| |
|
Gauss's Law - Flying Pie
Tins
Demonstration
created by: Dr. Scott Dwyer - 2002
Modified
8/12/03
|
| |
|
|
|
|
|
| |
|
|
|
|
CONCEPTS: |
| |
|
 |
|
|
| Charge Distribution |
Electrostatics |
| Conductors |
Gauss's Law |
|
| |
|
|
EQUIPMENT: |
| |
|
|
|
| |
|
|
EXPLANATION: |
| |
|
|
Place a stack of small aluminum pie tins on top of a Van de
Graff generator. Start the generator and watch the tins fly
off one at a time, starting with the top-most and working their
way down, one-by-one, to the bottom-most.
The concept here that charge resides on the outer surface
of a conductor. As the globe of the generator charges up,
the charge will move to the topmost pie tin. It accumulates
charge and since it is not fixed in place, like the upper
half of the globe itself, it will be repelled by electrostatic
forces and hence fly off. Just after "liftoff, it retains
its charge and is repelled from the next pie tin that now
becomes charged as the outermost. Once it is gone, the second
tin becomes the uppermost, and receives the full charge. It
too will fly off. And so on until all "birds have left
the nest".
Now, you might argue that the pie tins do not represent a
solid conductor. There are obviously air spaces between the
individual tins, so each tin itself might be accumulating
charge. But in reality there is some metal-to-metal contact
between tins, so the charges will seek out the path that allows
them to be farthest away from the like-charged globe of the
Van de Graaf.
Click here for more Van
de Graaf demonstrations.
|