Solution:
For every degree of freedom of the molecule gas has the same average energy
where k is the Boltzmann constant, T is the thermodynamic temperature of the gas. The translational motion of a diatomic oxygen molecule corresponds to three degrees of freedom, and rotational - two. Then the average kinetic energy of the molecule
The kinetic energy of motion of all gas molecules
The number of all gas molecules N, concentration of molecules n
"N= \\frac {pV}{kT}"
"E= \\frac {pV}{kT}\\times \\frac {5}{2} kT"
"p=2\\times 101325.011 \\frac {N}{m^2}= 2.03 \\times 10^5 \\frac {N}{m^2}"
"V=3\\times 10^{-3} m^3"
Answer: "1.5\\times 10^3 J"
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