Calculating Objects Floatation Height

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SUMMARY

The discussion focuses on calculating the floatation height of an object in saltwater, specifically for redesigning a submersible. The key principle established is that the weight of the object must equal the weight of the water displaced for accurate floatation calculations. The confusion arises from understanding how to apply this principle to partially submerged objects. Participants emphasize the importance of comparing the object's weight with the displaced water's weight to determine the correct design of surface ballast tanks.

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  • Understanding of Archimedes' principle
  • Basic knowledge of buoyancy and displacement
  • Familiarity with submersible design concepts
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  • Research Archimedes' principle in detail
  • Explore buoyancy calculations for partially submerged objects
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Engineers, naval architects, and designers involved in submersible technology or anyone interested in understanding buoyancy and floatation principles in fluid mechanics.

eightwgt
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Hello everyone I need help with a calculation.

I want to determine the height an object will float in saltwater. After running the 'basic' displacement calcs I am not getting the results I need - not accurately enough anyway.
I know that the water displaced by an object equals its weight, but I am confused as to a partially submerged object. Since the weight / displace ment are equal, and an object in the water weighs less than on air- how do you calculate this as far as a formula ?
:confused: I am working on redesigning a submersible - and trying to figure where its going to float because I need to get it floating higher on the surface and trying to figure it all out - based on a picture I saw of a simular sub floating much higher than I thought it would I think I am designing the surface ballast tanks to low, and too large perhaps...

Thanks everyone...
 
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No, take the ordinary weight of the object. Compare that with the weight of water displaced. Think of a boat. The total weight of the boat equals the weight of water displaced. The volume of water displaced is the volume of the boat below the water line.
 

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