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Jan 17, 2020 at 10:36 comment added aghostinthefigures The principle of splitting up the immersed object works even when the object is non-symmetric; you can think of the asymmetric object as being made up of tiny cubes, for example. And yes, you assume the fluid is making contact with both “fictional” faces.
Jan 17, 2020 at 6:54 comment added Aditya Ahuja When you assume a fictional bottom face above the interface you assume that the upper Fluid layer is in contact with it right ?
Jan 17, 2020 at 6:50 comment added Aditya Ahuja My physics professor explained this to me by assuming the rigid body to be a uniform cube and calculating the expression for buoyant force by calculating the pressure on the upper and lower faces. The result came out to be the sum of the expressions for buoyant force on the parts of the cube immersed in the liquids. He then said that this result could be generalised for any body. But what about a non-symmetric one? If I integrate over the surface above and below the Fluid interface will I get the same result ?
Jan 16, 2020 at 16:24 history answered aghostinthefigures CC BY-SA 4.0