Near the end of the track, there is a hemishperical hill (x) inches high. The ball rolls up the hill, down the other side, and crosses a finish line with a total travel time of t(1).
The experiment is repeated with all variables identical, except that the hemishperical hill is changed to a mirror image hemispherical valley with depth (x). The ball rolls out onto the flat section of track, through the depression, and crosses a finish line with a total travel time of t(2).
Neglect friction. Assume that the diameter of the ball is very small compared to the diameter of the hemispherical hill and valley (they travel the same total distance). Assume that the ball never leaves the track.
Which ball finishes first?
2007-11-19
12:14:33
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2 answers
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asked by
J G
1