I intend to try and replicate an experiment that I found online:
The idea seems to be:
- Attach a string to a fixed, overhead object
- Attach a can of paint to the string
- Put a hole in the bottom of the can and plug it
- Pull the can to one side
- Unplug the hole and release
- The paint can will apparently paint some sort of reducing, Fibonacci spiral
The experiment seems relatively straightforward.
However, I'd like to take it one step further:
If possible, I would like to:
- Ascertain the formula for this line
- Plug it in to some sort of open-source graphing software
- Plot on a large-format plotter (mine can print up to 42" wide).
- Compare the theoretical line to what actually happens in practice (with paint)
Since I would be doing this experiment myself, I think I would be able to determine some of the variables, such as:
- Volume of the paint can
- Rate of paint release over time
- Distance of initial travel from the release point to the natural resting point (would it be an arc?)
- Other factors?
Question:
What would the formula be for this line?
The catch: I know nothing about math or physics. This would be a learning experience for me, to say the least.
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