刷题总结——Collecting Bugs(poj2096)
题目:
Description
Two companies, Macrosoft and Microhard are in tight competition. Microhard wants to decrease sales of one Macrosoft program. They hire Ivan to prove that the program in question is disgusting. However, Ivan has a complicated problem. This new program has s subcomponents, and finding bugs of all types in each subcomponent would take too long before the target could be reached. So Ivan and Microhard agreed to use a simpler criteria --- Ivan should find at least one bug in each subsystem and at least one bug of each category.
Macrosoft knows about these plans and it wants to estimate the time that is required for Ivan to call its program disgusting. It's important because the company releases a new version soon, so it can correct its plans and release it quicker. Nobody would be interested in Ivan's opinion about the reliability of the obsolete version.
A bug found in the program can be of any category with equal probability. Similarly, the bug can be found in any given subsystem with equal probability. Any particular bug cannot belong to two different categories or happen simultaneously in two different subsystems. The number of bugs in the program is almost infinite, so the probability of finding a new bug of some category in some subsystem does not reduce after finding any number of bugs of that category in that subsystem.
Find an average time (in days of Ivan's work) required to name the program disgusting.
Input
Output
Sample Input
1 2
Sample Output
3.0000
题解:
期望dp入门题,详见http://blog.csdn.net/xingyeyongheng/article/details/25179481
主要是那个倒推的思想在期望dp中用得很多
代码:
#include<iostream>
#include<cstdio>
#include<cstdlib>
#include<cmath>
#include<cctype>
#include<ctime>
#include<string>
#include<cstring>
#include<algorithm>
using namespace std;
const int N=;
int n,s;
double f[N][N];
int main(){
//freopen("a.in","r",stdin);
while(scanf("%d%d",&n,&s)!=EOF){
memset(f,,sizeof(f));
for(int i=n;i>=;i--)
for(int j=s;j>=;j--){
if(i==n&&j==s) continue;
double p1=(n-i)*(s-j)*1.0/(n*s)*1.0;
double p2=i*(s-j)*1.0/(n*s)*1.0;
double p3=(n-i)*j*1.0/(n*s)*1.0;
double p4=i*j*1.0/(n*s)*1.0;
f[i][j]=(f[i+][j+]*p1+f[i][j+]*p2+f[i+][j]*p3+)/(-p4);
}
printf("%0.4f",f[][]);
}
return ;
}
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