1221 : hard math
时间限制Time Limit
1
秒Sec
内存限制Memory Limit
256
兆MB
提交次数Submitted
150
次Times
通过次数Solved
48
次Times
标准评测Standard Judge
题目描述Description
binarycopycode is terrible at math. He always ask locytus for help but after their retirement, they went to different universities for their graduate studies. So binarycopycode have to seek help from you.
We define \(f(x)\) equals to the number of distinct digits in the decimal notation of \(x\) . Now please calculate the number of \(X\) satisfied that \(L \leq X \leq R\) and \(f(X)=A\) . Print this count modulo \(10^9+7\).
输入格式Input
First line is \(n(1\leq n \leq200,000)\) which indicate that \(L\) and \(R\) both have exactly \(n\) digits.
Next 2 lines is \(L\) and \(R\) , it is guaranteed that there are no leading zeros in \(L\) and \(R\).
The last line contains 1 integers \(A\) (\(1\leq A \leq 10\)).
输出格式Output
Print the number of pairs modulo \(10^9+7\).