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Official Explanation

The correct answers are 90 fabrics that are both heavy duty and waterproofed, and 260 fabrics that are either heavy duty or waterproofed.

There are 250 heavy-duty fabrics and 100 fabrics that are waterproofed. If all of the waterproofed fabrics were also heavy duty, there would be 100 fabrics that are both heavy duty and waterproofed. This is the largest number of fabrics that could possibly be both heavy duty and waterproofed. The number 100 is not listed in the table, however, and 150 is too large. So of the numbers listed in the table, the largest number of Turner fabrics that could possibly be both heavy duty and waterproofed is 90.

The total number of fabrics that are either heavy duty or waterproofed is 250 + 100, or 350. The largest number listed in the table is 375, but this number exceeds 350. The next largest number is 260. Of the numbers listed in the table, the largest number of fabrics that could possibly be either heavy duty or waterproofed is 260.
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­250 Heavy
100 Waterproofed

Largest number could be both
=> maximum 100
=> From the answer choices: 90

Largest number could be either
=> when the number of the both heavy and waterpoof is smallest, which is 0
=> largest number could be either is maximum 350 (250 + 100)
=> From the answer choices: 260
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Phew, interesting question and thanks to Gemmie. I didn't think of it myself
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­Overlapping set logic,
n(A) + n(B) = n(A∩B) + n(AUB)
n(A) = 250 and n(B) = 100
now, n(A∩B) + n(AUB) = 350 for n(A∩B) pick value from table and calculate other,
But remember n(A∩B) <= 100 as n(B) is 100
put and check pair of 90 and 260 will satisfy the condition.
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Can this be done with a double matrix?
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This question is so bad... Archiving it.

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