- #1
phantomvommand
- 282
- 39
- Homework Statement
- Find the shape of a Slinky inside the International Space Station (i.e. in weightless conditions) if it is rotating uniformly – like a skipping rope – with both ends of the spring twirled in unison.
- Relevant Equations
- F = ma
I am able to understand the textbook solution, except for its very first assumption:
We use the coordinate system shown in the figure, and find the shape ofthe spring (assumed to have already attained its stable configuration) in this frame.
Why is it fair to assume that the slinky will ever reach a stable configuration (ie equilibrium)? Why can't it keep spinning around like a skipping rope?
We use the coordinate system shown in the figure, and find the shape ofthe spring (assumed to have already attained its stable configuration) in this frame.
Why is it fair to assume that the slinky will ever reach a stable configuration (ie equilibrium)? Why can't it keep spinning around like a skipping rope?