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Q: What is the root mean square speed of neon atoms at 27 degrees C?
I get how to solve this question, but I'm a little confused as to what I should put for mass. The equation equals: rms = square root of 3RT/m. It's the "m" part of this equation that's confusing me.
Either I'm mistaken or I'm missing a really important fundamental concept here but is it true to say that the masses listed in the periodic table is both the molar mass for 1 mole of atoms AND the atomic mass of 1 element? This is apparently what TBR did in example 6.16 (page 25).
I would think the mass of 1 atom of Neon Gas equals the Molar Mass divided by Avogadro's #. In this case it would be: 20.2g/mol divided by 6.022x10^23atoms/mol which equals 3.3x10^23 grams. Converting this into kilograms so it could be used in the equation would require you divide this number by 1000 grams: 3.3x10^20 kg.
Perhaps they were just using the weight for 1 mole, but it doesn't make sense to me why they would use the mass of 1 mole of Neon atoms to calculate the rms for this question.
I get how to solve this question, but I'm a little confused as to what I should put for mass. The equation equals: rms = square root of 3RT/m. It's the "m" part of this equation that's confusing me.
Either I'm mistaken or I'm missing a really important fundamental concept here but is it true to say that the masses listed in the periodic table is both the molar mass for 1 mole of atoms AND the atomic mass of 1 element? This is apparently what TBR did in example 6.16 (page 25).
I would think the mass of 1 atom of Neon Gas equals the Molar Mass divided by Avogadro's #. In this case it would be: 20.2g/mol divided by 6.022x10^23atoms/mol which equals 3.3x10^23 grams. Converting this into kilograms so it could be used in the equation would require you divide this number by 1000 grams: 3.3x10^20 kg.
Perhaps they were just using the weight for 1 mole, but it doesn't make sense to me why they would use the mass of 1 mole of Neon atoms to calculate the rms for this question.
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