Calculate the Flame temperature

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SUMMARY

The discussion focuses on calculating the maximum flame temperature for a fuel gas mixture consisting of 75% butane (C4H10), 10% propane (C3H8), and 15% butene (C4H8) combusted with 10% excess air at 25°C. The initial heat input calculated was 2581 kJ, leading to an incorrect flame temperature estimate of 1987°C. The correct approach involves summing the heat capacities of the combustion products, resulting in a total heat content of 2598.6 kJ, which is crucial for determining the accurate flame temperature.

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Homework Statement


A fuel gas consists of 75% butane (C4H10), 10% propane (C3H8) and 15% butene (C4H8) by volume.
It is to be fed to the combustion chamber in 10% excess air at 25°C, where it is completely burnt to carbon dioxide and water. The flue gases produced are to be used to generate 5 bar steam from water at 90°C.

Determine the maximum flame temperature ?.

Homework Equations


[/B]
heat input to process = heat out of process
Heat out of process = ∑ (mass × mean specific heat capacity × TF ) for each product of combustion

The Attempt at a Solution


[/B]
2581 Kj

1987°C

This answer is incorrect.
Any help is much appreciated.
 
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C'mon --- you know the "drill" --- sum the heat capacities, do the division, ...
 
butane = -2660 kj/mol
propane = -2046 kj/mol
butene = -2540 kj/mol
heat released by 1 mole of fuel
= (0.75x2660)+(0.1x2046)+(0.15x2540)
=2581 kj (heat in)

is this correct so far?
 
Last edited:
What are the products, and what are their heat capacities?
 
Flue gas =

H2O = 4.75 moles
CO2 = 3.9 moles
O2 = 0.63 moles
N2 = 26.06 moles
Total = 35.34 moles

assuming a flame temperature of 2000°C

Heat content = enthalpy x no. of molesFor N2, 66.10 x 26.06 = 1722.6 kJ

CO2, 108.32 x 3.9 = 422.5 kJ

O2, 69.65 x 0.63 = 43.9 kJ

H2O, 86.24 x 4.75 = 409.6 kJ

Total = 2598.6 kJ

 
how does this look?
 
GeorgeP1 said:
how does this look?
George - looks good to me, did anyone agree?
 

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