Radius of capillary is 2mm. A liquid of weight 6.28 x 10^-4N may remain in the capillary, then the surface tension of liquid will be?
γ=Flγ = \frac{F}{l}γ=lF
The surface tension forces F are numerically equal to the weight \text{The surface tension forces F are numerically equal to the weight }The surface tension forces F are numerically equal to the weight
of the liquid in the capillary.Since the liquid in the capillary\text{of the liquid in the capillary.Since the liquid in the capillary}of the liquid in the capillary.Since the liquid in the capillary
is in equilibrium.\text{is in equilibrium.}is in equilibrium.
F=6.28∗10−4NF = 6.28*10^{-4}NF=6.28∗10−4N
l=2πrl =2\pi rl=2πr
r=2mm=2∗10−3mr = 2mm = 2*10^{-3}mr=2mm=2∗10−3m
γ=Fl=6.28∗10−42∗π∗2∗10−3≈0.05Nmγ = \frac{F}{l}= \frac{6.28*10^{-4}}{2*\pi*2*10^{-3}}\approx0.05\frac{N}{m}γ=lF=2∗π∗2∗10−36.28∗10−4≈0.05mN
Answer: 0.05Nm\text{Answer: }0.05\frac{N}{m}Answer: 0.05mN
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