00:01
We're taking a look at the equilibrium reaction where a2 and b2 form 2 ab.
00:09
And if we're told what the equilibrium constant is for this particular equilibrium reaction, if we're told, for instance, that the equilibrium constant is one, how would we figure out which of these systems or which combination of these systems is at equilibrium? well, we would have to remember our law of mass action.
00:37
And so when we take a look at this particular reaction, we would have to take a look at our law of mass action.
00:48
So remember that the coefficients become the exponents, the products go in the numerator, and the reactants go in the denominator.
01:01
And we can take a look at the number of particles we have in each case using the law of mass action.
01:08
So for, let me just do this, let me just label them one, two, and three.
01:14
So for one, we can take a look at the number of a -bs where we would have both a red and a blue dot together.
01:26
And then we can take a look at the a -2s where i have a in red.
01:30
So we'd have two red dots together.
01:32
The bs are blue, we would have to have two blue dots together.
01:37
So in box one, what we know is we have three of the a -bs, so it would be three squared, and we have three a -2s and three b -2s, so we can plug those numbers into our law of mass action, and we get in this case one.
01:57
So we know the first box is at equilibrium, but what about the other two? so if we go through this process for the other two, we have one ab in that case, and we have four of the a2s and b2s, which give us a value of 0 .06 for k2.
02:20
If we look at box three, we can do the same thing, and we have seven of the abs.
02:28
Oh, sorry, i can score that one.
02:29
7 abs, and we have one of each of the other ones.
02:34
So we're going to have 49 as our answer here.
02:39
So only box 1 has a k value equal to the equilibrium constant that we want...