SOLUTION: A woman is paddling a canoe up the creek. As she passes under a bridge, a can falls out of the canoe. 20 minutes later the woman notices the can missing and she paddles back to g

Algebra ->  Problems-with-consecutive-odd-even-integers -> SOLUTION: A woman is paddling a canoe up the creek. As she passes under a bridge, a can falls out of the canoe. 20 minutes later the woman notices the can missing and she paddles back to g      Log On


   



Question 377692: A woman is paddling a canoe up the creek. As she passes under a bridge, a can falls out of the canoe. 20 minutes later the woman notices the can missing and she paddles back to get it. She catches up with the can 1 mile downstream from the bridge. How fast is the current moving?
Answer by Alan3354(69443) About Me  (Show Source):
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A woman is paddling a canoe up the creek. As she passes under a bridge, a can falls out of the canoe. 20 minutes later the woman notices the can missing and she paddles back to get it. She catches up with the can 1 mile downstream from the bridge. How fast is the current moving?
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You can do a lot of math backflips trying to solve this, but if you use the right perspective, it's easy.
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Consider rather than a creek, that this happens in open water.
It takes the same amount of time paddling back to the can as was spent paddling away from it, a total of 40 minutes.
In 40 minutes, the can moves 1 mile.
1 mile / (2/3 hr) = 1.5 mph
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Remember that all motion is relative, and select your frame of reference accordingly.