Class Solution


  • public class Solution
    extends Object
    2234 - Maximum Total Beauty of the Gardens\. Hard 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: * The number of **complete** gardens multiplied by `full`. * The **minimum** number of flowers in any of the **incomplete** gardens multiplied by `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._ **Example 1:** **Input:** flowers = [1,3,1,1], newFlowers = 7, target = 6, full = 12, partial = 1 **Output:** 14 **Explanation:** Alice can plant - 2 flowers in the 0th garden - 3 flowers in the 1st garden - 1 flower in the 2nd garden - 1 flower in the 3rd garden The gardens will then be [3,6,2,2]. She planted a total of 2 + 3 + 1 + 1 = 7 flowers. There is 1 garden that is complete. The minimum number of flowers in the incomplete gardens is 2. Thus, the total beauty is 1 \* 12 + 2 \* 1 = 12 + 2 = 14. No other way of planting flowers can obtain a total beauty higher than 14. **Example 2:** **Input:** flowers = [2,4,5,3], newFlowers = 10, target = 5, full = 2, partial = 6 **Output:** 30 **Explanation:** Alice can plant - 3 flowers in the 0th garden - 0 flowers in the 1st garden - 0 flowers in the 2nd garden - 2 flowers in the 3rd garden The gardens will then be [5,4,5,5]. She planted a total of 3 + 0 + 0 + 2 = 5 flowers. There are 3 gardens that are complete. The minimum number of flowers in the incomplete gardens is 4. Thus, the total beauty is 3 \* 2 + 4 \* 6 = 6 + 24 = 30. No other way of planting flowers can obtain a total beauty higher than 30. Note that Alice could make all the gardens complete but in this case, she would obtain a lower total beauty. **Constraints:** * 1 <= flowers.length <= 105 * 1 <= flowers[i], target <= 105 * 1 <= newFlowers <= 1010 * 1 <= full, partial <= 105
    • Constructor Detail

      • Solution

        public Solution()
    • Method Detail

      • maximumBeauty

        public long maximumBeauty​(int[] flowers,
                                  long newFlowers,
                                  int target,
                                  int full,
                                  int partial)