- #1
Abdul.119
- 73
- 2
Say you have a strong spherical magnet where the poles are along the Z axis, and this magnet is surrounded by a toroid of metal at the equator, if you spin this toroid very rapidly around the sphere in the θ direction (along the blue arrow, i.e it goes around the Z axis), how would the electrons be affected? theoretically speaking, if the magnetic field and the spinning were very very strong, would the electrons from the metal leave the metal and follow the field lines? (assuming it's in a vacuum) I'm very confused about this so please help me understand
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