Gas laws concerning pressure & temp.

AI Thread Summary
An aerosol can with a pressure of 755 mm Hg at 25°C is analyzed for pressure changes when heated to 1155°C. The ideal gas law and Gay-Lussac's Law are relevant for this scenario, as volume and the number of moles remain constant. After converting the initial pressure to atm and temperatures to Kelvin, the final pressure is calculated to be 4.76 atm using Gay-Lussac's Law. The discussion emphasizes understanding the relationships between pressure, temperature, and volume in gas laws. This approach allows for accurate predictions of gas behavior under varying conditions.
Agent M27
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Homework Statement


Suppose an aerosol can contains a residual pressure of 755mm Hg and a temperature of 25*c. What would the pressure be if the can was heated to 1155*c?


Homework Equations



P1xV1=P2xV2

V\proptoT



The Attempt at a Solution



I began by converting the 755mm Hg to atm, .993atm. I then converted the temperatures to 298 kelvins & 1428 kelvins. I honestly do not know where to take this problem from here. The above equations I gave deal with temperature & pressure seperately so I need to find some way of combining them. All I need is a nudge, I can take it from there. Thanks in advance.

Joe
 
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hint: Ideal gas law
 
I originally tried that one but I am missing both V & n, volume & number of moles. I looked a little deeper and my book and found Gay-Lussac's Law, \frac{P_{1}}{T_{1}}=\frac{P_{2}}{T_{2}}. Using simple algebra I got 4.76 ATM. Thanks for your help.
 
Agent M27 said:
I originally tried that one but I am missing both V & n, volume & number of moles. I looked a little deeper and my book and found Gay-Lussac's Law, \frac{P_{1}}{T_{1}}=\frac{P_{2}}{T_{2}}. Using simple algebra I got 4.76 ATM. Thanks for your help.

You can deduce that equality from the ideal gas law, because the gas is in a can that you can consider as a body that doesn't expand or contract, and so the volume is constant, on the other hand the quantity of gas in the can also remains constant (you didn't let any gas in or out). So, PV=nrT <=> P/T=nr/V=cte and you get the Gay-Lussac's Law.

This law is very general, you don't need to memorize all the possible combinations, just consider every constraint (V,T,n,P) and see how it varies in the process, if some of them remain constant, then all the others can be calculated from the initial and final conditions.

Glad to help.
 
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