#P3440. 小球 (xiaoqiu)-T6-乙

    ID: 5067 传统题 1000ms 128MiB 尝试: 2 已通过: 2 难度: 3 上传者: 标签>南海区赛2015南海小学B数论分支枚举普及−

小球 (xiaoqiu)-T6-乙

题目描述

有 R 个红色盒子和 B 个蓝色盒子,还有 R 个红色小球和 B 个蓝色小球。每个盒子只能装一 个小球,每个小球都要放在一个盒子里。如果把一个红色小球放在一个红色盒子里,那么得分是 C。如果把一个蓝色小球放在一个蓝色盒子里,那么得分是D。如果把一个红色小球放

在一个蓝色盒子里,那么得分是 E。如果把一个蓝色小球放在一个红色盒子里,那么得分也 是 E。现在给出 R,B,C,D,E。应该如何放置这些小球进盒子,才能使得总得分最大? 输出最大的总得分。

输入格式

一行,5 个整数,分别是 R,B,C,D,E。 

输出格式

一个整数,最大总得分。

样例

输入

2 3 100 400 200

输出

1400

提示

【数据规模】 1 ≤ R ≤ 100,1

≤ B ≤ 100, -1000 ≤ C,D,E ≤ 1000。

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)

来源

南海区赛 2015南海小学B 数论 分支 枚举