360234 The temperature of a gas is \(-50^\circ {\rm{ }}C\). To what temeprature the gas should be heated so that the rms speed is increased by 3 times?

360235 In the isothermal expansion of \(10\,\,g\) of gas from volume \(V\) to \(2 V\) the work done by the gas is \(575 \,\,J\). What is the root mean square speed of the molecules of the gas at that temperature?

360236 Given molecular weight of hydrogen molecule is \(M = 2.016 \times {10^{ - 3}}\;kg{\rm{/}}mol\). Calculate the root mean square speed of hydrogen molecules \(\left( {{H_2}} \right)\) at \(373.15\;K\left( {100^\circ C} \right)\),

360237 A gas molecule of mass \(M\) at the surface of the Earth has kinetic energy equivalent to \(0^\circ C\). If it were to go up straight without colliding with any other molecules, how high it would rise? Assume that the height attained is much less than radius of the earth. ( \(k_{B}\) is Boltzmann constant).

360234 The temperature of a gas is \(-50^\circ {\rm{ }}C\). To what temeprature the gas should be heated so that the rms speed is increased by 3 times?

360235 In the isothermal expansion of \(10\,\,g\) of gas from volume \(V\) to \(2 V\) the work done by the gas is \(575 \,\,J\). What is the root mean square speed of the molecules of the gas at that temperature?

360236 Given molecular weight of hydrogen molecule is \(M = 2.016 \times {10^{ - 3}}\;kg{\rm{/}}mol\). Calculate the root mean square speed of hydrogen molecules \(\left( {{H_2}} \right)\) at \(373.15\;K\left( {100^\circ C} \right)\),

360237 A gas molecule of mass \(M\) at the surface of the Earth has kinetic energy equivalent to \(0^\circ C\). If it were to go up straight without colliding with any other molecules, how high it would rise? Assume that the height attained is much less than radius of the earth. ( \(k_{B}\) is Boltzmann constant).

360234 The temperature of a gas is \(-50^\circ {\rm{ }}C\). To what temeprature the gas should be heated so that the rms speed is increased by 3 times?

360235 In the isothermal expansion of \(10\,\,g\) of gas from volume \(V\) to \(2 V\) the work done by the gas is \(575 \,\,J\). What is the root mean square speed of the molecules of the gas at that temperature?

360236 Given molecular weight of hydrogen molecule is \(M = 2.016 \times {10^{ - 3}}\;kg{\rm{/}}mol\). Calculate the root mean square speed of hydrogen molecules \(\left( {{H_2}} \right)\) at \(373.15\;K\left( {100^\circ C} \right)\),

360237 A gas molecule of mass \(M\) at the surface of the Earth has kinetic energy equivalent to \(0^\circ C\). If it were to go up straight without colliding with any other molecules, how high it would rise? Assume that the height attained is much less than radius of the earth. ( \(k_{B}\) is Boltzmann constant).

360234 The temperature of a gas is \(-50^\circ {\rm{ }}C\). To what temeprature the gas should be heated so that the rms speed is increased by 3 times?

360235 In the isothermal expansion of \(10\,\,g\) of gas from volume \(V\) to \(2 V\) the work done by the gas is \(575 \,\,J\). What is the root mean square speed of the molecules of the gas at that temperature?

360236 Given molecular weight of hydrogen molecule is \(M = 2.016 \times {10^{ - 3}}\;kg{\rm{/}}mol\). Calculate the root mean square speed of hydrogen molecules \(\left( {{H_2}} \right)\) at \(373.15\;K\left( {100^\circ C} \right)\),

360237 A gas molecule of mass \(M\) at the surface of the Earth has kinetic energy equivalent to \(0^\circ C\). If it were to go up straight without colliding with any other molecules, how high it would rise? Assume that the height attained is much less than radius of the earth. ( \(k_{B}\) is Boltzmann constant).