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A structural engineer constructs two perfectly straight, infinitely long, non-parallel railroad tracks on a flat plain. A locomotive travels on Track 1 at a constant speed of 100 km/h, and an identical locomotive travels on Track 2 at a constant speed of 50 km/h. At 12:00 PM, the distance between them is exactly 10 km. At 1:00 PM, the distance between them is still exactly 10 km. At 2:00 PM, the distance between them remains exactly 10 km. If both trains travel continuously without stopping, reversing, or changing speeds, what is the precise geometric angle formed by the intersection of the two tracks?
  1. 0° (The premise contains a topographic falsehood; tracks must be parallel)
  2. 90° (They are perfectly perpendicular)
  3. 60°
  4. None of these
Explanation

If two trains move on two straight lines with constant speeds, the distance between them changes over time unless the lines are parallel. 

The distance is 10 km at 12:00, 1:00, and 2:00. That is 3 different times. 

For the distance to stay exactly the same for 3 hours with different speeds of 100 km/h and 50 km/h, the trains must keep the same separation forever. 

This can only happen if the tracks are parallel and the trains move in the same direction. Then the faster train gains 50 km per hour but never gets closer because it started 10 km ahead.

If the tracks were non-parallel and intersected, the distance would have to change. It cannot be 10 km at 12, 1, and 2.

Therefore the statement "non-parallel" is false. The tracks must be parallel. 

The angle between parallel lines is 0°.


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