tstructural
Structural
- Nov 3, 2014
- 43
See attached for tube section
I'm working on a design that requires a lifting lug plate attached to an HSS 12x2x1/8 tube. The lifting lug plate is an angle that is secured to the side of the tube with (2) 5/8" diameter thru bolts. The first bolt is located just 2" above the bottom of the tube and then another bolt is 3" above that. The tube is the base of a large AHU. While adding the lifting plate to the mechanical unit base they yielded the tube wall. I'm still trying to find out what the specified torque value was. They said either 75 in-lbs or 75 ft-lbs - I think the 75 ft-lbs makes more sense but if that is true then the tension in the bolt just with torque and no outside applied forces is 7.2 kips. I believe that the 7.2 kip tension in the bolt is resisted with compression of equal value between the nut/washer plate and tube wall. When I analyze the tube wall as a flat plate with a 7.2 kip force at the 5" location the 'flat plate bending moment' of the tube wall is 21 kip inches. But, ASD quick check shows that a 1/8" plate that is 6" wide and 12" long is only good for .656 kip inches (that is using 100% yield strength). The FY is 42 ksi. It seems the tube wall should have yielded long before they completed their torque.
The problem - according to the shop they have used this connection on HSS 10x2x1/8 millions of times in the past with no problem. I know the 10" tube will allow a larger force to be applied but not enough to account for the extremely large discrepancy I'm seeing between my analysis and the actual results in the shop.
My question - Am I analyzing this correctly?
We are going to have them add a steel plate (3/8" or 1/2") between the tube wall and the angle to stiffen that section. Then those torque forces and the applied torsion when the lifting lugs are being used will be able to distribute to the top and bottom flange of the HSS section. The problem is that I don't know how to design this plate. If I'm correct that the torque force alone is 7.2 kips then I'm going to end up with a 1" thick plate or more.
I'm working on a design that requires a lifting lug plate attached to an HSS 12x2x1/8 tube. The lifting lug plate is an angle that is secured to the side of the tube with (2) 5/8" diameter thru bolts. The first bolt is located just 2" above the bottom of the tube and then another bolt is 3" above that. The tube is the base of a large AHU. While adding the lifting plate to the mechanical unit base they yielded the tube wall. I'm still trying to find out what the specified torque value was. They said either 75 in-lbs or 75 ft-lbs - I think the 75 ft-lbs makes more sense but if that is true then the tension in the bolt just with torque and no outside applied forces is 7.2 kips. I believe that the 7.2 kip tension in the bolt is resisted with compression of equal value between the nut/washer plate and tube wall. When I analyze the tube wall as a flat plate with a 7.2 kip force at the 5" location the 'flat plate bending moment' of the tube wall is 21 kip inches. But, ASD quick check shows that a 1/8" plate that is 6" wide and 12" long is only good for .656 kip inches (that is using 100% yield strength). The FY is 42 ksi. It seems the tube wall should have yielded long before they completed their torque.
The problem - according to the shop they have used this connection on HSS 10x2x1/8 millions of times in the past with no problem. I know the 10" tube will allow a larger force to be applied but not enough to account for the extremely large discrepancy I'm seeing between my analysis and the actual results in the shop.
My question - Am I analyzing this correctly?
We are going to have them add a steel plate (3/8" or 1/2") between the tube wall and the angle to stiffen that section. Then those torque forces and the applied torsion when the lifting lugs are being used will be able to distribute to the top and bottom flange of the HSS section. The problem is that I don't know how to design this plate. If I'm correct that the torque force alone is 7.2 kips then I'm going to end up with a 1" thick plate or more.