Description

 

Write a program that finds and displays all pairs of 5-digit numbers that between them use the digits 0 through 9 once each, such that the first number divided by the second is equal to an integer N, where . That is,

abcde / fghij =N

where each letter represents a different digit. The first digit of one of the numerals is allowed to be zero.

Input

Each line of the input file consists of a valid integer N. An input of zero is to terminate the program.

Output

Your program have to display ALL qualifying pairs of numerals, sorted by increasing numerator (and, of course, denominator).

Your output should be in the following general form:

xxxxx / xxxxx =N

xxxxx / xxxxx =N

.

.

In case there are no pairs of numerals satisfying the condition, you must write ``There are no solutions for N.". Separate the output for two different values of N by a blank line.

Sample Input

61
62
0

Sample Output

There are no solutions for 61.

79546 / 01283 = 62
94736 / 01528 = 62

暴力解决,不过要注意输出时最后一组数据不能多出空行

#include"iostream"
#include"cstring"
using namespace std; int n;
int book[]= {}; bool judge(int c,int cc,int ccc)
{
memset(book,,sizeof(book));
if(ccc==) book[]++;
int t,f;
t=c;
f=;
while(t/>)
{
book[t%]++;
if(book[t%]>)
{
f=;
}
t/=;
}
book[t]++;
if(book[t]>)
{
f=;
}
t=cc;
while(t/>)
{
book[t%]++;
if(book[t%]>)
{
f=;
}
t/=;
}
book[t]++;
if(book[t]>)
{
f=;
}
if(f) return false;
return true;
} void go()
{ int i,flag;
flag=;
for(i=; i<=; i++)
{
if(i*n>) break;
if(judge(i,i*n,))
{
if((i*n)/==) continue;
if(i/==&&judge(i,i*n,))
{
cout<<i*n<<" / 0"<<i<<" = "<<n<<endl;
flag=;
}
if(judge(i,i*n,)&&i/!=)
{
cout<<i*n<<" / "<<i<<" = "<<n<<endl;
flag=;
} }
}
if(flag==) cout<<"There are no solutions for "<<n<<'.'<<endl;
} int main()
{
int x=;
while(cin>>n&&n)
{
if(x>) cout<<endl;
x++;
go(); }
return ;
}

Division的更多相关文章

  1. python from __future__ import division

    1.在python2 中导入未来的支持的语言特征中division(精确除法),即from __future__ import division ,当我们在程序中没有导入该特征时,"/&qu ...

  2. [LeetCode] Evaluate Division 求除法表达式的值

    Equations are given in the format A / B = k, where A and B are variables represented as strings, and ...

  3. 关于分工的思考 (Thoughts on Division of Labor)

    Did you ever have the feeling that adding people doesn't help in software development? Did you ever ...

  4. POJ 3140 Contestants Division 树形DP

    Contestants Division   Description In the new ACM-ICPC Regional Contest, a special monitoring and su ...

  5. 暴力枚举 UVA 725 Division

    题目传送门 /* 暴力:对于每一个数都判断,是否数字全都使用过一遍 */ #include <cstdio> #include <iostream> #include < ...

  6. GDC2016【全境封锁(Tom Clancy's The Division)】对为何对应Eye Tracked System,以及各种优点的演讲报告

    GDC2016[全境封锁(Tom Clancy's The Division)]对为何对应Eye Tracked System,以及各种优点的演讲报告 原文 4Gamer編集部:松本隆一 http:/ ...

  7. Leetcode: Evaluate Division

    Equations are given in the format A / B = k, where A and B are variables represented as strings, and ...

  8. hdu 1034 (preprocess optimization, property of division to avoid if, decreasing order process) 分类: hdoj 2015-06-16 13:32 39人阅读 评论(0) 收藏

    IMO, version 1 better than version 2, version 2 better than version 3. make some preprocess to make ...

  9. uva 725 Division(暴力模拟)

    Division 紫书入门级别的暴力,可我还是写了好长时间 = = [题目链接]uva 725 [题目类型]化简暴力 &题解: 首先要看懂题意,他的意思也就是0~9都只出现一遍,在这2个5位数 ...

  10. UVALive 7327 Digit Division (模拟)

    Digit Division 题目链接: http://acm.hust.edu.cn/vjudge/contest/127407#problem/D Description We are given ...

随机推荐

  1. VS 2017 产品密钥

    Visual Studio 2017(VS2017) 企业版 Enterprise 注册码:NJVYC-BMHX2-G77MM-4XJMR-6Q8QFVisual Studio 2017(VS2017 ...

  2. 洛谷 P3368 【模板】树状数组 2(区间修改点查询)

    题目描述 如题,已知一个数列,你需要进行下面两种操作: 1.将某区间每一个数数加上x 2.求出某一个数的值 输入输出格式 输入格式: 第一行包含两个整数N.M,分别表示该数列数字的个数和操作的总个数. ...

  3. Magento Order 状态详解

    流程图:

  4. 【转】【开源下载】基于TCP网络通信的即时聊天系统(IM系统)(c#源码)

    原文链接 强烈关注,学习!

  5. linux系统添加java和glassfish环境变量

    第一种方法: 可以在/etc/profile里面增加 #java环境变量 JAVA_HOME=/home/harries/develop/jdk1.6.0_23export JRE_HOME=/hom ...

  6. Python 学习之Virtualenv

    Virtualenv是一个python环境的隔离工具,主要解决库的隔离和权限问题 Refer:中文版Virtualevn解释 用virtualenv创建多个python环境 我们360如何使用pyth ...

  7. php微信自动发红包

    <?phpheader('Content-type:text');define("TOKEN", "weixin");$wechatObj = new w ...

  8. Spring注解驱动开发之AOP

    前言:现今SpringBoot.SpringCloud技术非常火热,作为Spring之上的框架,他们大量使用到了Spring的一些底层注解.原理,比如@Conditional.@Import.@Ena ...

  9. Java8特性之Lambda、方法引用以及Stream流

    Java 8 中的 Streams API 详解:https://www.ibm.com/developerworks/cn/java/j-lo-java8streamapi/ Java笔记——Jav ...

  10. Spark学习之基于MLlib的机器学习

    Spark学习之基于MLlib的机器学习 1. 机器学习算法尝试根据训练数据(training data)使得表示算法行为的数学目标最大化,并以此来进行预测或作出决定. 2. MLlib完成文本分类任 ...