Mega Fat Loss Secrets

July 9, 2009

What is the weight of gasoline as a vapour?


Filed under: Weight Loss — admin @ 5:04 pm

I would like to know how many liters of gas there would be in a gram of liquid petroleum. I know there is a method to use involving the weight of a gram and the boiling point, and the energy the molecules need to stay at a vaporous state, but if it is only a liquid because it is dense, and boils at 28 degrees c, they would stay at that phase, at any temperature over 28, right?

2 Comments »

  1. Trevor has given you the formula for density and volume assuming your boiling point (b.p.) value for octane of 28 C, but the actual b.p. is ~126 C. If you want to know the equilibrium vapor pressure (evp) at any temperature you can go to the ref., which uses the Antoine parameters of various compounds to calculate evp. Once you have the evp at the temperature you are interested in, you can find the density from:
    n = no. of moles, mw = molecular weight ~= 114
    PV = nRT (gas law) ==> n/V = P/(RT)
    density = 0.001*mw*n/V = 0.001*mw*P/(RT) = 0.001*mw*evp/(RT).
    From the ref., the evp of octane at 20 C is only 10.44 mmHg or 1392 Pa. From this I get density at 20 C = 0.065 kg/m^3 or g/L, so 1 g takes up 15.4 L.
    Of course gasoline is compounded of many substances probably including some with lower b.p., so the evp of gasoline at 20 C will probably be higher and possibly the vapor density will be higher as well, but the vapor will not consist of the same mixture ratios as the liquid.

    Comment by kirchwey — July 9, 2009 @ 5:04 pm

  2. I assume that you are talking about what I call petrol and the Americans call gasoline. Let us call this octane, C8H18
    Molar mass C8H10 = 8*12.011+18*1.008 = 114.232g/mol
    1gram = 8.75*10^-3 mol
    Now use the Universal gas equation:
    PV = nRT
    Take
    P = 1 atmosphere gas pressure = 101.3kPa
    V = volume in litres = what you want
    n = no of moles = 8.75*10^-3
    R = 8.314
    T = 28°C = 301K

    101.3*V = 8.75*10^-3 * 8.314*301
    V = 21.91/101.3
    V = 0.216 litres

    Comment by Trevor H — July 9, 2009 @ 5:04 pm

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