A + B forever!
Time Limit: 5000/1000 MS (Java/Others) Memory Limit: 32768/32768 K (Java/Others)Total Submission(s): 1171 Accepted Submission(s): 268
Problem Description
As always, A + B is the necessary problem of this warming-up contest. But the patterns and contents are different from the previous ones. Now I come up with a new “A + B” problem for you, the top coders of HDU.
As we say, the addition defined between two rectangles is the sum of their area . And you just have to tell me the ultimate area if there are a few rectangles.
Isn’t it a piece of cake for you? Come on! Capture the bright “accepted” for yourself.
As we say, the addition defined between two rectangles is the sum of their area . And you just have to tell me the ultimate area if there are a few rectangles.
Isn’t it a piece of cake for you? Come on! Capture the bright “accepted” for yourself.
Input
There come a lot of cases. In each case, there is only a string in one line. There are four integers, such as “(x1,y1,x2,y2)”, describing the coordinates of the rectangle, with two brackets distinguishing other rectangle(s) from the string. There lies a plus
symbol between every two rectangles. Blanks separating the integers and the interpunctions are added into the strings arbitrarily. The length of the string doesn’t exceed 500.
0<=x1,x2<=1000,0<=y1,y2<=1000.
0<=x1,x2<=1000,0<=y1,y2<=1000.
Output
For each case, you just need to print the area for this “A+B” problem. The results will not exceed the limit of the 32-signed integer.
Sample Input
(1,1,2,2)+(3,3,4,4) (1,1,3,3)+(2,2,4,4)+(5,5,6,6)
Sample Output
2 8#include <iostream> #include <string.h> #include <stdlib.h> #include <algorithm> #include <math.h> #include <stdio.h> using namespace std; int a[1005][1005]; char b[505]; int d[6]; int main() { while(gets(b)) { int len=strlen(b); memset(a,0,sizeof(a)); int ans=0; for(int i=0;i<len;i++) { if(b[i]=='(') { int num=0; int cot=0;int p;int mark=0; for( p=i+1;cot<4;p++) { if(isdigit(b[p])) { num=num*10+b[p]-'0'; mark=1; } else if(!mark) continue; else { d[++cot]=num; num=0; mark=0; } } i=p; int x1=min(d[1],d[3]); int x2=max(d[1],d[3]); int y1=min(d[2],d[4]); int y2=max(d[2],d[4]); for(int j=x1;j<x2;j++) { for(int k1=y1;k1<y2;k1++) { if(!a[j][k1]) { a[j][k1]=1; ans++; } } } } } printf("%d ",ans); } return 0; }