Mixture Composition Calculation for Combustion of Methane and Propane

AI Thread Summary
The discussion focuses on calculating the composition of a 10 mL mixture of methane and propane for complete combustion, requiring 41 mL of O2. Participants clarify that the goal is to determine the volume fractions of methane and propane in the mixture. The ideal gas law is applied, noting that all gases occupy the same volume under standard conditions. The combustion equations for both gases must be balanced to find the relationship between the moles of reactants and products. Ultimately, the solution involves solving a system of equations based on the moles of each component and the total volume of the mixture.
sitam
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Say we have a mixture of 10 mL of methane and propane. For a complete combustion, we need 41 mL of O2. Calculate the composition of the mixture in terms of volume, if atmospheric temperature and pressure are constants.

The equations are:
CH4 + O2 --> CO2 + H2O
C3H8 + O2 --> CO2 + H2O

I do not understand the question: am I asked to calculate a percentage of volumes, e.g. VCH4/VC3H8, or simply to find the volumes of CH4 and C3H8 separately (if so, how?)? Am I considering the reactives or the products of the reaction? :confused:

These calculations must come in somewhere in the solution:
I know that all gazes have the same molecular volume at normal temperature and pressure: 22.4L/mol. Therefore I can determine the quantity of moles of each component. In the initial mixture (before reaction), there is:
0.224mol of CH4 + C3H8
0.918mol of O2.

Thx. for helping!
 
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sitam said:
composition
sitam said:
volumes of CH4 and C3H8
You want the volume fraction of the initial mixture, (methane/(methane + propane)), or (propane/(methane + propane)).
sitam said:
0.224mol of CH4 + C3H8
This is correct, given the ideal gas constraint.
sitam said:
41 mL of O2
sitam said:
CH4 + O2 --> CO2 + H2O
C3H8 + O2 --> CO2 + H2O
Balance these two equations.
Solve the system of two equations in two unknowns, number of moles ∝ 10 and number of moles ∝ f(41).
 
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