00:01
There are multiple steps involved in this calculation.
00:03
The key is to use the liters per second with the ideal gas law just as leaders, but retain the per second when you calculate whatever it is you're calculating.
00:13
Ultimately, we want to know what the flow rate of ammonia delivered at 755 tor and 298 kelvin need to be in order to react with the no, assuming that the ammonia is only 65 .2 % pure by volume.
00:30
The balanced chemical reaction is 4 moles ammonia reacts with 4 moles no and 1 mole 02 in order to produce 4 moles n2 and 6 moles of water.
00:45
So let's first calculate the moles of no.
00:49
To do this, we need information associated with no.
00:53
We need to know the volume of no, which we will use the 335 liters per second.
00:59
This will then, when we retain the per seconds, this will give us moles.
01:03
Per second that are required.
01:09
We also need to know the pressure.
01:10
The pressure is provided at 22 .4 tor, which we need to convert into atmospheres by dividing by 760.
01:18
We'll take the pressure, multiply it by the volume, retaining the per seconds, the volume being 335 liters per second, divide by r, and then divide by the kelvin temperature provided at 955.
01:34
This then tells us that we need 0 .126...