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Statement
This is a problem that I have not been able to solve completely.
The entire trip took 5 hrs. The rates were 4 mph uphill, 3 mph on level
ground, and 6 mph downhill.
Let the distance uphill and downhill be 2d = rt, where r=average rate for
uphill & downhill, t=total time for uphill & downhill.
The total distance for the entire trip is given by the average rate multiplied
by total time.
The average rate for uphill and downhill is 4.8 mph. The average rate for
level ground is 3 mph. If the distances for level ground and uphill &
downhill were equal, I could use the harmonic mean. However, this is not
the case. I have tried proceeding as before, but I end with 1 equation and
2 unknowns.
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