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problem 12.cpp
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#include<bits/stdc++.h>
using namespace std;
#define pb push_back
#define ll long long int
#define mod 100000
#define for1(k,n) for(ll i=k;i<n;i++)
#define for2(k,n) for(ll j=k;j<n;j++)
#define E cout<<endl
#define max 100000
// MY OPINION IS TRIAL DEVISION METHOD IS THE BEST METHOD ...AND I ALSO WANT YOU TO HAVE BEST CLEAR IDEA ABOUT IT
int main()
{
//////////////////////////////////////start...............
int count = 0; ll sum = 0;
// generating my triangle number
for (ll i = 1; i >= 1; i++)
{
sum = sum + i;
count = 0;
for (ll j = 1; j * j <= sum ; j++) // counting devisiors
{
if (sum % j == 0)
count += 2;
}
//count++;
if (count > 500)
break;
}
ll sq = sqrt(sum);
if (sq * sq == sum)
count-- ;
cout << sum << endl;
/////////////////////////////end.......................................
return 0;
}
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/*
when N <= 10, then both O(N!) and O(2N) are ok (for 2N probably N <= 20 is ok too)
when N <= 100, then O(N3) is ok (I guess that N4 is also ok, but never tried)
when N <= 1.000, then N2 is also ok
when N <= 1.000.000, then O(N) is fine (I guess that 10.000.000 is fine too, but I never tried in contest)
finally when N = 1.000.000.000 then O(N) is NOT ok, you have to find something better…*/