It's the year 4527 and the tanks game that we all know and love still exists. There also exists Great Gena's code, written in 2016. The problem this code solves is: given the number of tanks that go into the battle from each country, find their product. If it is turns to be too large, then the servers might have not enough time to assign tanks into teams and the whole game will collapse!
There are exactly n distinct countries in the world and the i-th country added ai tanks to the game. As the developers of the game are perfectionists, the number of tanks from each country is beautiful. Abeautiful number, according to the developers, is such number that its decimal representation consists only of digits '1' and '0', moreover it contains at most one digit '1'. However, due to complaints from players, some number of tanks of one country was removed from the game, hence the number of tanks of this country may not remain beautiful.
Your task is to write the program that solves exactly the same problem in order to verify Gena's code correctness. Just in case.
The first line of the input contains the number of countries n (1 ≤ n ≤ 100 000). The second line containsn non-negative integers ai without leading zeroes — the number of tanks of the i-th country.
It is guaranteed that the second line contains at least n - 1 beautiful numbers and the total length of all these number's representations doesn't exceed 100 000.
Print a single number without leading zeroes — the product of the number of tanks presented by each country.
3
5 10 1
50
4
1 1 10 11
110
5
0 3 1 100 1
0
In sample 1 numbers 10 and 1 are beautiful, number 5 is not not.
In sample 2 number 11 is not beautiful (contains two '1's), all others are beautiful.
In sample 3 number 3 is not beautiful, all others are beautiful.
题意:有n个数,其中n-1个数为完美数(只有1,0且1只出现一次,即为10的倍数)输出乘积 每个数位数小于1e6
题解:每个数以字符串的形式输入到数组里,然后每个数去判定,如果为0,则直接输出0,如果为1,则continue,如果为完美数则保存0的个数,如果不为完美数,标记不完美数的长度和数字。最后不完美数没有的话输出一个1,有不完美数时输出不完美数在输出0的个数。
#include<bits/stdc++.h> using namespace std; #define ll __int64 const int N=1e5+7; int a[N],t[N]; int main() { int n; cin>>n; int sum=0; int k; int flag1=0; memset(t,0,sizeof(t)); for(int i=1;i<=n;i++) { string s; cin>>s; if(s=="0"){ cout<<0<<endl; return 0; } if(s=="1") continue; memset(a,0,sizeof(a)); a[0]=s.size(); for(int j=1;j<=a[0];j++) a[j]=s[a[0]-j]-'0'; int k=0; int count=0; int count1=0; if(a[a[0]]==1) count++; for(int j=a[0]-1;j>=1;j--) { k++; if(a[j]==0) count1++; } if(count==1&&count1==k) sum+=k; else { for(int j=a[0];j>=1;j--) t[j]=a[j]; t[0]=a[0]; flag1=1; } } if(!flag1) cout<<1; else { for(int j=t[0];j>=1;j--) cout<<t[j]; } for(int i=1;i<=sum;i++) cout<<0; cout<<endl; }