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I was being a bit flippant, but the general gist of the lecture was that Bernoulli's equation should not be applied to the questiion of why a wing creates lift. My underatanding is that according the equation, airflow separates at the leading edge of the wing and meets at the trailing edge, and as the distance travelled over the curved top of the wing is further than that across the botom of the wing, pressure is lower on top and the wing creates 'lift'.
Unfortunately there are a couple of problems with this. Firstly, what is the imperative that required the two airflows to meet gain at the trailing edge of the wing? If molecules a and b separate at the leading edge what compells a to speed up so it can meet b at the trailing adge. Apparently, nothing. Secondly, as I posited earlier, how can a plane fly upside down? if Bernouli's equation explains lift and inverted aircraft should head down, irrespective of the angle of attack.
To be fair neither Bernoulli or newton ever aplied themselves to the question of lift or created equations to explain that particullar phenomenum. I don't have the link to the particular lecture I was watching, sorry, but a quick search of the web provides heaps of argument on Bernoulli v Newton regarding lift. One point of concensus seems to be that the nice simple diagram of airflow separating over a wing and meeting at the other end is wrong. The actual factors that produce lift are much more complex.
If you want to prevent a wing from producing significant lift, you attach something to spoil the air over the UPPER surface of the wing. If the action/reaction theory were correct, this wouldn't have much of an effect.
If you tack something on the upside of a wing shouldn't that divert airflow upward, thereby counteracting lift as per newtons second law?
This is great. For our next thread, let's reconcile quantum theory with relativity!
If Bernoulli's equation explains lift, then a wing with zero angle of attack will still generate lift, right? Is that the case? Do helicopter rotors require an angle of attack?
People tell you there's heat in the air even on cold days and that's how heat pumps work. That, of course is stupid. There is no heat in the air on cold days. That's why they're called cold days.
Two things to observe (if you have a good pitching arm and like tea or coffee with cream). First is Buffnut's spoon. But put it in coffee or tea with a dab of unmixed cream added. Gently move the spoon forward in the coffee so the unmixed cream acts somewhat like fluid streamlines. You will see a little vortex (whirlpool) leave the trailing edge of the spoon/airfoil. It's due to the difference in velocity between the upper and lower surface caused by the curvature of your 'spoon/wing.' The bernoulli effect made visible.
Second thing is to just throw a curve ball. (if you can't do it anymore and I really could never do it well, then just think about it.... Gosh that reminds me of something else I find difficult or impossible to do anymore and spend time thinking about) A ball isn't a wing or even a flat surface but it moves in an arc through the air. That's because it has a spin, or so I learned as a pup. The spinning ball creates a speed differential on opposite sides of the baseball and causes lift-a force to move it in the direction of the higher speed relative airflow (the surface of the ball that happens to be approaching the direction of ball's general motion through the airmass. Now that that has been typed I decided to check it. Turns out there is as much disagreement on whether the Bernouli effect is occurring in the case of the curveball pitch as in the issue of aircraft lift. Bummer... life was more fun when you learned something and it stayed put instead of bouncing around like a ping pong ball or golf ball which some say really does show the lift due to the Bernoulli effect more faithfully than the baseball.
I was being a bit flippant, but the general gist of the lecture was that Bernoulli's equation should not be applied to the questiion of why a wing creates lift. My underatanding is that according the equation, airflow separates at the leading edge of the wing and meets at the trailing edge, and as the distance travelled over the curved top of the wing is further than that across the botom of the wing, pressure is lower on top and the wing creates 'lift'.
Unfortunately there are a couple of problems with this. Firstly, what is the imperative that required the two airflows to meet gain at the trailing edge of the wing? If molecules a and b separate at the leading edge what compells a to speed up so it can meet b at the trailing adge. Apparently, nothing. Secondly, as I posited earlier, how can a plane fly upside down? if Bernouli's equation explains lift and inverted aircraft should head down, irrespective of the angle of attack.
To be fair neither Bernoulli or newton ever aplied themselves to the question of lift or created equations to explain that particullar phenomenum. I don't have the link to the particular lecture I was watching, sorry, but a quick search of the web provides heaps of argument on Bernoulli v Newton regarding lift. One point of concensus seems to be that the nice simple diagram of airflow separating over a wing and meeting at the other end is wrong. The actual factors that produce lift are much more complex.
Actually Greg, there is heat in the air on cold days. Just not as much as on warm days. Temperature is the measure of the average heat in a system. Heat is energy.
I suppose there would be no heat in the air if the air was at absolute zero (-273C).
Actually Greg, there is heat in the air on cold days. Just not as much as on warm days. Temperature is the measure of the average heat in a system. Heat is energy.
I suppose there would be no heat in the air if the air was at absolute zero (-273C).