Two trains, one 350 feet long, the other 450 feet long, on parallel tracks, can pass each other completely in 8 seconds when moving in opposite directions. When moving in the same direction, the faster train completely passes the slower one in 16 seconds. Find the speed of the slower train.
I like this problem. How far have you gotten?
i haven't a clue on where to start.
OK, this will work better on a whiteboard. Can you meet me at: http://www.scribblar.com/wwcdp0qj
The combined speed of the trains in feet per second is: \[\frac{350+450}{8}\] The extra speed of the faster train in feet per second is: \[\frac{350+450}{16}\] Let the speed of the slower train = x feet per second. Then \[x+(x+\frac{350+450}{16})=\frac{350+450}{8}\] which simplifies to: \[2x+\frac{800}{16}=\frac{800}{8}\] Can you now solve for x (the speed of the slower train in feet per second)?
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