Respuesta :
Assume ideal gas behavior, then solve for the total number of moles:
PV = nRT
(5.50 atm)(10 L) = n(0.0821 L-atm/mol-K)(23+273 K)
n = 2.263 mol
Moles methane: 8 g ÷ 16.04 g/mol = 0.499 mol
Moles ethane: 18 g ÷ 30.07 g/mol = 0.599 mol
Moles propane: 2.263 - (0.499+0.599) = 1.165 mol
Applying Raoult's Law:
Partial pressure = Mole fraction * Total Pressure
Partial Pressure of Methane = (0.499/2.263)(5.5 atm) = 1.21 atm
Partial Pressure of Ethane = (0.599/2.263)(5.5 atm) = 1.46 atm
Partial Pressure of Propane = (1.165/2.263)(5.5 atm) = 2.83 atm
PV = nRT
(5.50 atm)(10 L) = n(0.0821 L-atm/mol-K)(23+273 K)
n = 2.263 mol
Moles methane: 8 g ÷ 16.04 g/mol = 0.499 mol
Moles ethane: 18 g ÷ 30.07 g/mol = 0.599 mol
Moles propane: 2.263 - (0.499+0.599) = 1.165 mol
Applying Raoult's Law:
Partial pressure = Mole fraction * Total Pressure
Partial Pressure of Methane = (0.499/2.263)(5.5 atm) = 1.21 atm
Partial Pressure of Ethane = (0.599/2.263)(5.5 atm) = 1.46 atm
Partial Pressure of Propane = (1.165/2.263)(5.5 atm) = 2.83 atm
The partial pressure for methane, Ethane and propane is 1.21 atm, 1.24 atm, 2.83 atm respectively.
Given here,
Mass of methane 8g
Mass of ethane is 18g
From ideal gas formula
PV = nRT
(5.50 atm)(10 L) = n(0.0821 )(296 K)
n = 2.263 mol
Moles methane = 0.499 mol
Moles ethane = 0.599 mol
Moles propane = 1.165 mol
According to Raoult's law
[tex]\rm \bold { Pa = P' \times Xa}[/tex]
where,
Pa is partial pressure
P' is total pressure
Xa is mole fraction
By solving the equation for each
We can conclude that the partial pressure for methane, Ethane and propane is 1.21 atm, 1.24 atm, 2.83 atm respectively.
To know more about Raoult's Law, refer to the link:
https://brainly.com/question/17760155?referrer=searchResults