You are walking across a bridge whose length you do not know,
but at a constant speed of 8 mph.
When you reach 3/8's of the way across the bridge a train whistle
announces its approach. The train
is also traveling at a constant speed. It turns out that:
How fast is the train traveling? Of course the problem
can be solved algebraically, although the solution is a
considerable bit of work. However, if you are clever you
can do this entirely in your head.
Note: This problem was taken from the Aug. 19, 2001 Parade section of the Sunday Salt Lake Tribune.