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Bunuel
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parthk24
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parthk24
I don't understand how the answer to this question is C, while solving I got E. Here's how I solved it:

Let's assume the number of parcels originally with Van Cedar is \(c\) and with Van Maple is \(m\).

Statement 1: After the transfer, Van Cedar will have \(33 1/3 \)% fewer parcels than it had before the transfer.
Hence now parcels with Van Cedar will be \(2c/3\) and those with Van Maple would be \(m+c/3\). The question stem asks us if Van Cedar will have more parcels than Van Maple.
Or, if \(2c/3\) > \( m + c/3\)
Otherwise, if \(c > 3m\)?
We don't know the original values of \(c\) & \( m\), hence the answer is Insufficient.

Statement 2: After the transfer, Van Maple will have 100% more parcels than it had before the transfer.
Similar to above, now parcels with Van Cedar will be \(c-m\) and parcels with Van Maple is \(2m\).
Comparing these as per the question stem, is \(c-m\) > \(2m\)?
Or, is \(c\) > \(3m\)?
This statement is the same as what we have in Statement 1, and no new information is provided hence this is Insufficient.

Putting (1) & (2) together, we still cannot determine whether \(c\) > \(m\), hence I selected E.

Bunuel, can you please let me know where I'm going wrong with this reasoning?

This is a tricky question.

The missing point is that the same number of parcels is transferred in both statements.

From (1), the number transferred is c/3.
From (2), the number transferred is m.

Therefore, when combined:

c/3 = m, so c = 3m.

Thus, after the transfer both vans have the same number of parcels. The answer to the stem is definitely No, so the statements together are sufficient.
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