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Posts: 3561
12 years ago
4.00 moles of a monatomic ideal gas at a temperature of 340 K are compressed adiabatically from an initial volume of 70.0 L to a final volume of 30.0 L. What is the final pressure in the gas?
A) 663 kPa
B) 581 kPa
C) 106 kPa
D) 42.1 MPa
E) 2.17 MPa
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wrote...
Staff Member
Educator
10 years ago
Review this and see if it works for you --

For adiabatic process with ideal gasfor which {CV = (5/2)*R}:

     P*Vg = Constant   .....   where g = {(5/2) + 1}/(5/2) = (7/5)

Thus, from the ideal gas law:

   P*V = n*R*T  

     ---->    {(Pfinal /Pinitial}*{Vfinal /Vinitial} = {Tfinal /Tinitial}

     ---->   {(Vinitial)g/(Vfinal)g}*{Vfinal /Vinitial} = {Tfinal /Tinitial}

     ---->   {(Vinitial)(g-1) /(Vfinal)(g-1)} = {Tfinal/Tinitial}

     ---->   {(Vinitial)/(Vfinal)}(g-1) = {Tfinal /Tinitial}

     ---->   Tfinal = (Tinitial)*{(Vinitial)/(Vfinal)}(g-1)

    ---->    Tfinal = (22.9 +273.0)*{(50.0e-3)/(20.0e-3)}(0.4)

     ---->   Tfinal =   426.9 degK    =   153.9 degC
Mastering in Nutritional Biology
Tralalalala Slight Smile
wrote...
10 years ago
If 5.20 moles of a monatomic ideal gas at a temperature of 300 K are expanded isothermally from a volume of 1.11 L to a volume of 3.53 L, calculate the heat flow into or out of the gas.

the heat is equal to the work done because there is no change in internal energy

work done = nRT(ln(V2/V1)

= 5.20*8.31*300*(ln(3.53/1.11))

=14998.1 joules
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10 years ago
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