Compressibility
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Q. The approximate depth of an ocean is 3500 m. The compressibility of water is 50×10−11 Pa−1 and density of water is 103 kg/m3. Find the fractional compression of water that will be obtained at the bottom of the ocean. (Take g=10 m/s2)
- 5.25×10−2
- 10.5×10−2
- 1.75×10−2
- 2.625×10−2
Q. The initial volume of water is 2000 cm3. Determine the change in volume of the water when external pressure is changed from 105 Nm−2 to 106 Nm−2.
[Take compressibility of water as 60×10−11 m2/N]
[Take compressibility of water as 60×10−11 m2/N]
- 2.08×10−5 m3
- 1.08×10−6 m3
- 2.08×10−6 m3
- 1.08×10−5 m3
Q. The initial volume of water is 2000 cm3. Determine the change in volume of the water when external pressure is changed from 105 Nm−2 to 106 Nm−2.
[Take compressibility of water as 60×10−11 m2/N]
[Take compressibility of water as 60×10−11 m2/N]
- 2.08×10−5 m3
- 1.08×10−6 m3
- 2.08×10−6 m3
- 1.08×10−5 m3
Q. The compressibility of water is 4×10−5per unit atmospheric pressure. The decrease in volume of 100 cubic centimeter of water under a pressure of 100 atmosphere will be
- 0.4 cc
- 4×10−5cc
- 0.025 cc
- 0.004 cc
Q.
Find the decrease in the volume of a sample of water from the following data. Initial volume = 1000 cm3, initial pressure = 105 N m-2, final pressure = 106 N m-2, compressibility of water = 50 x 10-11 m2 N-1.
0.90 cm4
0.45 cm3
0.25 cm3
0.50 cm3
Q. For a constant external pressure and volume, more is the compressibility, .
- more is the deformation
- less is the deformation
- deformation remains unaffected
Q. The compressibility of water is 4×10−5per unit atmospheric pressure. The decrease in volume of 100 cubic centimeter of water under a pressure of 100 atmosphere will be
- 0.4 cc
- 4×10−5cc
- 0.025 cc
- 0.004 cc
Q. The approximate depth of an ocean is 3500 m. The compressibility of water is 50×10−11 Pa−1 and density of water is 103 kg/m3. Find the fractional compression of water that will be obtained at the bottom of the ocean. (Take g=10 m/s2)
- 5.25×10−2
- 10.5×10−2
- 1.75×10−2
- 2.625×10−2