说明
政府在某山区修建了一条道路,恰好穿越总共m个村庄的每个村庄一次,没有回路或交叉,任意两个村庄只能通过这条路来往。已知任意两个相邻的村庄之间的距离为di(为正整数),其中,0<i<m。为了提高山区的文化素质,政府又决定从m个村中选择n个村建小学(设0<n≤m<500)。请根据给定的m、n以及所有相邻村庄的距离,选择在哪些村庄建小学,才使得所有村到最近小学的距离总和最小,计算最小值。
输入格式
第1行为m和n,其间用空格间隔
第2行为m−1个整数,依次表示从一端到另一端的相邻村庄的距离,整数之间以空格间隔。
例如:
10 3
2 4 6 5 2 4 3 1 3
表示在10个村庄建3所学校。第1个村庄与第2个村庄距离为2,第2个村庄与第3个村庄距离为4,第3个村庄与第4个村庄距离为6,...,第9个村庄到第10个村庄的距离为3。
输出格式
各村庄到最近学校的距离之和的最小值。
样例
10 2
3 1 3 1 1 1 1 1 3
18
提示
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'/>