Hello, Jay,
A typical passenger vehicle uses about 2.5 x 106 grams of C12H26 per year. How many moles of C12H26 is that?
We need to convert 2.5x106 grams into moles by dividing by dodecane's molar mass of 170.1 grams/mole. That makes 1.47x104 moles.
Using the last question, how many grams of CO2 could this reaction create under perfect conditions?
We need a balanced equation for the combustion of dodecane to answer this. Balancing this reaction is a bit painful, but I believe this will work:
2 C12H26 + 37 O2 = 24 CO2 + 26 H2O
Please check my numbers. Assuming they are correct, the equatiuon tells us we should expect 24 moles of carbon dioxide for every 2 moles of dodecane, a molar ratio of 24/2 or 12/1.
Take the moles dodecane we found for the first question and multiply by 12 to get the moles CO2 produced.
(1.47x104 moles dodecane)*(12 moles CO2/1 mole dodecane) = 1.76x105 moles CO2.
Multiply moles carbon dioxide times it's molar mass of 44.0 g/mole to yield 7.74x106 grams CO2.
Bob

Robert S.
06/06/21
Jay G.
Alright ty again!!06/07/21

Robert S.
06/07/21
Jay G.
LOL no worries happens all the time I can imagine! :) Do you happen to know how to do this one? Find the equilibrium constant, Kc, for the equation from the last problem: C12H26 (g) + O2 (g) ⇌ H2O (g) + CO2 (g) [C12H26] = 1.8 x 103 M [O2] = 8.6 x 103 M [H2O] = 1.1 x 103 M [CO2] = 1.1 x 103 M06/07/21
Jay G.
Awesome thank you! Do you know how to do this one as well? If only 2.4 x 106 grams of CO2 is actually produced, what is the percent yield for the reaction?06/06/21