elmer fudd
Contributor
Not really.
Say for example that you have a set of mystery doubles rated for 1800+ with 1200 psi in them and an LP71.2 with 2475 psi. If you just hook up a transfill whip and let them equalize, then calculate the volume of added air you can easily figure out the volume of the tanks.
In this case we'll say the tanks end up equalizing with 1662 psi. Calculating for the added volume we divide 1662 by 2475 to get .671 or 67.1%. That's the percentage of air remaining in the LP71.2. We then multiply that by 71.2 to get 47.8 cf, (the air remaining in the LP72), and subtract that from 71.2 to find the volume of the air we added to the doubles. In this case 23.4 cf.
We also know that the doubles started out 60.6% full, (1200/1980) and finished 83.9% full, (1662/1980). So we added 23.3% to their total fill. Thus, 23.4 cf=23.3 percent of the total fill, and 23.4/23.3*100=100.4 cf.
Therefore we know that the mystery doubles in question were LP50's.
Now, in this case I just calculated those number to fit an imaginary set of tanks with approximately 50 cf, (I'm sure LP50's are actually closer to something else), but you can use the same formula to find actual volume and it's a lot faster than draining your tanks.
Say for example that you have a set of mystery doubles rated for 1800+ with 1200 psi in them and an LP71.2 with 2475 psi. If you just hook up a transfill whip and let them equalize, then calculate the volume of added air you can easily figure out the volume of the tanks.
In this case we'll say the tanks end up equalizing with 1662 psi. Calculating for the added volume we divide 1662 by 2475 to get .671 or 67.1%. That's the percentage of air remaining in the LP71.2. We then multiply that by 71.2 to get 47.8 cf, (the air remaining in the LP72), and subtract that from 71.2 to find the volume of the air we added to the doubles. In this case 23.4 cf.
We also know that the doubles started out 60.6% full, (1200/1980) and finished 83.9% full, (1662/1980). So we added 23.3% to their total fill. Thus, 23.4 cf=23.3 percent of the total fill, and 23.4/23.3*100=100.4 cf.
Therefore we know that the mystery doubles in question were LP50's.
Now, in this case I just calculated those number to fit an imaginary set of tanks with approximately 50 cf, (I'm sure LP50's are actually closer to something else), but you can use the same formula to find actual volume and it's a lot faster than draining your tanks.