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Originally posted by G.A.G.
"FINAL ANSWER: 1 cubic foot of air at standard temperature and pressure assuming average composition weighs approximately 0.0807 lbs."
Doing some basic math, .0807 x 5280 (feet in a mile) equals roughly 426.096 lbs. So, a column a "air", one square foot in size , 5280 feet tall would weigh roughly 426 lbs. Because, widely held perception is that place where our atmosphere "meets" space is 62.14 miles (100 km), 426 x 62.14 equals basically 26,471.64 pounds. SO, A column of "air", one sq. foot in size, extending 62.14 miles "to space", weighs a little over thirteen tons?
Does this have any impact on current speculation about what "gravity" really is? Do tell.
Originally posted by G.A.G.
.0807 lbs was an average calculated from measurements taken at, many elevations, not simply at the surface of the earth. I understand your outlook, but this still doesnt make me wonder "less". Thankyou for responding.
Originally posted by G.A.G.
"FINAL ANSWER: 1 cubic foot of air at standard temperature and pressure assuming average composition weighs approximately 0.0807 lbs."
Originally posted by G.A.G.
reply to post by PuterMan
In reality the effect of centrifugal force is very small otherwise you would weigh much more at the equator than you would at the poles. In fact of course you do, but it is a small difference.
Thankyou for "coming to the rescue". I am really curious about this and want to understand. Forgive me for suggesting, that I was under the impression that space launches become "cheaper" as you get closer to the equator. They use less fuel, due to the centrifugal force you speak of.
In reality the effect of centrifugal force is very small otherwise you would weigh much more at the equator than you would at the poles. In fact of course you do, but it is a small difference.
Originally posted by PuterMan
reply to post by G.A.G.
You are absolutely right they do launch as close as possible to the equator to get the slingshot effect an my line was the wrong way round.
In reality the effect of centrifugal force is very small otherwise you would weigh much more at the equator than you would at the poles. In fact of course you do, but it is a small difference.
It should have said less since the centrifugal force would be throwing you out into space much more than at the poles.
This is what happens when you type things in the middle of your evening meal!
Epic fail on my part and my sincere apologies. Thanks for pointing that out.