Capillary Action (Capillary Depression)

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SUMMARY

This discussion focuses on capillary action and capillary depression, specifically examining the forces at play in hydrophilic and hydrophobic capillaries. Key forces include gravity, adhesion, and cohesion, which interact to influence water movement within capillaries. The conversation highlights that capillary action can occur independently of a base cup, as the water's adhesion to the tube walls can maintain its position. Additionally, the effects of varying capillary radii on water behavior are explored, particularly in relation to fabric analysis for wicking and capillary depression.

PREREQUISITES
  • Understanding of capillary action and depression
  • Familiarity with hydrophilic and hydrophobic materials
  • Basic principles of fluid mechanics
  • Knowledge of adhesion and cohesion forces
NEXT STEPS
  • Research the principles of capillary action in different materials
  • Explore the effects of capillary radius on fluid movement
  • Study the role of adhesion and cohesion in fluid dynamics
  • Investigate applications of capillary action in fabric wicking technologies
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Students and professionals in physics, chemistry, textile engineering, and anyone interested in the practical applications of capillary action and fluid dynamics.

Pete2s
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Hi,

I have questions regarding capillary action and capillary depression for practical purposes. I'm fairly educated in physics and chemistry, but have some "what would happen if..." questions. Please help, and add any information you'd think helpful!

1) Imagine you have your typical capillary pressure illustration: a glass cup with water in it and a hydrophilic tube sticking out of it. Capillary pressure drags the water up into the tube and above the water line of the cup. What are the main forces acting on the water in the tube?

a) My answer: gravity pushing down, while the capillary pressure from the adhesion of the water to the walls of the tube pulling up.

Then why, when you take away the base cup, does the water fall out the bottom? I understand the water in the cup pushes up, but it also pulls down from cohesion. I thought these forces would cancel.


Now, imagine a hydrophilic capillary of changing radius, like "V" but turned upside down like ^. Now, put a drop of water in the middle of the capillary. We know the smaller the radius, the more pulling power. Is the drop just going to fall out without a base cup of water? Will it move up the walls towards the smaller radius?

Imagine the same scenario, but the capillary is a regular V (not turned upside down) but is hydrophobic, so water needs pressure to get in. Drop a drop of water in the middle of the capillary. What happens, especially without a "base" of water anywhere?

Can there be capillary action/depression without a "base cup" of water on the outside of the capillary?

These questions are actually for fabric analysis of wicking and capillary depression.

Thanks for any help.
 
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The capillary force has nothing to do with base cup. Only weight and adhesion involve.

So: if you take out the cup, the water inside the capillary stilll holds.
I'll come back the V expreriments later. Could you please draw it out?
 
Illustration

Sure, here are the illustrations, with a 3rd situation added. I think you may have answered my question when you said nothing happens when the cup falls out.

http://img156.imageshack.us/my.php?image=capillaryactiondw4.png"

In the first situation, the water is drawn all the way to the top.

In the second situation, the water is pushed to the top and out.

In the third situation, despite the water being so close to the bottom, because the pressure on the north edge is less than the pressure on the south edge, the drop is pushed all the way to the top and out.
 
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