Chemical Forums
Chemistry Forums for Students => Undergraduate General Chemistry Forum => Topic started by: CoCoCo on October 17, 2012, 12:44:58 PM
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I appreciate all of the help you guys have given me in the past! However once again I kindly need your help.
I do not know the formula for solving for the calculated inverse volume of a gas. I have been given the pressure of the gas 40.0 lb/in^2 and the volume of the gas 12.0 mL.
Any help would be greatly appreciated.
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I would read "inverse X" as 1/X.
Not sure exactly what you are asking as without context it makes little sense.
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My apologies sir!
I am supposed to calculate the inverse volume value given the information I have been given.
Pressure of gas = 40.0 lb/in^2
Volume of the gas = 12 mL
I am supposed to solve for the inverse volume of the gas 1/V.
This topic revolves around Lussac and Boyles laws
Once again, sorry.
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Perhaps I am missing something as well but if you already know V = 12 mL, then what is the problem calculating 1/V?
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So the pressure of the gas is irrelevant?
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As far as I can see, yes.
if V = 12 mL, 1/V = (1/12) mL-1
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The question also mentioned that the data data was collected for pressure and volume of a gas sample at constant temperature.
Not sure if this information is important.
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It might help if you post the whole question in full.
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Suppose you collect the following data for pressure and volume of a gas sample at constant temperature. Calculate the inverse volume value when the pressure of the gas is 40.0 lb/in squared and the volume of the gas is 12.0 mL.
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If the volume is 12 mL at 40 lb/in2, then 1/V = (1/12) mL-1.
If 12 mL refers to the initial volume, V1, of the gas at an initial pressure P1, and then the pressure has been changed to P2 (= 40 lb/in2), you would have to calculate the corresponding new volume V2.
The question you quoted implies there is a data set that you are not showing.
I can not help you any further unless you post the entire question exactly as you have it - as I have already asked.
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I think what you posted was correct.
Thank you, I appreciate it!