The historic Rocky Railroad features a restored steam engine that pulls
1860's passenger cars over the most scenic rail route in the West. The
Rocky runs a total of 58 miles from the town of Dillinger to Copperfield
in the high country, with stops at five other towns, including Fort
Ford, along the way. Tourists frequently disembark en route to visit
a noted tourist attraction in each of the five stops. Given the
schedule below, can you steam to a Logic Problem solution by finding the
order of the stations (each town and its main tourist attraction) going
from Dillinger to Copperfield and the distance of each of the six legs
(Dillinger-1st town, 1st-2nd town, ..., 5th town-Copperfield) en route?
- No two legs are the same distance; the longest leg is 16 miles.
- The famous trading post isn't in the town of Salt Lick.
- Carlswell isn't home to the popular rattlesnake ranch.
- One leg of the Dillinger-Copperfield journey is 8 miles long.
- The distance of the leg that goes from Salt Lick to the town where
the caverns are located is twice that of the leg going from Houray
to the home of the rattlesnake ranch.
- The distance from Carlswell to the next town is 10 miles more than
the distance from Dillinger to the 1st stop.
- After stopping in the town where the world-famous trading post is
located, the Rocky Railroad covers 10 miles before stopping at the
next station in Triple Creek.
- It is 4 miles from the town where tourists enjoy going into a gold
mine to the town that attracts tourists because it is a ghost town.
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