Hello, Emily,
This problem requires two independent steps. We'll use the idel gas law to determine the number of moles of O2, which we can then use in the second step of cacluating the grams of water produced. We'll assume we have an excess of C8H18.
Ideal Gas Law
We need to find the moles of O2 contained in the 20.0 L of oxygen. We need the ideal gas law:
PV = nRT
where n is the moles and R the gas constant. We are given gas conditions of 1.3atm and -10.0 C. The gas laws reqire Kelvin for temperature, so add 273.15 to the -10C to give us 263.15K. The next important decision is to chose a value of R, the gas constant, that has as many of the same units as we were given (atm, K, and liters). This simply reduces the number of conversions we need so that the units cancel and leave just moles. I used R= 0.0821 L*atm*K-1mol-1.
Rearrange the equation to isolate the unknown, and then enter the data:
n = (1.3atm)(20.0L)/((0.0821 L*atm*K-1mol-1)*(263.2K))
Cross out the units that cancel, and check to be sure we're left with only moles. (It's fun with pencil, but a pain with a mouse). I think we're OK - I get 1.20 moles O2.
Balanced Equation
We have 1.20 moles of O2, an excess of C8H18, and a balanced equation:
2 C8H18 + 25 O2 = 16 CO2 + 18H2O
This tells us we'll get 18 moles of water for every 25 moles of oxygen, a molar ratio of 18/25.
This means we'd expect (1.20 moles O2)*(18 moles H2O/25 moles O2) or 0.867 moles H2O. Convert to grams by multiplying by water's molar mass: (0.867 moles)*(18 g/mole) = 15.6 grams.
That was fun, and I think it is correct.
Bob

Robert S.
03/29/22
Lassha P.
The answer is 17 L. T= -10 C+273k= 263k P= 1.3 atm R= 0.0821 Latm/molek N= 1 mol V= (1mol)(0.0821 Latm/molk)(263k)/1.3atm V= 16.609 L V= 17 L03/28/22