The Premise: I've been trying to figure out the ideal tank for my Phantom that will work for a decently long session in a big game, without being overkill. I currently use a 13/3k, which is fine for walk on games at my local field, and a 68/45, which is great for my Mag or Macdev, but is just too big on the Phantom. I get around 120-130 shots from the 13/3k before pressure starts to drop off.
The Question: I've used Boyle's Law to calculate the storage volume of a compressed gas, which is this: Va = pc Vc / pa Where pa= 14.7psia, Va = volume of gas at atmospheric pressure in cubic feet, pc= pressure after compression in psi, and Vc= the volume of gas after compression in cubic feet.
For my 13/3k this would come to Va= (3014.7)(.0075)/14.7 = 1.53 cubic feet.
For a 17/45 this would come to Va= (4514.7)(.0098)/14.7 = 3.01 cubic feet.
Do I have this right? Does a 17/45 hold twice as much air as a 13/3k, AND does that mean I will get roughly twice the number of shots out of it?
I found the table on zdspb but it doesn't supply the math and doesn't cover the smaller tanks.
The Question: I've used Boyle's Law to calculate the storage volume of a compressed gas, which is this: Va = pc Vc / pa Where pa= 14.7psia, Va = volume of gas at atmospheric pressure in cubic feet, pc= pressure after compression in psi, and Vc= the volume of gas after compression in cubic feet.
For my 13/3k this would come to Va= (3014.7)(.0075)/14.7 = 1.53 cubic feet.
For a 17/45 this would come to Va= (4514.7)(.0098)/14.7 = 3.01 cubic feet.
Do I have this right? Does a 17/45 hold twice as much air as a 13/3k, AND does that mean I will get roughly twice the number of shots out of it?
I found the table on zdspb but it doesn't supply the math and doesn't cover the smaller tanks.
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