Running Rabbits
Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 32768/32768 K (Java/Others)
Total Submission(s): 1344    Accepted Submission(s): 925

Problem Description
Rabbit Tom and rabbit Jerry are running in a field. The field is an N×N grid. Tom starts from the up-left cell and Jerry starts from the down-right cell. The coordinate of the up-left cell is (1,1) and the coordinate of the down-right cell is (N,N)。A 4×4 field and some coordinates of its cells are shown below:

The rabbits can run in four directions (north, south, west and east) and they run at certain speed measured by cells per hour. The rabbits can't get outside of the field. If a rabbit can't run ahead any more, it will turn around and keep running. For example, in a 5×5 grid, if a rabbit is heading west with a speed of 3 cells per hour, and it is in the (3, 2) cell now, then one hour later it will get to cell (3,3) and keep heading east. For example again, if a rabbit is in the (1,3) cell and it is heading north by speed 2,then a hour latter it will get to (3,3). The rabbits start running at 0 o'clock. If two rabbits meet in the same cell at k o'clock sharp( k can be any positive integer ), Tom will change his direction into Jerry's direction, and Jerry also will change his direction into Tom's original direction. This direction changing is before the judging of whether they should turn around.
The rabbits will turn left every certain hours. For example, if Tom turns left every 2 hours, then he will turn left at 2 o'clock , 4 o'clock, 6 o'clock..etc. But if a rabbit is just about to turn left when two rabbit meet, he will forget to turn this time. Given the initial speed and directions of the two rabbits, you should figure out where are they after some time.

Input
There are several test cases.
For each test case:
The first line is an integer N, meaning that the field is an N×N grid( 2≤N≤20).
The second line describes the situation of Tom. It is in format "c s t"。c is a letter indicating the initial running direction of Tom, and it can be 'W','E','N' or 'S' standing for west, east, north or south. s is Tom's speed( 1≤s<n). t means that Tom should turn left every t hours( 1≤ t ≤1000).
The third line is about Jerry and it's in the same format as the second line.
The last line is an integer K meaning that you should calculate the position of Tom and Jerry at K o'clock( 1 ≤ K ≤ 200).
The input ends with N = 0.

Output
For each test case, print Tom's position at K o'clock in a line, and then print Jerry's position in another line. The position is described by cell coordinate.

Sample Input

4 E 1 1 W 1 1 2 4 E 1 1 W 2 1 5 4 E 2 2 W 3 1 5 0

Sample Output

2 2 3 3 2 1 2 4 3 1 4 1

题意
就是有两只喵,然后他们会在n*n的格子里面走
速度分别为s1和s2,他们分别经过t1秒和t2秒之后,会向左转
当相遇的时候,交换方向
然后问你,t秒时候,他们俩在哪儿

题解
模拟大法好!

代码

    #include<cstdio>
int hash(char c)
{
if(c=='N') return ;
else if(c=='W') return ;
else if(c=='S') return ;
else return ;
}
//north 0;west 1;south 2;east 3;
struct P
{
int v,x,y,s,t;
}T,J;
int n;
void forward(P& p)
{
if(p.v==)
{
p.x-=p.s;
if(p.x<) {p.x=-p.x;p.v=;}
}
else if(p.v==)
{
p.y-=p.s;
if(p.y<) {p.y=-p.y;p.v=;}
}
else if(p.v==)
{
p.x+=p.s;
if(p.x>n) {p.x=*n-p.x;p.v=;}
}
else
{
p.y+=p.s;
if(p.y>n) {p.y=*n-p.y;p.v=;}
}
}
int main()
{
int i,k;
while(scanf("%d",&n),n)
{
T.x=T.y=;J.x=J.y=n;
char c;
getchar();scanf("%c %d%d",&c,&T.s,&T.t);T.v=hash(c);
getchar();scanf("%c %d%d",&c,&J.s,&J.t);J.v=hash(c);
scanf("%d",&k);
for(i=;i<=k;i++)
{
forward(T);forward(J);
if(T.x==J.x&&T.y==J.y)
{
int tmp=T.v;T.v=J.v;J.v=tmp;
continue;
}
if(i%T.t==)T.v=(T.v+)%;
if(i%J.t==)J.v=(J.v+)%;
}
printf("%d %d\n%d %d\n",T.x,T.y,J.x,J.y);
}
return ;
}

hdu 4452 Running Rabbits 模拟的更多相关文章

  1. 【HDU 4452 Running Rabbits】简单模拟

    两只兔子Tom和Jerry在一个n*n的格子区域跑,分别起始于(1,1)和(n,n),有各自的速度speed(格/小时).初始方向dir(E.N.W.S)和左转周期turn(小时/次). 各自每小时往 ...

