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Show that in a capillary tube rise of liquid depends on the surface tension and radius of capillary tube ?

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Q. A capillary tube of radius

r

is immersed in water and water rises to a height of

h

. Mass of water in the capillary tube is

5 \times 10^{- 3} k g

. The same capillary tube is now immersed in a liquid whose surface tension is

\sqrt{2}

times the surface tension of water. The angle of contact between the capillary tube and this liquid is

45^{o}

. The mass of liquid which rises into the capillary tube now is (in kg):

Q. The rise of a liquid in a capillary tube depends on:

Q. When a capillary tube is immersed in a liquid, then liquid of mass

M

rises in the capillary tube. If capillary tube of double radius is taken then mass of same liquid rising in the tube is:

Q. A liquid of density

ρ

and surface tension rises to a height h in capillary tube of diameter d. Angle of constant between the tube and liquid is zero. The weight of the liquid in the capillary tube is :

Q. A capillary tube of radius

r

is immersed vertically in a liquid such that liquid rises in it to height

h

(less than the length of the tube). Mass of liquid in the capillary tube is

m

. If radius of the capillary tube is increased by

50

%, then mass of liquid that will rise in the tube, is

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