You have equal masses of neon gas and argon gas in a 100 L vessel at 3.731 atm and 25*C.
a. What is the total mass of gas in the vessel?
Consider that the gas is heated to 118.5*C in two possible ways.
a. The gas is heated to 118.5*C in a rigid container such that the volume is constant. Determine the partial pressure of the neon gas in such a container.
b. The gas is heated to 118.5*C in a container fitted with a piston such that the pressure is constant. Determine the density of the gas in such a container at 118.5*C.
a)
mass, assuming ideal gas law:
Apply Ideal Gas Law,
PV = nRT
where
P = absolute pressure
V = total volume of gas
n = moles of gas
T = absolute Temperature
R = ideal gas constant
n = PV/(RT)
n = (3.731)(100)/(0.082*298) = 15.2684 moles
1/2*15.2684 = 7.6342 mol of Ne, Ar
mass of Ne = mol*MW = 7.6342*20.1797 =154.05 g
mass of Ar = mol*MW = 7.6342*39.948 = 304.97 g
total mass = 154.05 +304.97 = 459.02 g of gases
B)
if T = 118.5°C fid:
a) if rigid container
P1/T1 = P2/T2
3.731/(298) = P2 / (118.5+273.15)
P2 = 3.731/(298) * (118.5+273.15) = 4.903 atm
P-Ar = P-N2 = 0.5*4.903 = 2.4515 atm
b)
if piston is present, then P = constant
then
Density = mass/V
Find V:
V1/T1 = V2/T2
V2 = T2/T1*V1 = (118.5+273.15) / 298 * 100 = 131.42 L
V half = 1/2*131.42 = 65.71 L
Now..
D-Neon = mass/V = 154.05 /65.71 = 2.344 g/L
D-Argon = mass/V = 304.97 /65.71 = 4.64115 g/L
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