新手启示者
有 N 堆纸牌，编号分别为 1，2，…, N。每堆上有若干张，但纸牌总数必为 N 的倍数。可以在任一堆上取若于张纸牌，然后移动。
移牌规则为：在编号为 1 堆上取的纸牌，只能移到编号为 2 的堆上；在编号为 N 的堆上取的纸牌，只能移到编号为 N-1 的堆上；其他堆上取的纸牌，可以移到相邻左边或右边的堆上。
现在要求找出一种移动方法，用最少的移动次数使每堆上纸牌数都一样多。
例如 N=4，4 堆纸牌数分别为：
① 9 ② 8 ③ 17 ④ 6
移动3次可达到目的：
从 ③ 取 4 张牌放到 ④ （9 8 13 10） -> 从 ③ 取 3 张牌放到 ②（9 11 10 10）-> 从 ② 取 1 张牌放到①（10 10 10 10）。
输入描述 Input Description
输入有两行，第一行一个整数N（N 堆纸牌，1 <= N <= 100）
第二行A1 A2 … An （N 堆纸牌，每堆纸牌初始数，l<= Ai <=10000）
输出描述 Output Description
所有堆均达到相等时的最少移动次数。
样例输入 Sample Input
4 9 8 17 6
样例输出 Sample Output
3
汪宇航在2021-03-29 17:54:23追加了内容
dingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingding
汪宇航在2021-04-02 17:16:03追加了内容
D
资深光能
想了半天才想出来，抱歉😜
上代码：
scanf("%d",&n);
for(int i=1;i<=n;++i)
scanf("%d",&card[i]),ave+=card[i];
ave=ave/n;
for(int i=1;i<=n;++i)
{
if(ave==card[i]) continue;
card[i+1]+=card[i]-ave,step++;
}
printf("%d\n",step);
定义：int n,card[105],ave,step; //记得在int main外面
新手启示者
跪拜巨佬！大佬！
求代码！
新手启示者
资深天翼
dingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingdingding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DING
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