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Why is the maximum possible force Pi*D*14.7 ?
"Matt Herron Jr." wrote in message ups.com... Just so we all agree on the laws of physics, any force exerted on the canopy by a suction cup is due to the differential in pressure on one side of the plex vs. the other. trapped air bubbles in the plex would not have an effect. air pressure at sea level is about 14.7 PSI. Assuming the suction cup pulled a perfect vacuum (unlikely) and it had a diameter of 2", then the maximum possible force would be: Pi*D*14.7=92.4 lbs of force. Not insignificant. Another way to look at this is that it would require 95 lbs of force to pull the suction cup off the canopy. At 6000' atmospheric pressure drops to about 12 psi, yielding 75lbs of force. Still pretty high. Note that deflection of the canopy in this area would be pretty small, but stress internal to the material would be high. Low temperatures, UV exposure, etc would exacerbate the issue. In reality, a suction cup probably doesn't come anywhere close to pulling a perfect vacuum, so the numbers would be much lower, but I couldn't guess how much. I can't offer any analysis on skin/nipple distances. Matt (jr) On Apr 13, 4:03 am, Simon Taylor wrote: Back to gliding, which always tends to distance itself from the world of skin and nipples, this does imply that any minute pockets of trapped air in the canopy might pull- sorry, might cause the very insidemost parts of the canopy to be PUSHED in towards the low pressure within the suction cup, potentially damaging the canopy. However, I presume such pockets don't exist; there would be visible depressions in the canopy where these pockets had cooled after the forming of the canopy, and any such pockets would be just/almost as prone to deforming the canopy during a high wave flight. Without the existance of air pockets, I reckon the situation would be just as I described before - complete with disclaimer.. the canopy. It may or may not be a visible deformation. |
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