It has been observed that velocity of ripple waves produced in water `( rho)` , and surface tension `(T)` . Prove that ` V^(2) prop T// lambda rho`.

Frequency is the function of density (rho) , length (a) and surface tension (T) . Then its value is

Frequency is the function of density (rho) , length (a) and surface tension (T) . Then its value is

The speed (v) of ripples on surface of water depends upon the surface tension (sigma) density rho and wave length (lambda) the speed v is proportional to

The speed (v) of ripples on the surface of waterdepends on surface tension (sigma) , density (rho) and wavelength (lambda) . The square of speed (v) is proportional to

The speed (v) of ripples on the surface of waterdepends on surface tension (sigma) , density (phi) and wavelength (lambda) . The square of speed (v) is proportional to

Surface tension of water is T_(1) . When oil spreads on water surface tension becomes T_(2) , then

Time period(T) in terms of pressure(P), density( rho ) and surface tension(S) is on basis of dimensional analysis

Water is filled up to a height h in a beaker of radius R as shown in the figure. The density of water is rho , the surface tension of water is T and the atmospheric presure is p_(0) . Consider a vertical section ABCD of the water on one side of this section by water on the other side of this section has magnitude (a) |2p_(0)Rh+pi R^(2)rho gh-2 RT| (b) |2p_(0)Rh+R rho gh^(2)=2RT| (c ) |p_(0)(pi) R^(2)+R rho gh^(2)-2RT| (d) |p_(0)pi R^(2)+R rho gh^(2)+2RT| .