Converting gas particles to moles using Avogadro's number

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To convert gas particles to moles for use in the ideal gas law, Avogadro's number (approximately 6.022 x 10^23 particles per mole) is essential. By dividing the number of gas particles per cubic centimeter by Avogadro's number, the corresponding moles can be calculated. The pressures in the photosphere layers can then be compared using the ideal gas law, which incorporates temperature and the number of moles. The trend shows that as temperature increases from the top to the bottom of the photosphere, the pressure also increases due to the higher density of gas particles. Understanding this relationship is crucial for analyzing the behavior of gases in astronomical contexts.
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Astronomy -- pressures

Homework Statement


The gas pressure of the photosphere changes substantially from its upper levels to its lower levels. Near the top of the photosphere and the temperature is about 4500 K and there are about 1.6x10^16 gas particles per cubic centimeter. In the middle the temperature is about 5800 K and there are about 1.0 x 10^17 gas particles per cubic centimeter. At the bottom of the photosphere the temperature is about 7000 K and there about about 1.5 x 10^17 gas particles per cubic centimeter. Using the ideal gas law (P = n(kb)T), compare the pressures of each of these layers and explain the reason for this trend.


Homework Equations





The Attempt at a Solution


Okay, how would you convert the number of gas particles per cubic centimeter into moles (for 'n' in the ideal gas law)? That's what I'm stuck on. Any help is appreciated!
 
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