A solid sphere of volume V and density ρ floats at the interface of two immiscible liquids of densities ρ1andρ2 respectively. If ρ1<ρ<ρ2, then find out the ratio of volume of the parts of the sphere in upper and lower liquids is
A
ρ2−ρ1ρ−ρ1
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B
ρ+ρ1ρ+ρ2
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C
ρ+ρ2ρ+ρ1
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D
√ρ1ρ2ρ
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Solution
The correct option is Aρ2−ρ1ρ−ρ1 Let vnth part of the sphere is inside the liquid with density ρ2