. The equation for the combustion of C8H18 with theoretical air is

For 200% theoretical air the combustion equation would be
C8H18 + (2) (12.5) O2 + (2) (12.5) \(\left(\cfrac{79}{21}\right)\) N2
→ 8CO2 + 9H2O + (1) (12.5) O2 + (2) (12.5) \(\left(\cfrac{79}{21}\right)\) N2
Mass of fuel = (1) (8 × 12 + 1 × 18) = 114 kg/mole
Mass of air = (2) (12.5) \(\left(1+\cfrac{79}{21}\right)\) 28.97 = 3448.8 kg/mole of fuel
(i) Air-fuel ratio :
Air-fuel ratio,

(ii) Dew point of the products, tdp :
Total number of moles of products
= 8 + 9 + 12.5 + (2) (12.5) \(\left(\cfrac{79}{21}\right)\) = 123.5 moles/mole fuel
Mole fraction of H2O = \(
\cfrac{9}{123.5}\) = 0.0728
Partial pressure of H2O = 100 × 0.0728 = 7.28 kPa
The saturation temperature corresponding to this pressure is 39.7°C which is also the dewpoint temperature.
Hence tdp = 39.7°C