00:01
For this question, we are trying to figure out the percent yield of a particular reaction that involves ethene plus hydrogen gas producing ethane.
00:17
And so we have the equation c2h4 plus h2 yields c2h6, and we know some information about our ethene and about our hydrogen gas.
00:29
We know that the temperature is 300 degrees celsius, the pressure is 25 atm for both of them.
00:37
They both have the same temperature and pressure.
00:40
And we know the rate at which they're flowing into the catalytic reactor.
00:46
So the c2h4 is flowing in at a rate of 1 ,000 liters per minute, and the hydrogen gas is flowing at a rate of 1 ,500 liters per minute.
00:55
We're also told that we get a total.
01:00
Of 15 kilograms per minute of our c2h6 of our f -a.
01:12
So we're trying to figure out what is the percent yield of this situation.
01:16
So first thing we have to do is figure out which one is the limiting factor.
01:20
And in order to do that, we need to figure out how many moles we have.
01:28
Before we can figure out our moles, we also want to make sure we change our temperature into kelvin.
01:36
So if it's 300 degrees celsius, that's going to be 300 plus 273, which gives the temperature of 573 kelvin.
01:47
And this is the same for both our c2h4 and rh2, because they're both at 300 degrees celsius.
01:58
We're already in atm, so we don't have to worry about that.
02:02
But what we're going to go ahead and do now is to figure out which one is our limiting factor.
02:09
So if we take our equation, which is pv equals n r t, and we want to solve it for moles.
02:20
So we're going to rearrange that so that moles equals pv divided by r t, then we can figure out the moles for each one of these.
02:33
So let's do c2h4 first.
02:37
So our moles of c2h4 is going to be our pressure, which is 25, times the volume, which is 1 ,000 liters per minute.
02:48
So we get 1 ,000 liters per minute for our volume.
02:53
And we're going to divide that by r, which is 0 .082606 times our temperature, which is not two as we changed it, to 573, which gives us a total mole value of 531 .7 moles of c2h4...