A fractinal change in volume of oil is `i` percent . When a pressure f `2xx10^(7) N//m^(2)` is applied. Caluclate the bulk modulus and its compressibiliyt.

A fractional change in volume of oil is 1 percent when a pressure of 2 xx10^7 Nm^(-2) is applied. Calculate the bulk modulus and its compressibility

On application of a pressure of 21 kg.cm^-2 , the volume of 1 litre of an oil decreases by 840 mm^3 .Calculate the bulk modulus and compressibility of the oil.

Vessel of 1xx10^(-3) m^(3) volume contains an oil. If a pressure of 1.2xx10^(5) N//m^(2) is applied on it , then volume decreases by 0.3xx10(-3) m^(3) . The bulk modulus of oil is

Vessel of 1xx10^(-3) m^(3) volume contains an oil. If a pressure of 1.2xx10^(5) N//m^(2) is applied on it , then volume decreases by 0.3xx10(-3) m^(3) . The bulk modulus of oil is

A solid metal sphere of volume 0.31 m^3 is dropped in on ocean where water pressure is 2 xx 10^7 N//m^2 . Calculate the change in volume of the sphere, if the bulk modulus of the metal is 6.1 xx 10^10 N//m^2 .

To compress a liquid by 10% of its original volume, the pressure required is 2xx10^(5) N//m^(2) . The bulk modulus of the liquid is

A solid metal sphere of volume 0.31m^3 is dropped in an ocean where water pressure is 2 xx 10^7 N//m^2 . Calculate change in volume of the sphere if bulk modulus of the metal is 6.1xx10^10 N//m^2

When a body having a volume of 10^(-3) m^(3) is pressed by a pressure of 4 xx 10^(4) N //m^(2) , its volume decreases by 0.2 xx 10^(-6) m^(3) . Calculate the bulk modulus of the body.

Assertion : A given mass of a gas is subjected to an external pressure of 0.5xx10^(10) N//m^(2) , the bulk modulus of the gas is 0.5xx10^(10) N//m^(2) . The ratio of the density of the gas before and after applying the external pressure is 1 : 1 Reason : Pressure is inversely proportional to density of gas and bulk modulus is inversely proportional to change in volume

Compute the fractional change in volume of a glass slab, when subjected to a uniform pressure of 1.013xx10^(6)Pa . Bulk modulus of elasticity of glass =37xx10^(9)Nm^(-2) .