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Subject:
Raising and Moving a 24' by 36' building with 4" I-Beams
Category: Science > Instruments and Methods Asked by: steelrules-ga List Price: $80.00 |
Posted:
17 Nov 2006 20:52 PST
Expires: 17 Dec 2006 20:52 PST Question ID: 783721 |
Hi there. I need to know if the steel frame I have constructed will support my house when I move it. I have taken 4" structural steel (A36) I-Beams and welded them together to join them into a box beam. The total width of the flanges (top and bottom) is now 5". I then welded a rectangular shape to put under the perimeter sill of the house after I raised it off the concrete footing (in place of the footing. Next, I welded two 36' long I-beams longitudinally, spaced 8' apart down the center of the building (to support the middle). I plan to take two 20" by 30' I-Beams and place them 90 degrees from the other beams (crossways). After welding these beams to the frame, I intend to lift the building on the ends of the beams with two 40-ton picker trucks (spreader bars) and place the building on a trailer for removal. | |
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Subject:
Re: Raising and Moving a 24' by 36' building with 4" I-Beams
Answered By: redhoss-ga on 18 Nov 2006 12:44 PST Rated: |
Okay steelrules, I will just make some likely assumptions and we will see what happens. I will assume it is a one storey house, no other support than the perimeter beam, and a 12' spacing on the spreader bars. If any of this is wrong, we can make adjustments. Your 4" beams sound like S4x7.7 which has these properties: S = 3.04 in^3 I = 6.08 in^4 The way you have fabricated your box beam creates a section with double strength: S = 6.08 in^3 I = 12.16 in^4 I will guess that your house might weigh something like this: Floor = 15 psf Roof = 20 psf Walls = 20 psf Total = 55 psf So, we would have a cantliever loading on two of the box sections plus the two center beams (I assume they are also 4"). M = wl^2/2 = (55 x 24)12^2/2 = 95,040 ft-lb = 1,140,480 in-lb S required = 1,140,480 in-lb / 19,800 psi = 57.6 in^3 Your total S = 3.04 x 2 + 6.08 x 2 = 18.24 in^3 So, that won't work. It would be better if the spreader bar was longer. The optimum length would be 18'. Then we would have: M = wl^2/2 = (55 x 24)9^2/2 = 53,460 ft-lb = 641,520 in-lb S required = 641,520 in-lb / 19,800 psi = 32.4 in^3 This still does not work and we have not even considered deflection. Deflection would be important to prevent damage to the structure. I am afraid that myoarin-ga is correct. Have I missed something. Do you have another idea about how to use your available materials. Please ask for a clarification and we can take another look. Now I am going to watch some college football. Redhoss | |
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steelrules-ga rated this answer: |
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Subject:
Re: Raising and Moving a 24' by 36' building with 4" I-Beams
From: myoarin-ga on 18 Nov 2006 04:54 PST |
THis is just a free comment. I think we need to know a lot more about the building: type of construction, size besides horizontal measurements. Four inch I-beams supported at 24 and 36 ft seem too likely to sag from my very non-expert view. Where is Redhoss-ga, the expert for the subject? |
Subject:
Re: Raising and Moving a 24' by 36' building with 4" I-Beams
From: myoarin-ga on 18 Nov 2006 17:29 PST |
Redhoss, I hope your team won. You raise the - for me unlikely - possibility that the house is only supported by the perimeter foundation. If this were the case, then Steelrule's frame MIGHT work, but I still have very great doubts. The moment you move something like a house, the structure is likely to be stressed in ways it wasn't built to take. If the frame is not entirely rigid under load when being raised and moved, such stresses will occur. And then the house has to be moved on the trailer and be unloaded on its new foundation. I am not questioning your calculations - which I don't understand - just suggesting that the frame has to be a great deal more substantial to remain entirely rigid when it is picked up. Anyway, you have already answered the question in the negative. It just occurred to me that the task does not call for a frame that under ideal conditions can carry the house, but rather for one that provides an absolutely rigid 24' by 36' substitute for the foundation during transport, a small earthquake. Cheers, Myoarin |
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