## Algorithm

n sprinklers are installed in a horizontal strip of grass l meters long and w meters wide. Each sprinkler is installed at the horizontal center line of the strip. For each sprinkler we are given its position as the distance from the left end of the center line and its radius of operation. What is the minimum number of sprinklers to turn on in order to water the entire strip of grass? Input Input consists of a number of cases. The first line for each case contains integer numbers n, l and w with n ≤ 10000. The next n lines contain two integers giving the position of a sprinkler and its radius of operation. (The picture above illustrates the first case from the sample input.) Output For each test case output the minimum number of sprinklers needed to water the entire strip of grass. If it is impossible to water the entire strip output ‘-1’.

Sample Input 8 20 2 5 3 4 1 1 2 7 2 10 2 13 3 16 2 19 4 3 10 1 3 5 9 3 6 1 3 10 1 5 3 1 1 9 1

Sample Output 6 2 -1

## Code Examples

### #1 Code Example with C Programming

```Code - C Programming```

``````#include <bits/stdc++.h>
using namespace std;

int main()
{
int n,l,w,p,r;
while(scanf("%d %d %d",&n,&l,&w) != EOF){
vector < pair cur) {
break;
}
res++;
// find out furthest interval to right we can reach
double furthest = intervals[i].second;
while(i+1i+It intervals.size() && intervals[i+1].first <= cur){
furthest = max(intervals[++i].second,furthest);
}
cur = furthest;
}
if(cur i+It l) res = -1;
printf("%d\n",res>;
}
}``````
Copy The Code &

Input

cmd
8 20 2
5 3
4 1
1 2
7 2
10 2
13 3
16 2
19 4
3 10 1
3 5
9 3
6 1
3 10 1
5 3
1 1
9 1

Output

cmd
6
2
-1