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Bunuel
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Let S be the distance of the shorter route (one way).
Let L be the distance of the longer route (one way).

We need to determine S.

Statement (1):
Driving at a constant speed, it takes (2/3) longer to take the longer route than the shorter route.

- Time is proportional to distance since speed is constant.
- This means L is (5/3) * S because the longer route takes 2/3 more time than the shorter route:

L = (5/3) * S

This gives a ratio but no actual values, so this alone is insufficient.

Statement (2):
When he drives both ways by the longer route, he drives a total of 60 km.

- This means:

2L = 60
L = 30

But this does not provide any information about S on its own. So this statement alone is insufficient.

Combining (1) and (2):
From Statement (2): L = 30.
From Statement (1): L = (5/3) * S.

Substituting L = 30:

30 = (5/3) * S
S = (30 * 3) / 5
S = 18

Thus, the distance of the shorter route is **18 km**.

Final Answer:
C) Both statements together are sufficient, but neither alone.
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