00:01
We are given this reaction and we are told that it has an equilibrium constant kc value of 1 .2.
00:07
In part a, we want to determine what the value is of kp for this reaction.
00:13
We know that kp is equal to kc times rt to the power of delta and gas.
00:24
So we can calculate kp from this equation using the given value of kc 1 .2.
00:32
R is the ideal gas constant 0 .0 .0 .81 liters times atmospheres per mole times kelvin.
00:48
When we convert the temperature from celsius into kelvin, it comes out to 648.
00:55
Then we raise this to the power of delta n gas.
00:59
We see that we have two moles of gas on the product side and a total of four moles of gas on the reactant side.
01:05
So 2 minus 4 is negative 2.
01:07
So delta n gas is negative 2.
01:11
So we raise rt to the power of negative 2 and multiply it by 1 .2 to get a final answer of kp to be about 4 .2 times 10 to the power of negative 4.
01:33
And now in part b, we want to calculate the value of kc for this reaction.
01:39
If we compare it with the reaction that we are given, we see that the reaction in part b is the reverse of that reaction.
01:48
We had n2 in 3h2 gas as reactants.
01:53
Now we have n2 and 3h2 gas as products.
01:56
We had 2nh3 as a product and now we have 2nh3 as a reactant.
02:04
So all we did was reverse that reaction.
02:10
And so when we reverse a reaction with a known value of kc, we take the inverse.
02:14
To get the kc of the reverse of that reaction.
02:19
So kc for this reaction is equal to 1 over kc for the forward reaction, which was 1 .2...