We are making this way more complex than it has to be... the conical filter, if you take it apart, and lay it down flat, will look like a fat rainbow. I see two ways of measuring the surface area of this "rainbow". You can take the number of "teeth" that the filter has, one count for the up and one for the down of each pleat, find that area which will be a trapezoid, and multiply that area times the number of pleats. Or, you can take that same rainbow and use this formula: "Frustrum of a Right Circular Cone" and the lateral surface area is pi*s(inner radius + outter radius) where s is the length of the cone from the inner to outter radius.
So for Quik's filter, we have LSA = 3.14*5*(2.25+3.75) or 94 square inches of area.
This is only true if the filter had material on a smooth surface, since it's pleated, I would submit that if you knew the height of the pleat, you could take the surface area of the cone for the peak of the pleat, then take the surface area of the cone from the valley of the pleat, and take the average of the two. Figure you're going up the pleat as much as you're going down... since we don't have that information yet, it's an estimate. But, we do have a viable equation to make it run once we find the height of the pleat.
This is great. Now, does anybody happen to know the pressure drop per square inch for said filter?
Also, eL eS... I don't understand what you mean about the downward pressure of the air pushing on the filter with the conical unit. Air pressure is 14.7 PSI whether your upside down or rightside up. If it were not true, you'd suffocate if you ever tried to breathe with your face facing down. Or did I miss something in what you were saying?
There is no sucking force to pull air into a motor, or any other void. It is the atmospheric pressure pushing air in, when the motor moves the piston down and out of the way.,This creates a hollow spot for the atmosphere to fill.