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Bunuel
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I agree that statement 1 is sufficient but statement 2 isn't because it only speaks to the number of buses being odd. what if the buses in statement 2 had even number of students inside them. The question asks for if the median number of students per bus is an integer, it doesn't ask us about the bus itself.
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Statement (1)

Example:
3 buses:
1, 3, 5
Median = 3 (integer)

4 buses:
1, 3, 5, 7
Median = (3 + 5)/2 = 8 (integer)

Statement (1) alone is sufficient.

Statement (2)

With an odd number of observations, the median is always the middle value. Because the number of students in a bus will always be an integer, the middle value will always be an integer.

Statement (2) alone is sufficient.

Answer: D.


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Idonije
I agree that statement 1 is sufficient but statement 2 isn't because it only speaks to the number of buses being odd. what if the buses in statement 2 had even number of students inside them. The question asks for if the median number of students per bus is an integer, it doesn't ask us about the bus itself.
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Take an example:

Each bus lets say has 6,8,10 students in bus 1,2,3 respectively.

What is the median number of students per bus?
8 right?
It is an integer.

Number of students is always an integer and that is all the matters here.
Because median of odd number of items if always the central value. Central value here is always an integer, thus the answer is YES definitively.

Hence Sufficient.

Idonije
I agree that statement 1 is sufficient but statement 2 isn't because it only speaks to the number of buses being odd. what if the buses in statement 2 had even number of students inside them. The question asks for if the median number of students per bus is an integer, it doesn't ask us about the bus itself.

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It is d
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