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Two parallel glass plates separated by a small distance x are dipped partly in a liquid of density " d" keeping them vertical .The surface tension of the liquid is T and angle of contact is `theta ` . What is the rise of the liquid between the plates due to capillarity ?

A

`(T cos theta)/(xd)`

B

`(2T cos theta)/(xdg)`

C

`(2T)/(xdg cos theta)`

D

`(T cos theta)/(xdg)`

Text Solution

Verified by Experts

The correct Answer is:
B

Let the width of each plate is b and due to surface tension liquid will rise upto height h, then upward force due to surface tension `= 2Tb cos theta`

Weight of the liquid eises in betweent the plates
= Vdg = (bxh)dg
Equating Eqs. (i) and (ii), we get
`2Tb cos theta = bxhdg`
`therefore" "h=(2T cos theta)/(xdg)`
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