quote:
Originally posted by JustinScott
The site doesn't say... However, isn't it just a little pneumatic pushrod? So wouldn't it be the same pressure as the CO2 behind it? So 150psi? Which is why the accumulator pressure is usually a little lower, so there is a pressure difference?
In a way it would be the same as the air pressure behind it...
the psi is the operative term...
if we assume a piston, a rod, or something similar, with a surface area of 1 square inch the pressure exerted on it @ 150psi would be 150 lbs, therefore it would push with 150 lbs of force against whatever would try to restrain it. However, a piston with a surface area of 2 square inches would exert 300 lbs of force at the same 150psi.
Thanks to Tugboat, we know the MPA-7 has a bore (therefore a "piston") of 7/8" dia.
So if we apply the formula to calculate the area of a circle (pi*radius squared)
radius of 7/8=.4375
.4375*.4375=.1914
pi of course = 3.1415
.1914*3.1415=.6013
therefore the surface area of a 7/8 piston = approx .6 sq in.
.6*150 pounds per square inch = 90 lbs of force
if we apply the same formula to a different sized piston, say 2"
1*1=1
1*3.1415=3.1415
a 2" dia. piston has a surface area of 3.14 square inches
3.14 * 150 pounds per square inch = 471 lbs of force
So assuming the same pressure on both the MPA-7 and the buna valve (it may or may not be the same, but for comparison it's easier to assume that it is) all that needs to happen is the MPA-7 piston has to have a larger effective dia. than the buna ball. What the effective diameter of the ball is I don't know, due to the curvature of the ball, and how much of it is exposed to the air pressure in the accumulator, due to the size of the seat it sits on?? Any mechanical engineers out there know how to figure it??