POJ 2674
| Time Limit: 3000MS | Memory Limit: 65536K | |
| Total Submissions: 2448 | Accepted: 564 |
Description
Not so long time ago people used to believe that they live on 2-D world and if they will travel long enough in one direction, they will fall down over the edge. Even when it was proved that the Earth is rounded some of them were still afraid to travel to the southern hemisphere.
Try to imagine one 1-D (linear) world. On such world there are only two possible directions (left and right). All inhabitants of such world were created exactly at the same time and suddenly all of them start to move (all with same constant velocity) in one or the other direction. If two inhabitants encounter each other, they politely exchange greetings and then they turn around and start to move in an opposite direction. When an inhabitant reaches the end of the world he falls away and disappears.
Your task is to determine, for a given scenario of creation, which inhabitant and when (counting from the moment of creation) will be the last one to fall away. You can assume that the time required to exchange greetings and turn around is 0.
Input
N
LV
DIR POS NAME
...
The first line defines the number of inhabitants (N<32000). Data set starting with value N=0 represents the end of the input file. The second line contains length of the world L(float) and velocity of inhabitants V(float). Both values are always positive. In next N lines the data about inhabitants are given in an order of increasing POS (positive direction):
DIR – initial direction ('p' or 'P' for positive and 'n' or 'N' for negative)
POS – position in the time of creation (0<=POS<=L)
NAME – name of inhabitant (string up to 250 characters)
Input values within one line are separated with at least one space and there will be no empty lines in input. You may assume that input is always correct and that each data set has only one unique solution.
Output
Sample Input
1
13.5 2
p 3.5 Smarty
4
10 1
p 1 Helga
n 3 Joanna
p 5 Venus
n 7 Clever
0
Sample Output
5.00 Smarty
9.00 Venus
Source
#include <iostream>
#include <cstdio>
#include <cstring>
#include <algorithm>
#include <cmath> using namespace std; #define MAX_N 33000 struct ant {
char dir;
double pos;
string name;
};
int N;
double L,V;
ant s[MAX_N];
double p[MAX_N]; void solve() {
double t = ;
for(int i = ; i < N; ++i) {
double e;
e = (s[i].dir == 'p' ||
s[i].dir == 'P') ? L : 0.0;
t = max(t,fabs(e - s[i].pos));
} for(int i = ; i < N; ++i) {
if(s[i].dir == 'p'
|| s[i].dir == 'P') {
p[i] = s[i].pos + t;
} else {
p[i] = s[i].pos - t;
}
} sort(p,p + N);
int pos;
for(int i = ; i < N; ++i) {
if(p[i] == 0.0 || p[i] == L) {
pos = i;
break;
}
}
int t1 = (t / V) * ;
printf("%13.2f ",(double)t1 / 100.0);
cout << s[pos].name << endl; } int main()
{
//freopen("sw.in","r",stdin); while(~scanf("%d",&N) && N) {
scanf("%lf%lf",&L,&V);
for(int i = ; i < N; ++i) {
scanf(" %c%lf",&s[i].dir,&s[i].pos);
cin >> s[i].name; } //printf("%d\n",(int)); /*for(int i = 0; i < N; ++i) cout << s[i].dir << " "
<< s[i].pos << " "
<< s[i].name << endl;*/ solve();
}
//cout << "Hello world!" << endl;
return ;
}
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