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Bunuel
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K5
How did people get answer A?
Good question! One way to arrive at (incorrect) answer choice (A) is to multiply 1⁄3 x 1⁄4. This is actually a common wrong answer pattern on the GMAT, and a good one to be aware for situations when you need to guess. Often, at least one wrong answer choice will reflect the result of a simple arithmetic operation between the numbers in the problem (for example, multiplying the numbers together or adding them). That tends to be wrong, since most GMAT Quant problems involve multiple steps.


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Hi K5,

Good instinct to reverse-engineer the wrong answer, because A is the classic trap here and seeing how it's built protects you from it.

Use Ian's setup of 36 computers. Made before 1995 = 12. We replace 1/4 of those, which is 3 old computers swapped out for new ones. The total stays at 36.

Where A (8 1/3%) comes from: those 3 replaced computers are exactly 3/36 = 1/12 = 8 1/3%. So anyone who lands on A has answered "what percent got replaced?" instead of "what percent are still pre-1995?" They reported the computers that left rather than the ones that remain.

There's a second route to the same wrong number, and it's worth knowing:

- 1/3 (pre-1995 fraction) = 4/12
- 1/4 (fraction replaced) = 3/12
- Subtracting them directly: 4/12 - 3/12 = 1/12 = 8 1/3%

That looks tidy, but it's wrong because you can't subtract 1/4 straight from 1/3. The 1/4 applies only to the pre-1995 group, not to the whole company. You must take 1/4 OF 1/3:

- Removed = 1/4 × 1/3 = 1/12
- Remaining pre-1995 = 1/3 - 1/12 = 4/12 - 1/12 = 3/12 = 25% - D

So both paths to A share the same slip: treating the 1/4 as if it acted on the total, and/or answering for the group that was taken away. The question asks for the pre-1995 computers that are left - 9 out of 36, which is 25%.

Answer: D

K5
How did people get answer A?
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