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Two parallel glass plates are dipped par...

Two parallel glass plates are dipped partly in the liquid of density 'd' keeping them vertical. If the distance between the plates is 'x', Surface tension is T and angle of contact is `theta` then rise of liquid between the plates due to capillary will be

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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