Volume of Water Displaced by Mass: Does Height Matter?

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SUMMARY

The discussion centers on Archimedes' principle, which states that the volume of water displaced by a mass is equal to the volume of the mass itself. It clarifies that the height from which an object is dropped does not affect the volume of water displaced once the object is submerged, but it does influence the initial splash due to kinetic energy. Factors such as the depth of the water and the size of the container also play a role in the dynamics of the splash. Ultimately, Archimedes' principle applies only after the initial disturbances have settled, emphasizing its static nature.

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  • Understanding of Archimedes' principle
  • Basic knowledge of kinetic energy and its relation to height
  • Familiarity with fluid dynamics concepts
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  • Research the effects of kinetic energy on fluid displacement
  • Explore experiments demonstrating Archimedes' principle in static conditions
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Physics students, educators, and researchers interested in fluid dynamics, buoyancy, and experimental physics will benefit from this discussion.

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Archimedes says that the amount of water displaced by a mass is equal to the volume of the mass. I had a doubt. If I fill a bucket of water to the brim and drop an object from a certain height, does the height factor determine the volume of the water displaced. In simple words, does the height from which a mass is dropped affect the amount of water displaced? If so, how?
Is there any standard constant or some proportional constant that has been already found out and if so, can anybody suggest some standard experiment or procedure to determine the above?
 
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Archimedes principal says nothing about this situation. Archimedes principal applies only to an object that is already in the water, not to what happens as it initially goes into the water.

There will be an initial "splash" if something is dropped into it. How high that will be depends on many factors- the kinetic energy of the object (which depends on the height from which it is dropped), the depth of the water, and size of the "container" are amoung them. If the container is large enough that all the water "splashed" returns to the container, then eventually, after waves have died down, Arichimedes principal applies. Archimedes principal is a "static", not a "dynamic", principal.
 
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Archimedes' principle states nothing of such a sort.
Archimedes' principle concerns the force of buoyancy, not the incompressibility of a fluid, which you are talking about.
 

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