Water rises to a height of 10 cm. in a certain capillary tube. If in the same tube, level of Hg is depressed by 3.42 cm., compare the surface tension of water and mercury. Sp. Gr. Of Hg is 13.6 the angle of contact for water is zero and that for Hg is `135^@.`

Water rises to a height of 9 cm in a certain capillary tube. If in the same tube, level of Hg is depressed by 3cm compare the surface tension of water and mercury. Specific gravity of Hg is 13.6, the angle of contact for water is zero and that for Hg is 135^(@).

Water rise to a height 10cm in a certain capillary tube whereas in the same tube the level of mercury surface is depressed 3.42cm. Compare the surface tension of water and mercury . Specify gravity of mercury is 13.6g/cc, angle of contract for water is zero and that for mercury is 135^@ ?

Water rises to a height of 9cm in a certain capillary tube. In the same tube the level of mercury surface is depressed by 3 cm . Compute the ratio of surface tension of water and mercury . Density of mercury 13.6 xx 10^(3) kg m^(-3) . Angle of contact of water is zero and that for mercury is 135^(@) .

Water rises a height of 10 cm in a capillary tube. When the same capillary tube is dipped in mercury it falls to a height of 3.4cm. Compare the surface tensions of water and mercury. Assume that the specific gravity of mercury is 13.6, angle of contact of water with glass is 0^(@) and angle of contact of water with glass is 135^(@) .

In a capillary tube of diameter 10^-3m , water rises to a height of 0.03 m. calculate the surface tension of water.

Water rises to a height of 10 cm in a capillary tube and mercury falls to a depth of 3.42 cm in the same capillary tube. If the density of mercury is 13.6 g//c.c. and the angles of contact for mercury and water n for water and are 135^(2) and 0^@ , respectively, the ratio of surface, tension for water and mercury is

Water rises to a height of 2 cm in a capillary tube. If the tube is tilted 60^@ from the vertical, water will rise in the tube to a length of

Water rises to a height of 2 cm in a capillary tube. If the tube is tilted 60^@ from the vertical, water will rise in the tube to a length of