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Given an integer sequence { an } of length N, you are to cut the sequence into several parts every one of which is a consecutive subsequence of the original sequence. Every part must satisfy that the sum of the integers in the part is not greater than a given integer M. You are to find a cutting that minimizes the sum of the maximum integer of each part.
The first line of input contains two integer N (0 < N ≤ 100 000), M. The following line contains N integers describes the integer sequence. Every integer in the sequence is between 0 and 1 000 000 inclusively.
Output one integer which is the minimum sum of the maximum integer of each part. If no such cuttings exist, output −1.
8 17 2 2 2 8 1 8 2 1
12
Use 64-bit integer type to hold M.
| 时间上限 | 内存上限 |
| 2000 | 131072 |