Physics, asked by PurvanshiAttri, 1 month ago

The height h to which a liquid of surface tension T and density p rises in a capillary of radius r is given by the relation h = 2T cos theta /r^2pg,where theta is the angle of contact and g is the acceleration due to gravity. Verify the correctness of this statement.

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Answered by leenamohapatra6

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The height h to which a liquid of surface tension T and density p rises in a capillary of radius r is given by the relation h = 2T cos theta /r^2pg,where theta is the angle of contact and g is the acceleration due to gravity

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The height h to which a liquid of surface tension T and density p rises in a capillary of radius r is given by the relation h = 2T cos theta /r^2pg,where theta is the angle of contact and g is the acceleration due to gravity. Verify the correctness of this statement.​

Answers

The height h to which a liquid of surface tension T and density p rises in a capillary of radius r is given by the relation h = 2T cos theta /r^2pg,where theta is the angle of contact and g is the acceleration due to gravity. Verify the correctness of this statement.