369720 The compressibility of water is \(6 \times {10^{ - 10}}\;\,{N^{ - 1}}\;{m^2}\). If one litre is subjected to pressure of \(4 \times {10^7}\,N{m^{ - 2}}\), the decrease in its volume is

369721 Estimate the pressure deep inside the sea at a depth \(\mathrm{h}\) below the surface. Assume that the density of water is \(\rho_{0}\) at sea level and its bulk modulus is B. \(P_{0}\) is the atomsphere pressure at sea level \(P\) is the pressure at depth ' \(h\) '.

369722 The relation between \(Y, \eta\) and \(K\) for a elastic material is

369723 Determine the volume contraction of a solid copper cube, \(10\;cm\) on an edge, when subjected to a hydraulic pressure of \(7 \times {10^6}\;Pa\). \(K\) for copper \( = 140 \times {10^6}\;Pa\).

369720 The compressibility of water is \(6 \times {10^{ - 10}}\;\,{N^{ - 1}}\;{m^2}\). If one litre is subjected to pressure of \(4 \times {10^7}\,N{m^{ - 2}}\), the decrease in its volume is

369721 Estimate the pressure deep inside the sea at a depth \(\mathrm{h}\) below the surface. Assume that the density of water is \(\rho_{0}\) at sea level and its bulk modulus is B. \(P_{0}\) is the atomsphere pressure at sea level \(P\) is the pressure at depth ' \(h\) '.

369722 The relation between \(Y, \eta\) and \(K\) for a elastic material is

369723 Determine the volume contraction of a solid copper cube, \(10\;cm\) on an edge, when subjected to a hydraulic pressure of \(7 \times {10^6}\;Pa\). \(K\) for copper \( = 140 \times {10^6}\;Pa\).

369720 The compressibility of water is \(6 \times {10^{ - 10}}\;\,{N^{ - 1}}\;{m^2}\). If one litre is subjected to pressure of \(4 \times {10^7}\,N{m^{ - 2}}\), the decrease in its volume is

369721 Estimate the pressure deep inside the sea at a depth \(\mathrm{h}\) below the surface. Assume that the density of water is \(\rho_{0}\) at sea level and its bulk modulus is B. \(P_{0}\) is the atomsphere pressure at sea level \(P\) is the pressure at depth ' \(h\) '.

369722 The relation between \(Y, \eta\) and \(K\) for a elastic material is

369723 Determine the volume contraction of a solid copper cube, \(10\;cm\) on an edge, when subjected to a hydraulic pressure of \(7 \times {10^6}\;Pa\). \(K\) for copper \( = 140 \times {10^6}\;Pa\).

369720 The compressibility of water is \(6 \times {10^{ - 10}}\;\,{N^{ - 1}}\;{m^2}\). If one litre is subjected to pressure of \(4 \times {10^7}\,N{m^{ - 2}}\), the decrease in its volume is

369721 Estimate the pressure deep inside the sea at a depth \(\mathrm{h}\) below the surface. Assume that the density of water is \(\rho_{0}\) at sea level and its bulk modulus is B. \(P_{0}\) is the atomsphere pressure at sea level \(P\) is the pressure at depth ' \(h\) '.

369722 The relation between \(Y, \eta\) and \(K\) for a elastic material is

369723 Determine the volume contraction of a solid copper cube, \(10\;cm\) on an edge, when subjected to a hydraulic pressure of \(7 \times {10^6}\;Pa\). \(K\) for copper \( = 140 \times {10^6}\;Pa\).