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No, I'm talking about the attractive particle-particle interaction with a force of magnitudeJeffrey asks for list comments on the use of springs in conceptual models of electromagnetic interactions - he also asks about springs whose stiffness decreases with tension.
k |q_1| |q_2| / r^2
where the model is that the two particles are connected together by a spring that exerts less force the more you stretch it. Here,
http://www.phys-l.org/archives/2013/10_2013/msg00143.html
John Clement actually used the expression "rubber bands" rather than springs. Again, I find that, in the elastic region, the more you stretch a rubber band the harder it pulls (even though it gets thinner) and if you stretch it beyond the yield point, it won't return to its original length if you release it, and if you stretch it far enough, it breaks. In the elastic region it acts like a spring. In this thread, the model came up in this message:
http://www.phys-l.org/archives/2013/11_2013/msg00061.html
(and earlier in the message to which this message was a response). That's the context in which my comment
http://www.phys-l.org/archives/2013/11_2013/msg00049.html
was written.
The model has a definite appeal to me but because the force law for the springs/bands in the model is so different from the force law for ordinary springs and rubber bands, it seems like it could do more harm than good in terms of the beginner's conceptual understanding of the attractive particle-particle Coulomb interaction. It seems that it could also set them up for misconceptions of harmonic oscillator models where (to first order) the net force acting a particle really is proportional to the displacement of the particle from its equilibrium position. I'm interested in comments from people on this list who have used the spring or rubber band model of the attractive particle-particle Coulomb interaction in the classroom. If you still use it, why? If you don't, why not? Is there research evidence indicating that it is a good model to use? You can buy a constant force spring. Can you buy one that exerts a force that decreases with stretch and yet still snaps back to its unstr
etched length upon release?