A sphere contracts in volume by `0.01%` when taken to the bottom of sea `1km` keep. The bulk modulus of the material of the sphere is (Given density of sea water may be taken as `1.0xx10^3kgm^-3`).

A sphere contracts in volume by 0.02% when taken to the bottom of a sea 2km deep. Find the value of bulk modulus of the material of the sphere. Density of sea water 1g//c c,g=10ms^(-2) .

When a sphere is taken to bottom of sea 1 km deep, it contracts by 0.01%. The bulk modulus of elasticity of the material of sphere is (Given density of water = 1 g cm^(-3) )

A spherical ball contracts in volume by 0.01% when subjected to a normal uniform pressure of 100 atmosphere. The bulk modulus of its material in dyne/ cm^2 is

When a sphere is taken to bottom of sea 1 km deep, it constants by 0.01% . Find the bulk modulus of elzsticity of the material of sphere .(Given , density of water = 1 g// cm^(3))

A spherical ball contracts in volume by 0.01% when subjected to a normal uniform pressure of 100 atmospheres. Calculate the bulk modulus of the meterial.

A spherical ball contracts in volume by 0.02% when subjected to a normal uniform pressure of 200 atmospheres. Then Bulk modulus (in N//m^(2) ) of the material of the ball is (Atomospheric pressure =10^(5)N//m^(2) )

When a rubber ball is taken to the bottom of a sea o depth 1400 m ts volume detreases by 2%. The Bulk modulus of rubber ball is (density of water is 1g cc and g =10 m//s^2

A spherical ball contracts in volume by 0.02% when subjected to a pressure of 100 atmosphere. Assuming one atmosphere is 10^(5)N//m^(2) , the bulk modulus of the material of ball is

In taking a solid ball of rubber from the surface to the bottom of a lake of 180 m depth, reduction in the volume of the ball is 0.01 % . The density of water of the lake is 1xx10^(3) kg//m^(3) . Determine the value of the bulk modulus of elasticity of rubber . (g = 9.8 m//s^(2))

When a pressure of 100 atmosphere is applied on a spherical ball, then its volume reduces to 0.01% . The bulk modulus of the material of the rubber in dyne/ cm^2 is