Home
Class 12
PHYSICS
Two glass plates are placed vertically i...

Two glass plates are placed vertically in liquid with surface tension `T = 8 xx 10^(-2)` N/m with separation between them equal to d= 1 mm. To what height (in mm) does the liquid rise in between the plates.
(Assume contact angle to be zero and density of liquid is 2000 kg/`m^(3)`)

Text Solution

Verified by Experts

The correct Answer is:
`08.00`

`h=(2T)/(drhog)`
Promotional Banner

Topper's Solved these Questions

  • NTA TPC JEE MAIN TEST 42

    NTA MOCK TESTS|Exercise PHYSICS (SUBJECTIVE NUMERICAL)|10 Videos
  • NTA TPC JEE MAIN TEST 41

    NTA MOCK TESTS|Exercise PHYSICS|30 Videos
  • NTA TPC JEE MAIN TEST 43

    NTA MOCK TESTS|Exercise PHYSICS |30 Videos

Similar Questions

Explore conceptually related problems

Two large glass plates are placed vertically and parallel to each other inside a tank of water with separation between the plates equal to 1 mm. Find the rise of water in the space between the plates. Surface tension of water =0.075Nm^-1 .

What is the height to which a liquid rises between two long parallel plates, a distance d apart ? (Surface tension of liquid is T and density is rho )

Two glass plates are separated by water. If surface tension of water is 75 dyn//cm and the area of each plate wetted by water is 8 cm^(2) and the distance between the plates is 0.12 mm , then the force applied to separate the two plates is

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

Two parallel glass plates are held vertically at a small separation d and dipped in a liquid of surface tension T , the angle of contact theta =0^@ and density rho . The height of water that climbs up in the gap between glass plates is given by

Two vertical parallel glass plates , separated by 0.5 mm, are kept in water . The surface tension of water is 7 xx 10^(-2) N/m . How high will the water rise between the plates ? (use g = 10 "m/s"^(2) )

When a capillary tube of radius r is dipped vertically in a liquid of surface tension T, the liquid rises to a height h in the tube above the level outside the tube . If the angle of contact is theta the density of the liquid is rho then the pressure difference between the points A and B is

A long capillary tube of radius 0.2 mm is placed vertically inside a beaker of water. If the surface tension of water is 7.2xx10^(-2)N//m the angle of contact between glass and water is zero, then determine the height of the water column in the tube.

A liquid of density rho and surface tension S rises to a height h in a capillary tube of diameter D. what is the weight of the liquid in the capillary tube? Angle of contact is 0^(@) .

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 for the liquid is T and angle of contact theta , then rise of liquid between the plates due to capillary will be