Upthrust Question: 2 Conditions for Independence on Depth

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Upthrust, or buoyant force, is calculated using the formula U = ρgV, where ρ is the fluid density, g is the acceleration due to gravity, and V is the volume of the immersed body. For upthrust to be independent of the depth of immersion, two conditions must be met: the fluid must be incompressible and the gravitational field must be uniform. These conditions ensure that changes in depth do not affect the buoyant force acting on the body. The discussion emphasizes the importance of these conditions in understanding buoyancy principles. Overall, recognizing these factors is crucial for accurate applications of buoyancy in various scenarios.
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I found this question about upthrust

"give two conditions for the upthrust of a body to be independent upon the depth of imersion"

Any ideas?
 
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I have only one (and another, which is almost always assumed). What about you ?

How is the upthrust/buoyant force calculated ? What is the expression for it ?
 
Upthrust is calculated as follows

U = \rho g V, where \rho is the density of the fluid,
g is the acceleration due to gravity and V the volume of the immersed body.

So, what are the conditions for the upthrust to be independent of the depth of immersion?
 
So Gokul43201 , any ideas?
 
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