In the previous question, you had to calculate the the standard Free Energy Chan
ID: 833005 • Letter: I
Question
In the previous question, you had to calculate the the standard Free Energy Change (?Go) in order to solve for the equilibrium constant, K, for the reaction:
N2(g) + 3H2(g) ? 2NH3(g)
This is the Free Energy measured under standard conditions, when the reaction is started with 1.0 M of each of the three gases present. Calculate the non-standard Free Energy change (?G) at 298 K, given the following non-standard initial partial pressures of the three gases. Answer in kJ.
?Gfo = -16.6 kJ/mol for NH3 (g) at 298 K
? G =
partial pressure (atm) N2 1.0 H2 0.04 NH3 1.9Explanation / Answer
?G=?Gfo+RT lnQ
Let's find the ?Gfo value to use by multiplying it by 2 because there are 2 moles of NH3(g). Then, convert it to J just because it's easier to calculate.
?Gfo= -16.6 kJ/mol *2= -33.2 kJ/mol= -33,200 J/mol
And we know that
R=8.314 J/mol*K
T=298 K
Now all we need to do is to solve for Q (reaction quotient).
We can do so by using the partial pressures of reactants and product. You can just look up the formula but here are the calculations:
Q=(1.9)^2/[1.0*0.04^3]= 56406.25
Now that we have the values for ?Gfo, R, T, and Q, we will be able to plug them in the original equation (this one: ?G=?Gfo+RT lnQ) and solve for ?G. Finally, remember to convert everything back to kJ, since that's what the question asks for.
?G= -33,200+8.134*298*ln 56406.25 = -6094.53 J = -6.09453 kJ
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