Home
Class 11
PHYSICS
A spherical drop of water has 2.5 mm rad...

A spherical drop of water has 2.5 mm radius. If the surface tension of water is `70 xx 10^(-3)` N `m^(-1)`, then the excess pressure inside the drop is

A

`25 N//m^(2)`

B

`10000 N//m^(2)`

C

`100 N//m^(2)`

D

`50 N//m^(2)`

Text Solution

Verified by Experts

The correct Answer is:
C

`P_("excess")=(2T)/R=(2(50xx10^(-3)))/((10^(-3)))=100 N//m^(2)`
Promotional Banner

Topper's Solved these Questions

  • FLUID MECHANICS

    RESONANCE ENGLISH|Exercise Examples|22 Videos
  • FLUID MECHANICS

    RESONANCE ENGLISH|Exercise Board Level Exercise|18 Videos
  • ELECTROSTATICS

    RESONANCE ENGLISH|Exercise Exercise|52 Videos
  • FULL TEST 1

    RESONANCE ENGLISH|Exercise Exercise|30 Videos

Similar Questions

Explore conceptually related problems

A spherical drop of water has 1mm radius. If the surface tension of water is 70xx10^(-3)N//m , then the difference of pressure between inside and outside of the spherical drop is:

A spherical drop of water has 1 mm radiusHf the surface tension of water is 75 xx 10^(-3) N/m, then difference of pressure between inside and outside of the drop is

A spherical drop of water as 1mm radius. If the surface tension of the the water is 50xx10^-3(N)/(m) , then the difference of pressure between inside and outside the spherical drop is:

Surface tension of water is 0.072 Nm^(-1) . The excess pressure inside a water drop of diameter 1.2 mm is :-

Surface tension of mercury is 0.465 N m^(-1) . The excess pressure inside a mercury drop of diameter 6mm is

Find the excess pressure inside a liquid drop of radius 2 cm, if the surface tension of water is 0.073 N m^(-1)

A spherical air bubble is formed in water at a depth of 1.2 m from the surface. The diameter of the bubble is 0.6 mm and surface tension of water is 0.073 Nm^(-1) . Calculate the pressure inside . Atmospheric pressure = 10.3m of water.

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.

Work done in splitting a drop of water of 1 mm radius into 10^(6) droplets is (Surface tension of water= 72xx10^(-3)J//m^(2) )

An air bubble of radius 0.6mm may remain in equilibrium at a depth in water. If the surface tension of water is 72 xx10^(-3) N//m then calculate the depth.