CoolFace
Datasetpublic

TheRealSamuel/LeetCodeProblem

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1{2    "id": 3364,3    "name": "minimum_sum_of_values_by_dividing_array",4    "difficulty": "Hard",5    "link": "https://leetcode.com/problems/minimum-sum-of-values-by-dividing-array/",6    "date": "2024-04-07 00:00:00",7    "task_description": "You are given two arrays `nums` and `andValues` of length `n` and `m` respectively. The **value** of an array is equal to the **last** element of that array. You have to divide `nums` into `m` **disjoint contiguous** subarrays such that for the `ith` subarray `[li, ri]`, the bitwise `AND` of the subarray elements is equal to `andValues[i]`, in other words, `nums[li] & nums[li + 1] & ... & nums[ri] == andValues[i]` for all `1 <= i <= m`, where `&` represents the bitwise `AND` operator. Return _the **minimum** possible sum of the **values** of the _`m`_ subarrays _`nums`_ is divided into_. _If it is not possible to divide _`nums`_ into _`m`_ subarrays satisfying these conditions, return_ `-1`. **Example 1:** **Input:** nums = [1,4,3,3,2], andValues = [0,3,3,2] **Output:** 12 **Explanation:** The only possible way to divide `nums` is: `[1,4]` as `1 & 4 == 0`. `[3]` as the bitwise `AND` of a single element subarray is that element itself. `[3]` as the bitwise `AND` of a single element subarray is that element itself. `[2]` as the bitwise `AND` of a single element subarray is that element itself. The sum of the values for these subarrays is `4 + 3 + 3 + 2 = 12`. **Example 2:** **Input:** nums = [2,3,5,7,7,7,5], andValues = [0,7,5] **Output:** 17 **Explanation:** There are three ways to divide `nums`: `[[2,3,5],[7,7,7],[5]]` with the sum of the values `5 + 7 + 5 == 17`. `[[2,3,5,7],[7,7],[5]]` with the sum of the values `7 + 7 + 5 == 19`. `[[2,3,5,7,7],[7],[5]]` with the sum of the values `7 + 7 + 5 == 19`. The minimum possible sum of the values is `17`. **Example 3:** **Input:** nums = [1,2,3,4], andValues = [2] **Output:** -1 **Explanation:** The bitwise `AND` of the entire array `nums` is `0`. As there is no possible way to divide `nums` into a single subarray to have the bitwise `AND` of elements `2`, return `-1`. **Constraints:** `1 <= n == nums.length <= 104` `1 <= m == andValues.length <= min(n, 10)` `1 <= nums[i] < 105` `0 <= andValues[j] < 105`",8    "public_test_cases": [9        {10            "label": "Example 1",11            "input": "nums = [1,4,3,3,2], andValues = [0,3,3,2]",12            "output": "12 "13        },14        {15            "label": "Example 2",16            "input": "nums = [2,3,5,7,7,7,5], andValues = [0,7,5]",17            "output": "17 "18        },19        {20            "label": "Example 3",21            "input": "nums = [1,2,3,4], andValues = [2]",22            "output": "-1 "23        }24    ],25    "private_test_cases": [26        {27            "input": [28                [29                    18,30                    81,31                    4,32                    5,33                    2,34                    87,35                 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