148475 A sound wave passing through an ideal gas at NTP produces a pressure change of 0.001 dyne/cm ${ }^{2}$ during adiabatic compression. The corresponding change in temperature $(\gamma=1.5$ for the gas and atmospheric pressure is $1.013 \times$ $10^{6}$ dyne/cm ${ }^{2}$ ) is

148476 Two containers $A$ and $B$ contain equal volumes of an identical gas at the same pressure and temperature. The gas in container $A$ is compressed to half its original volume isothermally, while the gas in container $B$ is compressed to half its original volume adiabatically. The ratio of the final pressure of gas in container $B$ to that of gas in container $A$ is

148477 A diatomic gas initially at $18^{\circ} \mathrm{C}$ is compressed adiabatically to one eighth of its original volume. The temperature after compression will be

148478 Which of the following is adiabatic gas equation?

148475 A sound wave passing through an ideal gas at NTP produces a pressure change of 0.001 dyne/cm ${ }^{2}$ during adiabatic compression. The corresponding change in temperature $(\gamma=1.5$ for the gas and atmospheric pressure is $1.013 \times$ $10^{6}$ dyne/cm ${ }^{2}$ ) is

148476 Two containers $A$ and $B$ contain equal volumes of an identical gas at the same pressure and temperature. The gas in container $A$ is compressed to half its original volume isothermally, while the gas in container $B$ is compressed to half its original volume adiabatically. The ratio of the final pressure of gas in container $B$ to that of gas in container $A$ is

148477 A diatomic gas initially at $18^{\circ} \mathrm{C}$ is compressed adiabatically to one eighth of its original volume. The temperature after compression will be

148478 Which of the following is adiabatic gas equation?

148475 A sound wave passing through an ideal gas at NTP produces a pressure change of 0.001 dyne/cm ${ }^{2}$ during adiabatic compression. The corresponding change in temperature $(\gamma=1.5$ for the gas and atmospheric pressure is $1.013 \times$ $10^{6}$ dyne/cm ${ }^{2}$ ) is

148476 Two containers $A$ and $B$ contain equal volumes of an identical gas at the same pressure and temperature. The gas in container $A$ is compressed to half its original volume isothermally, while the gas in container $B$ is compressed to half its original volume adiabatically. The ratio of the final pressure of gas in container $B$ to that of gas in container $A$ is

148477 A diatomic gas initially at $18^{\circ} \mathrm{C}$ is compressed adiabatically to one eighth of its original volume. The temperature after compression will be

148478 Which of the following is adiabatic gas equation?

148475 A sound wave passing through an ideal gas at NTP produces a pressure change of 0.001 dyne/cm ${ }^{2}$ during adiabatic compression. The corresponding change in temperature $(\gamma=1.5$ for the gas and atmospheric pressure is $1.013 \times$ $10^{6}$ dyne/cm ${ }^{2}$ ) is

148476 Two containers $A$ and $B$ contain equal volumes of an identical gas at the same pressure and temperature. The gas in container $A$ is compressed to half its original volume isothermally, while the gas in container $B$ is compressed to half its original volume adiabatically. The ratio of the final pressure of gas in container $B$ to that of gas in container $A$ is

148477 A diatomic gas initially at $18^{\circ} \mathrm{C}$ is compressed adiabatically to one eighth of its original volume. The temperature after compression will be

148478 Which of the following is adiabatic gas equation?