         if(sum==n)//当前结果== n时 
    12             num++;
    13         return ;  
    14     }
    15     LL k=0;
    16     for(int i=x;i<len;i++)/
    17     {
    18         k=k*10+str[i]-'0';
    19         
    20         //加减两种可能 
    21         DFS(i+1, sum+k);
    22         if(x != 0)//第一个数字前不能加“-”号
    23             DFS(i+1, sum-k);
    24     }
    25 }
    26 int main()
    27 {
    28     while(scanf("%s %lld",str,&n)!=EOF)
    29     {
    30         len=strlen(str);
    31         num = 0;
    32         DFS(0,0);
    33         printf("%lld
    ", num);
    34     }
    35     return 0;
    36 }
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  • 原文地址:https://www.cnblogs.com/123tang/p/5934123.html
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