  2. HDU 4452 Running Rabbits (模拟题)

    题意: 有两只兔子,一只在左上角,一只在右上角,两只兔子有自己的移动速度(每小时),和初始移动方向. 现在有3种可能让他们转向:撞墙:移动过程中撞墙,掉头走未完成的路. 相碰: 两只兔子在K点整(即处 ...

  3. [模拟] hdu 4452 Running Rabbits

    意甲冠军: 两个人在一个人(1,1),一个人(N,N) 要人人搬家每秒的速度v.而一个s代表移动s左转方向秒 特别值得注意的是假设壁,反弹.改变方向 例如,在(1,1),采取的一个步骤,以左(1,0) ...

  4. 模拟 HDOJ 4552 Running Rabbits

    题目传送门 /* 模拟:看懂题意,主要是碰壁后的转向,笔误2次 */ #include <cstdio> #include <algorithm> #include <c ...

  5. HDU4452Running Rabbits(模拟)

    HDU4452Running Rabbits(模拟) pid=4452" target="_blank" style="">题目链接 题目大意: ...

  6. HDU4452 Running Rabbits

    涉及知识点: 1. direction数组. 2. 一一映射(哈希). Running Rabbits Time Limit: 2000/1000 MS (Java/Others)    Memory ...

  7. HDU 5510---Bazinga(指针模拟)

    题目链接 http://acm.hdu.edu.cn/search.php?action=listproblem Problem Description Ladies and gentlemen, p ...

  8. HDU 5047 Sawtooth(大数模拟)上海赛区网赛1006

    题目链接:http://acm.hdu.edu.cn/showproblem.php?pid=5047 解题报告:问一个“M”型可以把一个矩形的平面最多分割成多少块. 输入是有n个“M",现 ...

  9. hdu 3282 Running Median

    题目连接 http://acm.hdu.edu.cn/showproblem.php?pid=3282 Running Median Description For this problem, you ...

随机推荐

  1. kworker内核工作队列详解

    工作队列是另一种将工作推后执行的形式,它可以把工作交给一个内核线程去执行,这个下半部是在进程上下文中执行的,因此,它可以重新调度还有睡眠.    区分使用软中断/tasklet还是工作队列比较简单,如 ...

  2. MySQL服务器修改主机名后问题解决

    1.单机MySQL主机名修改 今天无事看到自己的主机名不对,于是改了一下,以便区分服务器,那只重启MySQL时出现下面错误: MySQL manager or server PID file coul ...

  3. OpenJ_POJ 1058 Guideposts

    Problem OpenJ_POJ Solution 如果我们用 \(G\) 来表示邻接矩阵,那么答案其实就是求\(\sum_{k|i}^n \binom n i G^i\) 为了消除整除的限制,我们 ...

  4. jQuery UI 给button添加ID

    $("#addOrEditApp").dialog({ modal: true ,maxHeight:dialogHeight,width:dialog_width,title: ...

  5. 练习题 --- 10种Xpath定位

    写出10种不同的Xpath定位语法

  6. 如何学习React--[转]

    如果你是一个 React (或者前端) 新手, 出于以下的原因, 你可能会对这个生态圈感到困惑: React 的目标群体历来是喜欢尝试新事物的开发者和前端专家. Facebook 只开源了他们在实际使 ...

  7. Codeforces 801C Voltage Keepsake(二分枚举+浮点(模板))

    题目链接:http://codeforces.com/contest/801/problem/C 题目大意:给你一些电器以及他们的功率,还有一个功率一定的充电器可以给这些电器中的任意一个充电,并且不计 ...

  8. SQL语句资料

    --语 句 功 能  --数据操作  SELECT --从数据库表中检索数据行和列  INSERT --向数据库表添加新数据行  DELETE --从数据库表中删除数据行  UPDATE --更新数据 ...

  9. 中断、轮询、事件驱动、消息驱动、数据流驱动(Flow-Driven)?

    轮询.事件驱动.消息驱动.流式驱动 ---数据流驱动 Unidirectional Architecture? 中断.事件.消息这样一种机制来实现更好的在多任务系统里运行... 阻塞,非阻塞同步,异步 ...

  10. Kafka(四)Kafka在zookeeper中的存储

    一 Kafka在zookeeper中存储结构图 二 分析 2.1 topic注册信息 /brokers/topics/[topic] : 存储某个topic的partitions所有分配信息 [zk: ...