Octane + air combustion equation

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SUMMARY

The discussion focuses on calculating the flame temperature of normal octane (C8H18) burning in air at an equivalence ratio of 0.5, with all reactants at 298 K and operating at 1 atm. The combustion equation is established as C8H18 + 2*12.5 O2 + 2*47 N2 --> 8CO2 + 9H2O + 2*47 N2 + 12.5 O2. The equivalence ratio indicates that twice the theoretical amount of air is used, resulting in a lower adiabatic flame temperature compared to stoichiometric combustion. The calculation of the flame temperature involves equating the enthalpy of reactants to that of products using the JANAF tables and iterative methods.

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  • Understanding of combustion chemistry, specifically the combustion of hydrocarbons.
  • Familiarity with the concept of equivalence ratio in combustion processes.
  • Knowledge of enthalpy and its role in thermodynamic calculations.
  • Experience with JANAF thermochemical tables for calculating enthalpy values.
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  • Study the principles of adiabatic flame temperature calculations in combustion systems.
  • Research the effects of varying equivalence ratios on combustion efficiency and flame characteristics.
  • Explore iterative methods for solving thermodynamic equations in chemical reactions.
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Chemical engineers, combustion researchers, and students studying thermodynamics and combustion processes will benefit from this discussion.

engineer23
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Homework Statement


Calculate the flame temperature of normal octane (liquid) burning in air at an equivalence ration of 0.5. All reactants are at 298 K and the system operates at the pressure of 1 atm.


Homework Equations



Hp = Hr


The Attempt at a Solution


I know that the combustion of liquid octane in the theoretical amount of air is
C8H18 + 12.502 + 47N2 --> 8C02 + 9H20 + 47N2
Does the equivalency ratio affect this equation? I know equivalency ratio is the actual fuel/oxidizer ratio divided by the stoichiometric fuel/oxidizer ratio, but what does this mean for the above equation? If we assume the stoichiometric fuel/oxidizer ratio is 1, this means that the actual fuel/oxidizer ratio is 1/2...

If I can get the equation right, I know how to solve for flame temp. using Hp = Hr, JANAF tables, and iteration.

Thanks!
 
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well, by your definition of equivalence ratio, that would mean that you're inputting twice as much air as is theoretically needed, so your equation would go:

C8H18 + 2*12.5 O2 + 2*47N2 --> 8CO2 + 9H2O + 2*47N2 + 12.5 O2

and all the extra moles of air that form part of the combustion gases have to be heated too, so the adiabatic flame temperature will be less than when you're using the theoretical stoichiometric amount of air. To find the adiabatic flame temp, just equate the enthalpy of the reactants at the input temp. to the enthalpy of the produts at the adiabatic flame temp and solve for the adiabatic flame temp (of course finding the flame temp is a recursive process because you don't know the enthalpy of the products without first assuming the temp they're at).
 

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