Yes, the concrete would probably break up. The steel wouldn't.
Would depend on the dimensions of the pieces of concrete and steel in that particular experiment, and how hard you slam them, wouldn't it? I specified neither, but yeah, I'd suggest that concrete breaks and crumbles more than steel might.
What does the 200 m refer to? And why are you using concrete here?
The 200 meters refer to the average total height that floors fell down from, silly, I wrote that in the bit you quoted!
See, the roof fell from a height of 415 meters. The 110th story floor slab fell from 411 meters, the 109th story floor slab from 398 meters, the 108th story floor slab from 407 meters, etc. On average, each floor fell from a height of (slightly more than) 200 meters.
Now please your reply to:
The floors fell down from an average height of 200 meters. So to get a feel, drop a big piece of concrete (say, one tonne) onto concrete from 200 meters up.
Observe.
Now drop a big piece of concrete (say, one tonne) onto concrete from 200 meters up, but this time place your body underneath.
Observe.
(I notice that you snipped the part from the quotes where I ask you to consider what happens to people when they are caught underneath large masses falling from large heights. Why did you do that?
Where are you getting free fall from? Where are you getting 2.2 seconds from? Where are you getting 23.5 m from?
Simple high school physics.
Starting from the claim that each floor slammed on the one below at an average speed of 21.5 m/s. Strange you don't ask "
why 21.5 m/s?" - that's the only number I should have justified. Well, in the case of the south tower, the first floor to collapse was about 300 meters high, and collapse took about 14 seconds. 300 meters in 14 seconds is, on average, 300/14 m/s, or about 21.5 m/s.
Now an object falling freely (note that I want you to do an experiment with a free-falling object) attains that average speed after a free-fall time of 2.2 seconds:
From the equation for velocoity v of freefall:
v = gt
you get
t = v/g = (21.5 m/s) / (9.805 m/s
2) = 2.1927587965... s, which I rounded to 2.2 s.
Drop distance s of a free-falling object is
s = 1/2 g t
2 = 1/2 * 9.805 m/s
2 * (2.1927587965... s)2
= 23,57215706... m, which I rounded to 23.5 meters.
In this thought experiment, I want you to consider the effect of half the building's mass falling on a floor slab at the average speed this happened at the WTC. This speed would be reached, in an experiment, if you let that mass fall freely from a height of about 23.5 meters, from whence it would take a fall time of about 2.2 seconds.
Clear now?
Then please answer:
The floors had, on average, about 140,000 tons of steel, concrete and stuff fall onto them, at an average speed of roughly 21.5 m/s (77 km/h, 48 mph). That's the speed attained after 2.2 seconds of free fall, from a height of 23.5 meters / 77 feet.
Now drop 140,000 tons of steel, concrete and stuff (to visualize: that might be a solid block 63x63 meters wide and about 7 meters high/thick) onto a concrete slab from a height of 23 meters.
Observe.
Do the same, but this time place your body underneath.
Observe.
Again, for clarification, what is the 23 m drop? And why are you still using concrete?
I am not using just concrete - can't you read?? I wrote, and you quoted, "
steel, concrete and stuff"!
My mistake. I thought the 9/11 bedunker collapse model was at least 50% non-pancaking. But if you all agree that the floors pancaked, then we can work from this assumption.
Tztztz.
Nice try.
Through a height of about 3.6 meters, mostly filled with air, with zero structural resistance from the building structure.
And walls, furnishings and people.
Yes, exactly, that's the point: I want you to visualize what happens to partition walls, furnishings and people (especially people!) when you drop an average of 140,000 tons of steel, concrete and stuff upon them, at a speed equivalent to that which is reached after 23.5 meters of free-fall.
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You STILL keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You STILL keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You STILL keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You STILL keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Still further dissipation of kinetic energy in crushing.
Any kinetic energy perhaps added by converting potential energy as 3.6 meters of height are travelled?
You STILL keep forgetting that potential energy is comverted to kinetic energy!
Crushed walls, furnishings and people, mangled steel floor panels, broken concrete. Collapse progression is slowing down.
Wait a second - you repeat the experiment, and now suddenly, something else happens?
Did the collapse progression not slow down earlier? What new effect os kicking in here?
But tell me, ergo, did the collapse
in fact arrest?
Or did it not
in fact progress all the way down, at an average speed of 21.5 m/s (give or take some)? And did not
in fact fall an average of more than 100,000 tons fall on top of the floors below? And did all these floors not
in fact drop an average of 200 meters? Weren't there
in fact 109 floor-on-floor collisions in that collapse?
So the question is: Wasn't there
in fact a whole lot of crushing going on that totally would have destroyed any partition walls, furniture, fixtures and human bodiies caught within?
I think all this can be affirmed, regardless of how you imagine what forces made the towers collapse in 14 s (or 16 s or whatever value you accept), such that there is no need to speculate that explosives directly tore apart those "office contents".