Answer:
in flask A is the gas with molar mass 30 g/mol
In flask B is the gas with molar mass of 60 g/mol
Explanation:
Step 1: Data given
1 flask has a gas with molar mass of 30 g/mol, the other flask has a gas with molar mass of 60g/mol
Flask A:
⇒ volume = 1L
⇒ Pressure = x atm
⇒ mass of the gas = 1.2 grams
Flask B:
⇒ volume = 1L
⇒ Pressure = 0.5x atm
⇒ mass of the gas = 1.2 grams
Step 2: ideal gas law
p*V = n*R*T
⇒ the volume, gasconstant and the temperature are the same
<u>Step 3</u>: Calculate number of moles
n= p*V/R*T
We see the number of moles is lineair with the pressure. If number of moles increases, the pressure increases as well.
Calculate moles for the gas with molar mass 60 g/mol
number of moles = mass / molar mass
moles = 1.2 grams / 60 g/mol
moles = 0.02 moles
Calculate moles for the gas with molar mass 30 g/mol
moles = 1.2 grams / 30 g/mol
moles = 0.04 moles
The gas with molar mass 30 g/mol has a higher number of moles, so should have a higher pressure as well.
<u>Step 4:</u> Calculate pressure of gas with molar mass 30 g/mol
p = (n*R*T)/V
p = (0.04 * 0.08206 *T)/1L
p = 0.00328 atm
<u>Step 5:</u> Calculate pressure of gas with molar mass 60 g/mol
p = (n*R*T)/V
p = (0.02 * 0.08206 *T)/1L
p = 0.00164 atm
(Pressure of gas (30g/mol)) / (Pressure of gas (60g/mol))
0.00328/0.00164 = 2
This means the gas with molar mass 30 g/mol 2* higher pressure than the gass with molar mass 60 g/mol
This means in flask A is the gas with molar mass 30 g/mol
In flask B is the gas with molar mass of 60 g/mol