In a liquid with density `900 kg//m^(3)`, lonfitudinal waves with frequency `250 H_(Z)` are found to have wavelength `8.0 m`. Calculate the bulk modulus of the liquid.

(a) In a liquid with density 1300 kg //m^(3) , longitudinal waves frequency 400 H_(Z) are found to have wavelength 8.00 m . Calculate the bulk modulus of the liquid. (b) A metal bar with a length of 1.50 m has density 6400 kg//m^(3) . Longitudinal sound waves take 3.90xx10^(-4) s to travel from one end of the bar to the other. What is young's modulus for this metal?

(a) In a liquid with density 1300 kg //m^(3) , longitudinal waves frequency 400 H_(Z) are found to have wavelength 8.00 m . Calculate the bulk modulus of the liquid. (b) A metal bar with a length of 1.50 m has density 6400 kg//m^(3) . Longitudinal sound waves take 3.90xx10^(-4) s to travel from one end of the bar to the other. What is young's modulus for this metal?

The frequency of sound is 100 Hz and wavelength is 3m. Calculate the velocity of the wave.

When a liquid of volume 4 litre is subjected to an additional pressure of 5 xx 10^(7) N//m^(2) , the change in the volume of the liquid is found to be 4 ml. In this case, the Bulk modulus of the liquid is

The speed of sound in water is 1.5km/s. If density of water is 1.0 xx 10^(3)"kg/m"^3 , calculate the bulk modulus of of elasticity of the liquid?

A liquid of volume 4 litere is subjected to additional pressure of 1.2xx10^(7) N//m^(2) . If the change in its volume is found to be 3 ml, then the bulk modulus of the liquid will be

A liquid of volume 4 litere is subjected to additional pressure of 1.2xx10^(7) N//m^(2) . If the change in its volume is found to be 3 ml, then the bulk modulus of the liquid will be

In Fig. , a rectangular block floats in a liquid . A block of mass m = 0.500 kg and density rho = 700 kg//m^(3) floats face down in a liquid of density rho_(f) = 1200 kg//m^(3) . What are the magnitude of the buoyant force on the block from the liquid , the weight of the liquid displaced by the block (liquid that would be in the space now occupied by the block ) , and the mass of that displaced liquid ? What fraction of the block's volume is submerged ? What fraction of its height is submerged ?