Insights The Slinky Drop Experiment Analysed

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SUMMARY

The Slinky Drop Experiment demonstrates the principles of mechanical equilibrium and conservation of momentum using a slinky toy. The experiment involves suspending a slinky and observing its behavior during a drop, with emphasis on the evolution of its shape. Participants discussed the importance of using a smartphone for video capture to analyze the dynamics effectively. The analysis incorporates advanced concepts such as the displacement field and independent material variables, specifically the slinky fraction.

PREREQUISITES
  • Understanding of mechanical equilibrium
  • Knowledge of conservation of momentum
  • Familiarity with displacement fields in physics
  • Basic video analysis techniques using smartphones
NEXT STEPS
  • Explore the principles of mechanical equilibrium in greater detail
  • Research conservation of momentum applications in real-world scenarios
  • Learn about displacement fields and their significance in material science
  • Investigate video analysis software for physics experiments
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Physics students, educators, and hobbyists interested in experimental physics and the dynamics of objects in motion.

Orodruin
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2006-02-04_Metal_spiral.jpg
Figure 1: A slinky, the subject of the slinky drop experiment. Attribution: Roger McLassus. CC BY-SA
The slinky drop is a rather simple experiment. In its most basic form, it requires only a popular toy for children, a stable hand, and a keen eye. For a better view, using a modern smartphone to capture a video of the experiment also helps to capture the falling slinky. Apart from the commonly quoted result, Insight will discuss the evolution of the slinky shape during the drop using only high-school physics: mechanical equilibrium and the conservation of momentum.

What is The Slinky Drop Experiment?
The slinky drop experiment is exactly what it sounds like:

Support a slinky at one of its ends. Let the rest of it hang freely under...

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Oh you beat me to it! It seems that you finally used my suggestion of using the displacement field! I have a similar solution that I might share later.
 
pines-demon said:
Oh you beat me to it! It seems that you finally used my suggestion of using the displacement field! I have a similar solution that I might share later.
No, the displacement field is still the dependent variable. The slinky fraction ##s## is the independent material variable. This is the way I did it from the beginning.

The only addition is a non-zero rest length of the slinky. Otherwise the analysis is the same as my post #5 of that thread, just a bit more polished.
 
Orodruin said:
The only addition is a non-zero rest length of the slinky.
I was talking about that.
Orodruin said:
Otherwise the analysis is the same as my post #5 of that thread, just a bit more polished.
Thanks for the clarification. Anyway, great article!
 
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