1. Given a set of tasks, determine the maximum profit obtainable by efficiently scheduling the tasks.
2. Implement a function to find the optimal way to partition a string into palindromic substrings.
3. Write a program that calculates the minimum cost of connecting all points in a 2D plane.
4. Given a list of jobs with deadlines, implement a function to determine if all jobs can be completed on time.
5. Write a function to find the maximum sum of non-adjacent elements in an array.
6. Implement a greedy algorithm to solve the fractional knapsack problem with fractional weights.
7. Given a set of weights and values, write a program to find the maximum value obtainable in a knapsack with a weight limit.
8. Implement a function to find the minimum number of platforms needed at a train station for a given set of train schedules.
9. Write a program to find the maximum number of tasks that can be completed without overlapping time slots.
10. Given a list of integers, implement a function to return the minimum number of deletions required to make the array strictly increasing.
11. Implement a greedy algorithm to determine the maximum number of activities that can be completed based on start and finish times.
12. Write a program to find the optimal job schedule to maximize profit.
13. Given a series of stock prices, write a function to determine the maximum profit that can be achieved through one buy-sell transaction.
14. Implement a function to find the minimum number of swaps required to sort an array.
15. Write a program to merge overlapping intervals in a list.
16. Given a set of items with weights and values, implement a greedy algorithm to maximize the value in a knapsack with a weight limit.
17. Implement a greedy algorithm to select the maximum number of intervals that can be attended based on their start and end times.
18. Write a program to determine if it is possible to partition an array into three subsets with equal sum.
19. Given an array of integers, find the largest sum of any contiguous subarray using Kadane’s algorithm.
20. Write a function that computes the minimum number of coins needed to achieve a target sum.
21. Implement a greedy algorithm to find the maximum weight that can be carried in a knapsack given weights and values.
22. Write a program to find the minimum number of cuts needed to partition a string into palindromic substrings.
23. Given a set of jobs with deadlines and profits, find the maximum profit obtainable by scheduling the jobs.
24. Implement a function to find the maximum product obtainable from a list of integers.
25. Write a program that calculates the maximum number of activities that can be scheduled without overlap.
26. Given a list of intervals, merge overlapping intervals to minimize the total number of intervals.
27. Implement a function that computes the maximum value obtainable from a set of items with given weights and values.
28. Write a program that returns the longest common subsequence of two strings using a greedy approach.
29. Given an array of integers, determine the minimum number of deletions required to make the array strictly increasing.
30. Implement a greedy algorithm to find the minimum number of platforms required at a train station given a set of train schedules.
31. Write a program that determines if it is possible to partition an array into two subsets with equal sum.
32. Given a list of coins, find the minimum number of coins needed to achieve a target sum.
33. Implement a function to find the maximum number of non-overlapping tasks that can be completed within a time limit.
34. Write a program to find the minimum cost of connecting a given set of points on a grid.
35. Given an array of weights, determine the maximum number of items that can be packed into a knapsack with a weight limit.
36. Implement a greedy algorithm to schedule the maximum number of jobs given their start and finish times.
37. Write a program that calculates the maximum sum of non-adjacent elements in an array.
38. Given a set of items with weights and values, find the maximum value obtainable within a weight limit using a greedy approach.
39. Implement a function that computes the minimum number of swaps needed to sort an array.
40. Write a program that determines the optimal way to partition an array to minimize the maximum sum of subarrays.