Bunuel
A given process is divided into 5 subprocesses. Each of the subprocesses is broken into a positive number of distinct tasks, and no two subprocesses have the same number of tasks. If the subprocess with the most tasks has x tasks, what is the value of x?
(1) The whole process contains a total of 30 tasks.
(2) The median number of tasks among the subprocesses is 6.
Statement 1: Total 30 tasks.
possible distributions: 6,6,6,6,6 or 6,7,8,4,5 or 6,7,9,3,5 or 1,2,3,4,20, etc. All possible distributions will provide a different answer for the largest value, so I feel this statement is not sufficient.
Statement 2: The median number of tasks is 6.
well,
_,_,6,_,_. Doesn't provide any insights on the largest value. Again, insufficient.
Combined, the median is 6, and the total is 30.
If we consider this example,
4,5,6,7,8 vs 3,5,6,7,9
We are still getting conflicting answers for the largest value. Thus, combining doesn't provide a sufficient answer. Hence Final answer,
Option E