CF1140C.Playlist

传统题 时间 2000 ms 内存 256 MiB 7 尝试 20 已通过 9 标签

Playlist

CF1140C · Playlist

英文原题面

Statement

You have a playlist consisting of nn songs. The ii-th song is characterized by two numbers tit_i and bib_i — its length and beauty respectively. The pleasure of listening to set of songs is equal to the total length of the songs in the set multiplied by the minimum beauty among them. For example, the pleasure of listening to a set of 33 songs having lengths [5,7,4][5, 7, 4] and beauty values [11,14,6][11, 14, 6] is equal to (5+7+4)6=96(5 + 7 + 4) \cdot 6 = 96. You need to choose at most kk songs from your playlist, so the pleasure of listening to the set of these songs them is maximum possible.

Input

The first line contains two integers nn and kk (1kn31051 \le k \le n \le 3 \cdot 10^5) – the number of songs in the playlist and the maximum number of songs you can choose, respectively. Each of the next nn lines contains two integers tit_i and bib_i (1ti,bi1061 \le t_i, b_i \le 10^6) — the length and beauty of ii-th song.

Output

Print one integer — the maximum pleasure you can get.

样例

样例 1

输入:

4 3
4 7
15 1
3 6
6 8

输出:

78

样例 2

输入:

5 3
12 31
112 4
100 100
13 55
55 50

输出:

10000

样例解释(英文原文)

In the first test case we can choose songs 1,3,4{1, 3, 4}, so the total pleasure is (4+3+6)6=78(4 + 3 + 6) \cdot 6 = 78. In the second test case we can choose song 33. The total pleasure will be equal to 100100=10000100 \cdot 100 = 10000.

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