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The rise in the water level in a capilla...

The rise in the water level in a capillary tube of radius 0.07 cm when dipped veryically in a beaker containing water of surface tension `0.07 N m^(-1)` is (g = `10 m s^(-2)`)

A

2cm

B

4cm

C

1.5 cm

D

3 cm

Text Solution

Verified by Experts

The correct Answer is:
A

Rise of water in a capillary tube is `h= (2S cos theta)/(r rho g)`
Here, `r= 0.07 cm = 0.07 xx 10^(-2)m`
`S= 0.07 Nm^(-1), rho = 10^(3) kg m^(-3), theta = 0^(@)`
`:. H= (2 xx (0.07 N m^(-1)) xx 1)/((0.07 xx 10^(-2)m) (10^(3) kg m^(-3)) (10 ms^(-2)))`
`=2 xx 10^(-2) m = 2cm`
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