A cubical block of density d is floating on water surface with fraction x submergerged in water it is kept in lift moving downward
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Explanation:
Apply Archimedes principle when system is at rest,
weight of the block = Buoyant force by liquid
\rhob V g = \rhoL V/2 g
so
\rhob/\rhoL =1/2
Now, when system accelerates upward with g/3 draw FBD of the block, Buoyant force upwards and weight downwards
Being part of the system block also goes up with g/3,
making equation from 2nd law of motion
Fb - Mg = Mg/3
Fb = 4Mg/3
\rholiquid Vvolume of block immersed g = 4/3 \rhoblock Vtotal volume of the block g
hence
Vvolume of block immersed / Vtotal volume of the block = 2/3
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