What will be the decrease in volume of `100 cm^(3)` of water under pressure of 100 atm if the compressibility of water is `4xx10^(-5)` per unit atmosphere pressure ?

What will be the bulk modulus, if the compressibility of water is 4 xx 10^(-5) per unit atmospheric pressure?

What is the decrease in volume of one litre of water when a pressure of 10 atm is applied ? Given that the compressibility of water is 5 xx 10^(-10) m ^(2) N^(-1)

Ten litre of water is compressed by an increase in pressure of 10 atmosphere. If the compressibility of water is 5xx10^(-10)m^(2)//N, then the change in volume of water will be (one atmosphere =10^(5)N//m^(2)).

Ten litre of water is compressed by an increase in pressure of 10 atmosphere. If the compressibility of water is 5xx10^(-10)m^(2)//N, then the change in volume of water will be (one atmosphere =10^(5)N//m^(2)).

If the normal density of sea water is 1.00 g//cm^(3) , what will be its density at a depth of 4km? Given compressibility of water = 0.00005 per atmosphere. 1 atmospheric pressure =10^(6) dyn e//cm^(2), g=980 cm//s^(2) .

Heating of water under atmospheric pressure is an:

A volume of 20 litres of wateris compressed by a pressure of 20atmospheres.If the compressibility of water is 5 xx 10^-10 m^2//N , calculate the change in volume of water.

An experimentally decided formula for relation between pressure and density of x a liquid is (P)/(P_("atm"))=(B+1)((d)/(d_("atm")))^(n)-B B and n are constant. P_("atm") is atmospheric pressure and d_("atm") is the density of liquid at that pressure. For water numerical values of B=3000 and n=7. Take atmospheric pressure=100kPa and density of water =10^(3) kg//m^(3) at atmospheric pressure. At what depth is the density of water increase by 0.001%.

When 200ml of water is subjected to a pressure of 2 xx 10^6 Pa. The decrease in its volume is 0.2ml. The compressibility of water is