A long glasss capillary tube is dipped in water . it is known that water wets glass . the water level rises by h in tube . the tube is now pushed down that only a length h/2 is outside the water surface . the angle of contact of the water surface is
ans: 60 deg
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The angle of contact at the water surface at the upper end of the tube will be θ′ =60°.
Explanation:
Given data:
Rises the level of water in the tube = h
Again, length outside the water = h/2
Here, h= 2s cos(0°)/rpg
= 2s / rpg
According to question,
h / 2 = 2scosθ' / rpg
Dividing equation (ii) by (i) we get,.
1/2 =cosθ
θ′ =60°
Thus The angle of contact at the water surface at the upper end of the tube will be θ′ =60°.
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