Solve Thermodynamics Problem: Find Mass of Gas Leaving Open Container

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An open container of ideal gas experiences a mass loss when the temperature is raised from T1 to T2 while maintaining constant pressure P. The relationship between pressure, volume, and temperature is described by the ideal gas law, PV = nRT, where n represents the number of moles. By rearranging this equation, the mass of gas can be calculated using m = PVM/RT. To find the mass of gas that leaves the container, the initial and final number of moles must be determined, and the difference multiplied by the molar mass M gives the mass lost. The discussion emphasizes the need for showing work to identify mistakes in the calculations.
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Homework Statement


An Open container of volume V contains an ideal gas having molar mass M. If the temperature of the container is raised from T1 to T2, what mass of the gas will leave the container ? Assume that the gas pressure in the container is maintained at P.


Homework Equations





The Attempt at a Solution



I tried but failed. could anyone help me get the solution.
Thanks
 
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You have to show your work in order to get help here. What have you tried? I can't find you mistake without seeing your work.
 
I had this exact question on my thermal physics paper, not sure if I got it right though.

As it is, I am currently redoing the paper so I've attempted this too.

From PV = nRT

n = m/M, where m is mass of substance, and M is molar mass.

so PV = (m/M)RT

rearrange: m = PVM/RT.
That'll be the mass of the gas inside the container, I believe.

Not sure about the rest of it though, I am sure there's stuff to do with V1/T1 = V2/T2, and I've had a play around with them but I am not sure about a final answer.
 
Simply use the fact that because p,v are constant and pv=nrt,nt is constant,calculate initial moles from pv=nrt(p,v,t given,r is known).then calculate final no. of moles(again everything is given,(n1-n2)*M is the mass of the gas that left.
If you don't get the answer by this,then the question is wrong or the answer given in the book is wrong...
 
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