Neddy Bate
Valued Senior Member
Hi Pete, I have been using rotating disks and tank-tracks fairly interchangeably. They are both forms of a wheel, and the idea (I thought) was that the length of the outer perimeter changes when they are rolling, regardless of the shape of the wheel.Pete said:</em>Hi Neddy,
That's why I'm focusing mainly on the straight sections. The rotating disk problem is not an issue for the upper and lower track sections.
You are free to claim that, since you created the animations, but they can also be considered ruler marks, similar to the ones on the embankment.* In that sense, my picture demonstrates that the length is different when the track is not turning (69.4 feet versus 128.8 feet).Pete said:</em>In the original animations, they were intended to be spikes.
Okay, I think I get it now. Using rulers on the track itself, there are 128.8 feet, and that is what determines how much track "unrolls" per cycle.Pete said:</em>Yes, that's correct... if you measure the length of the track using rulers in the rolling tank's frame, you measure a length of 69.4 feet.
I think we essentially agree on everything, but we might be looking at it slightly differently. I thought that the length of the track increased naturally, but now I can fully accept the idea that it occurs as a result of stretching. We both agree that it does increase when rolling, correct?Pete said:</em>I think we're on slightly different wavelengths - I'm not completely sure what you're thinking?
I am willing to concede that my drawing is not correct with regards to the marks around the outside being spikes. Would you say that the drawing is correct if the marks are considered attached-ruler-marks?
* Edit:
Since the ruler-marks on the tank were originally meant to be spikes, they do not necessarily mark off length in the same units on the tank as they do on the embankment. From my picture it appears that the units are twice as large on the tank.
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