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Bunuel
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I did not quite understand the solution. Not able to understand why 100 is considered to be equal to max Both as it is already belonging to the subset of grilled dishes. and also the concept of neither to be at 90. IF we are given that Neither is equal to 25, we should only consider that. In that case, the max both will be equal to 90.

We are not told that Neither equals 25. It says “at least 25,” meaning 25 or more.

For the minimum, use 25, so Both = 35.

For the maximum, if Both = 100, then Neither = 90, which satisfies the condition.

Check alternative solutions here: https://gmatclub.com/forum/12-days-of-c ... 39424.html
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Bunuel
At a regional food festival, there were 240 attendees in total.

• 150 attendees chose pasta dishes.

• 100 attendees chose grilled dishes.

• At least 25 attendees chose other food options—neither pasta nor grilled dishes.

Select for Minimum the minimum number of attendees who could have chosen both pasta and grilled dishes, and select for Maximum the maximum number of attendees who could have chosen both. Make only two selections, one in each column.
So guys a interesting problem which can be solved easily using Matrix
Pastapasta'total
Grilledminmax100
Grilled'max25(min)140
15090240

So it we want ro minimize both we have to take 25 as a value. So solving matrix we get
35 as a answer.
Now we want to Maximize,for this using the same matrix but changing both to max , we
See that we have to maximize neither from close values we choose 90and hence solving for same will give us results of 100.
Hope you like this approach , its useful.
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