Codeforces Round #462 (Div. 2) B-A Prosperous Lot
1 second
256 megabytes
standard input
standard output
Apart from Nian, there is a daemon named Sui, which terrifies children and causes them to become sick. Parents give their children money wrapped in red packets and put them under the pillow, so that when Sui tries to approach them, it will be driven away by the fairies inside.
Big Banban is hesitating over the amount of money to give out. He considers loops to be lucky since it symbolizes unity and harmony.
He would like to find a positive integer n not greater than 1018, such that there are exactly k loops in the decimal representation of n, or determine that such n does not exist.
A loop is a planar area enclosed by lines in the digits' decimal representation written in Arabic numerals. For example, there is one loop in digit 4, two loops in 8 and no loops in 5. Refer to the figure below for all exact forms.

The first and only line contains an integer k (1 ≤ k ≤ 106) — the desired number of loops.
Output an integer — if no such n exists, output -1; otherwise output any such n. In the latter case, your output should be a positive decimal integer not exceeding 1018.
2
462
6
8080
题意:输入一个数k来表示一串数里面包含的封闭部分(如:8有2个,4、6、9分别有1个,5没有……),输出一组有k部分封闭的数(正整数),输出不超过 1018
/*36/2=18,所以输出不为-1的k的最大值为36
因为8有两个部分封闭,所以当k是奇数的时候可以用有一个封闭部分的数(如4,6,9)来补上。
*/
#include<bits/stdc++.h>
int main()
{
int k;
scanf("%d",&k);
if(k>36) printf("-1");
else
{
if(k%2==0)//判断奇偶
{
for(int i=0;i<k/2;i++) printf("8");
printf("\n");
}
else
{
for(int i=0;i<k/2;i++) printf("8");
printf("4\n");//也可以用6,或9;但不能用0,因为k=1的时候输出是0,不是正整数
}//如果用0的话,需要在前面再加一个判断语句
}
return 0;
}
Codeforces Round #462 (Div. 2) B-A Prosperous Lot的更多相关文章
- Codeforces Round #462 (Div. 2), problem: (C) A Twisty Movement (求可以转一次区间的不递增子序列元素只有1,2)
题目意思: 给长度为n(n<=2000)的数字串,数字只能为1或者2,可以将其中一段区间[l,r]翻转,求翻转后的最长非递减子序列长度. 题解:求出1的前缀和,2的后缀和,以及区间[i,j]的最 ...
- Codeforces Round #462 (Div. 2) C DP
C. A Twisty Movement time limit per test 1 second memory limit per test 256 megabytes input standard ...
- Codeforces Round #462 (Div. 2)
这是我打的第三场cf,个人的表现还是有点不成熟.暴露出了我的一些问题. 先打开A题,大概3min看懂题意+一小会儿的思考后开始码代码.一开始想着贪心地只取两个端点的值就好了,正准备交的时候回想起上次A ...
- Codeforces Round #462 (Div. 2) D. A Determined Cleanup
D. A Determined Cleanup time limit per test1 second memory limit per test256 megabytes Problem Descr ...
- Codeforces Round #462 (Div. 2) C. A Twisty Movement
C. A Twisty Movement time limit per test1 second memory limit per test256 megabytes Problem Descript ...
- Codeforces Round #462 (Div. 2) A Compatible Pair
A. A Compatible Pair time limit per test1 second memory limit per test256 megabytes Problem Descript ...
- 【Codeforces Round #462 (Div. 1) B】A Determined Cleanup
[链接] 我是链接,点我呀:) [题意] 在这里输入题意 [题解] 设\(设f(x)=a_d*x^{d}+a_{d-1}*x^{d-1}+...+a_1*x+a_0\) 用它去除x+k 用多项式除法除 ...
- 【Codeforces Round #462 (Div. 1) A】 A Twisty Movement
[链接] 我是链接,点我呀:) [题意] 在这里输入题意 [题解] ans初值值为a[1..n]中1的个数. 接下来考虑以2为结尾的最长上升子序列的个数. 枚举中间点i. 计算1..i-1中1的个数c ...
- Codeforces Round #366 (Div. 2) ABC
Codeforces Round #366 (Div. 2) A I hate that I love that I hate it水题 #I hate that I love that I hate ...
随机推荐
- EM算法及其推广
概述 EM算法是一种迭代算法,用于含有隐变量(hidden variable)的概率模型参数的极大似然估计,或极大后验概率估计. EM算法的每次迭代由两步组成:E步,求期望(expectation): ...
- rabbitmq 消息的状态转换
tutorial:http://www.rabbitmq.com/tutorials/tutorial-two-java.html 这里解释接收消息端关于 acknowledge和prefetch的设 ...
- 20170324xlVBA最简单分类计数
Sub NextSeven_CodeFrame() Application.ScreenUpdating = False Application.DisplayAlerts = False Appli ...
- 记录一个错误,在bundle install时候出现 shoulda-mathcers bundle install fails with git error
复制粘体错误到google.找到解决方案: https://github.com/thoughtbot/shoulda-matchers/issues/1057 GIT remote: https:/ ...
- ajax思维导图
- P2048 [NOI2010]超级钢琴 (RMQ,堆)
大意: 给定n元素序列a, 定义一个区间的权值为区间内所有元素和, 求前k大的长度在[L,R]范围内的区间的权值和. 固定右端点, 转为查询左端点最小的前缀和, 可以用RMQ O(1)查询. 要求的是 ...
- python-day5笔记
一.python基础--基本数据类型 (无论用户输入什么内容,input 都会存成字符串格式) 1.基本数据类型 1)数字类型 整型(整数)int:年级,年纪,等级,身份证号,QQ号,手机号,leve ...
- UVA-11490 Just Another Problem
题目大意:一个由p*q个点组成的pxq点阵(构成一个矩形).从内层点中拿走两块正方形上的所有点,这两块正方形要边长相等,在位置上关于中线对称,并且还要使每一个正方形的上下左右剩余的点的层数相等.现在告 ...
- 在EO中对数据的重复性进行验证
只有在数据提交到EO中的时候才会执行set方法进行验证. 如果想要实现实时验证,可以在输入参数的地方添加事件,但是无需为此事件创建方法. 我的理解: 1.我们在页面上对内容进行修改的时候,OAF框架仅 ...
- Spring boot 嵌入的tomcat不能启动: Unregistering JMX-exposed beans on shutdown
原因是:没有引入tomcat依赖包 <dependency> <groupId>org.springframework.boot</groupId> <art ...