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" alt="" />

--------------------------------------

需要注意的地方就是n的绝对值不大于10000,表示n有可能是负数。

AC代码:

 import java.io.BufferedReader;
import java.io.IOException;
import java.io.InputStreamReader; public class Main { public static void main(String[] args) throws NumberFormatException, IOException { BufferedReader reader=new BufferedReader(new InputStreamReader(System.in)); boolean first=true;
while(first || reader.ready()){
first=false; int n=Integer.parseInt(reader.readLine());
long ans=n;
if(n>0){
while(--n>=1) ans+=n;
}else{
while(++n<=1) ans+=n;
}
System.out.println(ans);
} } }

题目来源: http://acm.nyist.net/JudgeOnline/problem.php?pid=436

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