You got the numbers right, Richard
richarddean:
A diver consumes 5 bar per minute at 28m in seawater with a given cylinder. Using same cylinder what would he consume at 18m
so 28/10 = 2.8ata + 1 ata = 3.8
... 3.8
ata, right. Or 3.8 bar which is the same for this purpose. Better to keep the units consistent. (See below).
richarddean:
Right. Here you are calculating the SAC (Surface Air Consumption). Even righter would be:
(5 bar/min) / 3.8 = 1.31 bar/min
Why just
3.8 and not
3.8 bar? Think about this for a moment.
The reason is that you are not dividing your (consumption at depth) with the (ambient pressure at depth). That would be a meaningless calculation. You are dividing (consumption at depth) by the ratio between (pressure at depth) and (pressure at surface)! If you get that, this is the part where you are truly beginning to understand the calculation. By doing this we are using the
Surface as our reference point for
Air
Consumption. We could use a different reference point, but using 1 bar (the surface) has the nice advantage of being easy to calculate and meaningful to interpret.
richarddean:
18/10 = 1.8 ata + 1 ata =2.8 ata
Right: here you are calculating ambient pressure at 18m depth.
richarddean:
Right numbers: but wrong units
1.3 bar/min x 2.8 = 3.6 bar/min
Don't underestimate the importance of keeping tracks of units. They are not here to make life difficult, but they actually tie the numbers to their real-world meaning. And they allow you to do some powerful sanity checks! If the units don't turn out right, you must have had an error in your calculation. For example if your units turn out to be bar
2 where you were expecting a dimensionless ratio, you must have multiplied where you were supposed to divide. This is why I personally would express everything in bar, rather than mixing bar and ata.
All clear?
