for the combustion of methane,
"CH_4 + a(O_2 + 3.76N_2) \\to bCO_2 + cH_2O + dN_2"
where;
C: b = 1
H: 2c = 4
O: 2b + c = 2a
N: d = 3.76a
Solving for each
The balanced equation becomes;
"CH_4 + 2(O_2 + 3.76N_2) \\to CO_2 + 2H_2O + 7.52N_2"
The amount of combustion air is 2 moles of oxygen plus 2 x 3.76 moles of nitrogen,
giving a total of 9.52 moles of air per mole of fuel. The theoretical air requirements for the above combustion is therefore;
Air requirements = "\\dfrac{9.52\u00d728.97}{16.04} = 17.19" kg
Therefore, during the combustion of methane, 1kg of methane requires 17.19kg of air..
For your question,
"CH_4 + aC_2H_6 + bCO + c (O_2 + 3.76N_2) \\to dCO_2 + eCO + fH_2O + gN_2"
for C, 2a + b + 1 = d + e
for N, 3.76c = g
for H, 4 + 6a = 2f
for O, b + 2c = 2d + e + f
after solving for all of them, use the formula above to get the theoretical air requirements.
The amount of air that enters the system is 75% of the theoretical air requirements.
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