Omposition of planetary atmospheres

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SUMMARY

The composition of planetary atmospheres is significantly influenced by the molecular speeds of constituent gases, as faster molecules can achieve escape velocity. The discussion specifically addresses calculating the root mean square (R.M.S) speed of helium at a temperature of 325K. The equation for R.M.S velocity is derived from the molecular mass and temperature, which is essential for understanding atmospheric dynamics. For helium, the R.M.S speed can be calculated using the formula: v_rms = sqrt(3kT/m), where k is the Boltzmann constant, T is the temperature in Kelvin, and m is the molecular mass of helium.

PREREQUISITES
  • Understanding of kinetic molecular theory
  • Familiarity with the ideal gas law
  • Knowledge of molecular mass calculations
  • Basic proficiency in thermodynamics
NEXT STEPS
  • Research the application of the ideal gas law in planetary atmospheres
  • Learn about the effects of temperature on molecular speeds
  • Study the concept of escape velocity in astrophysics
  • Explore the role of different gases in atmospheric composition
USEFUL FOR

Astronomers, atmospheric scientists, and students studying planetary science will benefit from this discussion, particularly those interested in the dynamics of planetary atmospheres and molecular behavior.

Gughanath
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The composition of planetary atmospheres is determined in part by the speeds of the molecules of the constituent gases, because the faster moving molecules can reach escape velocity and leave the planet. What is the R.M.S speed in ms^-1 of the helium species at 325K?
 
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Can you write the equation for RMS velocity given the molecular mass of the atom/molecule and temperature?

If not, then read - http://www.chem.arizona.edu/~salzmanr/480a/480ants/kmtmod/kmtmod.html
 

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