Question #275863

A capillary tube with an inside radius of 638 ๐‘›๐‘š can support a 100 ๐‘š๐‘š column of liquid that has a density of 820 ๐‘˜๐‘”๐‘šโˆ’3 . The observed contact angle is 12.5ยฐ. Find the surface tension of the liquid for โ„Ž = 20 ๐‘๐‘š. 


1
Expert's answer
2021-12-06T09:47:40-0500

Determine the surface tension:


h=2ฯƒcosโกฮธฯgr, ฯƒ=ฯgrh2cosโกฮธ, ฯƒ=820โ‹…9.8โ‹…638โ‹…10โˆ’9โ‹…0.22cosโก12.5=5.25โ‹…10โˆ’4 N/m.h=\frac{2\sigma\cos\theta}{\rho gr},\\\space\\ \sigma=\frac{\rho grh}{2\cos\theta},\\\space\\ \sigma=\frac{820ยท9.8ยท638ยท10^{-9}ยท0.2}{2\cos12.5}=5.25ยท10^{-4}\text{ N/m}.


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