Class Solution


  • public class Solution
    extends Object
    879 - Profitable Schemes\. Hard There is a group of `n` members, and a list of various crimes they could commit. The ith crime generates a `profit[i]` and requires `group[i]` members to participate in it. If a member participates in one crime, that member can't participate in another crime. Let's call a **profitable scheme** any subset of these crimes that generates at least `minProfit` profit, and the total number of members participating in that subset of crimes is at most `n`. Return the number of schemes that can be chosen. Since the answer may be very large, **return it modulo** 109 + 7. **Example 1:** **Input:** n = 5, minProfit = 3, group = [2,2], profit = [2,3] **Output:** 2 **Explanation:** To make a profit of at least 3, the group could either commit crimes 0 and 1, or just crime 1. In total, there are 2 schemes. **Example 2:** **Input:** n = 10, minProfit = 5, group = [2,3,5], profit = [6,7,8] **Output:** 7 **Explanation:** To make a profit of at least 5, the group could commit any crimes, as long as they commit one. There are 7 possible schemes: (0), (1), (2), (0,1), (0,2), (1,2), and (0,1,2). **Constraints:** * `1 <= n <= 100` * `0 <= minProfit <= 100` * `1 <= group.length <= 100` * `1 <= group[i] <= 100` * `profit.length == group.length` * `0 <= profit[i] <= 100`
    • Constructor Detail

      • Solution

        public Solution()
    • Method Detail

      • profitableSchemes

        public int profitableSchemes​(int n,
                                     int minProfit,
                                     int[] group,
                                     int[] profit)