C. Lieges of Legendre

题意:给n,m表示有n个为2的倍数,m个为3的倍数;问这n+m个数不重复时的最大值 最小为多少?

数据:(0 ≤ n, m ≤ 1 000 000, n + m > 0)
ps:很水的题,主要是策略;

思路:由于里面每隔6就会重复一次,不好直接模拟,并且模拟的效率很低,那就二分吧!二分即上界为2单独的最大倍数与3单独时的最大倍数之和,下界为前面二者的max;之后利用判断是否mid/2 >= n && mid/3 >= m && mid/2 + mid/3 - mid/6 >= n + m 即可二分;这样running 就是log(n)了;注意最后还要判断ans是否为2|3的积即可;

#include<bits/stdc++.h>
using namespace std;
int main()
{
int n,m;
scanf("%d%d",&n,&m);
int l = max(n*,m*),r = n* + m*,ans = ;
while(l <= r){
int mid = l + r >> ;
if(mid/ >= n && mid/ >= m && mid/ + mid/ - mid/ >= n + m) ans = mid,r = mid - ;
else l = mid + ;
}
if(ans% != && ans% != ) ans++;
printf("%d",ans);
return ;
}

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