Alice is a caretaker of n gardens and she wants to plant flowers to maximize the total beauty of all her gardens.
You are given a 0-indexed integer array flowers of size n, where flowers[i] is the number of flowers already planted in the ith garden. Flowers that are already planted cannot be removed. You are then given another integer newFlowers, which is the maximum number of flowers that Alice can additionally plant. You are also given the integers target, full, and partial.
A garden is considered complete if it has at least target flowers. The total beauty of the gardens is then determined as the sum of the following:
full.partial. If there are no incomplete gardens, then this value will be 0.Return the maximum total beauty that Alice can obtain after planting at most newFlowers flowers.
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Example 1:
\n\n\nInput: flowers = [1,3,1,1], newFlowers = 7, target = 6, full = 12, partial = 1\nOutput: 14\nExplanation: Alice can plant\n- 2 flowers in the 0th garden\n- 3 flowers in the 1st garden\n- 1 flower in the 2nd garden\n- 1 flower in the 3rd garden\nThe gardens will then be [3,6,2,2]. She planted a total of 2 + 3 + 1 + 1 = 7 flowers.\nThere is 1 garden that is complete.\nThe minimum number of flowers in the incomplete gardens is 2.\nThus, the total beauty is 1 * 12 + 2 * 1 = 12 + 2 = 14.\nNo other way of planting flowers can obtain a total beauty higher than 14.\n\n\n
Example 2:
\n\n\nInput: flowers = [2,4,5,3], newFlowers = 10, target = 5, full = 2, partial = 6\nOutput: 30\nExplanation: Alice can plant\n- 3 flowers in the 0th garden\n- 0 flowers in the 1st garden\n- 0 flowers in the 2nd garden\n- 2 flowers in the 3rd garden\nThe gardens will then be [5,4,5,5]. She planted a total of 3 + 0 + 0 + 2 = 5 flowers.\nThere are 3 gardens that are complete.\nThe minimum number of flowers in the incomplete gardens is 4.\nThus, the total beauty is 3 * 2 + 4 * 6 = 6 + 24 = 30.\nNo other way of planting flowers can obtain a total beauty higher than 30.\nNote that Alice could make all the gardens complete but in this case, she would obtain a lower total beauty.\n\n\n
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Constraints:
\n\n1 <= flowers.length <= 1051 <= flowers[i], target <= 1051 <= newFlowers <= 10101 <= full, partial <= 105Alice 是 n 个花园的园丁，她想通过种花，最大化她所有花园的总美丽值。
给你一个下标从 0 开始大小为 n 的整数数组 flowers ，其中 flowers[i] 是第 i 个花园里已经种的花的数目。已经种了的花 不能 移走。同时给你 newFlowers ，表示 Alice 额外可以种花的 最大数目 。同时给你的还有整数 target ，full 和 partial 。
如果一个花园有 至少 target 朵花，那么这个花园称为 完善的 ，花园的 总美丽值 为以下分数之 和 ：
full.partial 。如果没有不完善花园，那么这一部分的值为 0 。请你返回 Alice 种最多 newFlowers 朵花以后，能得到的 最大 总美丽值。
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示例 1：
\n\n输入：flowers = [1,3,1,1], newFlowers = 7, target = 6, full = 12, partial = 1\n输出：14\n解释：Alice 可以按以下方案种花\n- 在第 0 个花园种 2 朵花\n- 在第 1 个花园种 3 朵花\n- 在第 2 个花园种 1 朵花\n- 在第 3 个花园种 1 朵花\n花园里花的数目为 [3,6,2,2] 。总共种了 2 + 3 + 1 + 1 = 7 朵花。\n只有 1 个花园是完善的。\n不完善花园里花的最少数目是 2 。\n所以总美丽值为 1 * 12 + 2 * 1 = 12 + 2 = 14 。\n没有其他方案可以让花园总美丽值超过 14 。\n\n\n
示例 2：
\n\n输入：flowers = [2,4,5,3], newFlowers = 10, target = 5, full = 2, partial = 6\n输出：30\n解释：Alice 可以按以下方案种花\n- 在第 0 个花园种 3 朵花\n- 在第 1 个花园种 0 朵花\n- 在第 2 个花园种 0 朵花\n- 在第 3 个花园种 2 朵花\n花园里花的数目为 [5,4,5,5] 。总共种了 3 + 0 + 0 + 2 = 5 朵花。\n有 3 个花园是完善的。\n不完善花园里花的最少数目为 4 。\n所以总美丽值为 3 * 2 + 4 * 6 = 6 + 24 = 30 。\n没有其他方案可以让花园总美丽值超过 30 。\n注意，Alice可以让所有花园都变成完善的，但这样她的总美丽值反而更小。\n\n\n
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提示：
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collections<\\/a>\\u3002\\u5982\\u679c\\u60a8\\u9700\\u8981\\u4f7f\\u7528\\u5176\\u4ed6\\u5e93\\u51fd\\u6570\\uff0c\\u8bf7\\u81ea\\u884c\\u5bfc\\u5165\\u3002<\\/p>\\r\\n\\r\\n \\u6ce8\\u610f Python 2.7 \\u5c06\\u57282020\\u5e74\\u540e\\u4e0d\\u518d\\u7ef4\\u62a4<\\/a>\\u3002 \\u5982\\u60f3\\u4f7f\\u7528\\u6700\\u65b0\\u7248\\u7684Python\\uff0c\\u8bf7\\u9009\\u62e9Python 3\\u3002<\\/p>\"],\"c\":[\"C\",\" \\u7248\\u672c\\uff1a \\u7f16\\u8bd1\\u65f6\\uff0c\\u5c06\\u4f1a\\u91c7\\u7528 \\u4e3a\\u4e86\\u4f7f\\u7528\\u65b9\\u4fbf\\uff0c\\u5927\\u90e8\\u5206\\u6807\\u51c6\\u5e93\\u7684\\u5934\\u6587\\u4ef6\\u5df2\\u7ecf\\u88ab\\u81ea\\u52a8\\u5bfc\\u5165\\u3002<\\/p>\\r\\n\\r\\n \\u5982\\u60f3\\u4f7f\\u7528\\u54c8\\u5e0c\\u8868\\u8fd0\\u7b97, \\u60a8\\u53ef\\u4ee5\\u4f7f\\u7528 uthash<\\/a>\\u3002 \\\"uthash.h\\\"\\u5df2\\u7ecf\\u9ed8\\u8ba4\\u88ab\\u5bfc\\u5165\\u3002\\u8bf7\\u770b\\u5982\\u4e0b\\u793a\\u4f8b:<\\/p>\\r\\n\\r\\n 1. 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