How do SCBA tanks handle being in a hot car or garage? or out traveling with you on a hot summer day? Our summers can get to 110 degrees, and the garage and car way hotter than that.
For simplicity and to account for the most basic affects, we can use the ideal gas law which is as follows:
PV=nRT
where:
P=pressure
V=volume
n=number of moles
R=gas constant
T=temperature
The variables V, n, and R are constant for a cylinder of air that just changes temperature with the same amount of air in it. Therefore, we can say that P is linearly proportional to T (and vice-versa). When T increases, P increases linearly, and when T decreases, P decreases linearly.
You can also think of it this way: since V, n, and R are constant, we can re-arrange the equation so that P and T are on one side and V, n, and R are on the other. This gives you:
P/T = nR/V
Let's say you fill your tank at 70 deg F which results in a pressure of 4500 psi. But then you move it to a hot car that causes the tank to reach 120 deg F (not unheard of in a hot car). Since nR/V (the right side of the equation above) is constant, you can say P1/T1 = P2/T2. You know P1, T1, and T2 so now you can solve for P2.
P1/T1 = P2/T2
4500/70=P2/120
P2=120*(4500/70)
P2=7714.3 psi
So by leaving your 4500 psi cylinder filled at 70 deg F in a hot car and allowing the cylinder to reach 120 deg, the pressure will reach a little over 7700 psi!! Cars can get even hotter than this, so this is definitely something to think about!
And yes, filling your tank initially at a hotter temperature while cause the pressure to not rise as much.
This is a good question to ask yourself if you ever have plans of packing up your gun and cylinder in the vehicle with plans to go to work all day and then go to the range afterwards. How hot is your cylinder and gun going to while you're at work?
-Clayton
Note: in the P1/T1=P2/T2 equation it is ok to use whatever pressure or temperature units you want since you are using the the same on both sides. The ideal gas law (PV=nRT) technically requires P to be in Pascals, V in cubic meters, and T in Kelvin when using the SI unit version of R=8.314 Pa⋅m3/(K⋅mol).
For simplicity and to account for the most basic affects, we can use the ideal gas law which is as follows:
PV=nRT
where:
P=pressure
V=volume
n=number of moles
R=gas constant
T=temperature
The variables V, n, and R are constant for a cylinder of air that just changes temperature with the same amount of air in it. Therefore, we can say that P is linearly proportional to T (and vice-versa). When T increases, P increases linearly, and when T decreases, P decreases linearly.
You can also think of it this way: since V, n, and R are constant, we can re-arrange the equation so that P and T are on one side and V, n, and R are on the other. This gives you:
P/T = nR/V
Let's say you fill your tank at 70 deg F which results in a pressure of 4500 psi. But then you move it to a hot car that causes the tank to reach 120 deg F (not unheard of in a hot car). Since nR/V (the right side of the equation above) is constant, you can say P1/T1 = P2/T2. You know P1, T1, and T2 so now you can solve for P2.
P1/T1 = P2/T2
4500/70=P2/120
P2=120*(4500/70)
P2=7714.3 psi
So by leaving your 4500 psi cylinder filled at 70 deg F in a hot car and allowing the cylinder to reach 120 deg, the pressure will reach a little over 7700 psi!! Cars can get even hotter than this, so this is definitely something to think about!
And yes, filling your tank initially at a hotter temperature while cause the pressure to not rise as much.
This is a good question to ask yourself if you ever have plans of packing up your gun and cylinder in the vehicle with plans to go to work all day and then go to the range afterwards. How hot is your cylinder and gun going to while you're at work?
-Clayton
Note: in the P1/T1=P2/T2 equation it is ok to use whatever pressure or temperature units you want since you are using the the same on both sides. The ideal gas law (PV=nRT) technically requires P to be in Pascals, V in cubic meters, and T in Kelvin when using the SI unit version of R=8.314 Pa⋅m3/(K⋅mol).
The gas laws require absolute temperatures which is 273 + temperature in centigrade. Roughly the pressure at 120 F would be about 4900 psi or a 400 psi increase. I did not take time to convert F to C but estimated initial temp at 25 C and hot car at 50 C
I had a tank that burst a disk in the trunk of my car on a hot day. Easy to put a new one in.
Well, I’d keep in mind that these SCBAs are primarily intended to be used inside of burning buildings, so...
Well, I’d keep in mind that these SCBAs are primarily intended to be used inside of burning buildings, so...
That IS reassuring, now that you mention it!![]()
...at least you did not take piers to a fine new scope...or send a functional gun you wanted back...
...i will say one thing aboot this place is that the guys here tend to have your back,,,
For simplicity and to account for the most basic affects, we can use the ideal gas law which is as follows:
PV=nRT
where:
P=pressure
V=volume
n=number of moles
R=gas constant
T=temperature
The variables V, n, and R are constant for a cylinder of air that just changes temperature with the same amount of air in it. Therefore, we can say that P is linearly proportional to T (and vice-versa). When T increases, P increases linearly, and when T decreases, P decreases linearly.
You can also think of it this way: since V, n, and R are constant, we can re-arrange the equation so that P and T are on one side and V, n, and R are on the other. This gives you:
P/T = nR/V
Let's say you fill your tank at 70 deg F which results in a pressure of 4500 psi. But then you move it to a hot car that causes the tank to reach 120 deg F (not unheard of in a hot car). Since nR/V (the right side of the equation above) is constant, you can say P1/T1 = P2/T2. You know P1, T1, and T2 so now you can solve for P2.
P1/T1 = P2/T2
4500/70=P2/120
P2=120*(4500/70)
P2=7714.3 psi
So by leaving your 4500 psi cylinder filled at 70 deg F in a hot car and allowing the cylinder to reach 120 deg, the pressure will reach a little over 7700 psi!! Cars can get even hotter than this, so this is definitely something to think about!
And yes, filling your tank initially at a hotter temperature while cause the pressure to not rise as much.
This is a good question to ask yourself if you ever have plans of packing up your gun and cylinder in the vehicle with plans to go to work all day and then go to the range afterwards. How hot is your cylinder and gun going to while you're at work?
-Clayton
Note: in the P1/T1=P2/T2 equation it is ok to use whatever pressure or temperature units you want since you are using the the same on both sides. The ideal gas law (PV=nRT) technically requires P to be in Pascals, V in cubic meters, and T in Kelvin when using the SI unit version of R=8.314 Pa⋅m3/(K⋅mol).
You're basically correct in the calculation, but you can't use Fahrenheit, you have to use Kelvins. (F − 32) × 5/9 + 273.15
So 4500 at 70F is approx 4924 at 120F