You have n processors each having 4 cores and n * 4 tasks that need to be executed such that each core should perform only one task.
Given a 0-indexed integer array processorTime representing the time at which each processor becomes available for the first time and a 0-indexed integer array tasks representing the time it takes to execute each task, return the minimum time when all of the tasks have been executed by the processors.
Note: Each core executes the task independently of the others.
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Example 1:
\n\n\nInput: processorTime = [8,10], tasks = [2,2,3,1,8,7,4,5]\nOutput: 16\nExplanation: \nIt's optimal to assign the tasks at indexes 4, 5, 6, 7 to the first processor which becomes available at time = 8, and the tasks at indexes 0, 1, 2, 3 to the second processor which becomes available at time = 10. \nTime taken by the first processor to finish execution of all tasks = max(8 + 8, 8 + 7, 8 + 4, 8 + 5) = 16.\nTime taken by the second processor to finish execution of all tasks = max(10 + 2, 10 + 2, 10 + 3, 10 + 1) = 13.\nHence, it can be shown that the minimum time taken to execute all the tasks is 16.\n\n
Example 2:
\n\n\nInput: processorTime = [10,20], tasks = [2,3,1,2,5,8,4,3]\nOutput: 23\nExplanation: \nIt's optimal to assign the tasks at indexes 1, 4, 5, 6 to the first processor which becomes available at time = 10, and the tasks at indexes 0, 2, 3, 7 to the second processor which becomes available at time = 20.\nTime taken by the first processor to finish execution of all tasks = max(10 + 3, 10 + 5, 10 + 8, 10 + 4) = 18.\nTime taken by the second processor to finish execution of all tasks = max(20 + 2, 20 + 1, 20 + 2, 20 + 3) = 23.\nHence, it can be shown that the minimum time taken to execute all the tasks is 23.\n\n\n
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Constraints:
\n\n1 <= n == processorTime.length <= 250001 <= tasks.length <= 1050 <= processorTime[i] <= 1091 <= tasks[i] <= 109tasks.length == 4 * nprocessTime[i] + tasks[j] (when matched) is the answer."
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