- #1
JK29
I'm a petroleum engineer, so this is outside of my wheelhouse... I'm also a fairly avid metal worker and fabricator. Also I ask this question out of a curiosity, not because I'm building a rack or basing a financial decision off of the verdict of any resulting calculations.
I feel like the "max weight limit" provided on power racks are bogus and generally on the low end (Specifically from Titan Fitness and Rogue Fitness). Titan states that their T-6 power rack (2''x3''x11gauge with 5/8'' bolted construction) can support ~1000 lbs. Are they pulling these numbers out of their butt? and/or low balling it to cover them with any litigation?
I know I'm simplifying the "problem/math" by assuming a rigid structure with a static load, but I'd like to know the load required to buckle the 2x3x1/8 uprights (putting the load on 2 J-cups 3'' out from the upright). Are there any ballpark equations to figure this out? Also same question for the load being dynamic and impacting the 2 J-cups from a 12'' drop?
I'm assuming the load required to buckle the 2x3x1/8 uprights will be less than the load required to shear the 5/8'' pins on the J-cups... I could be wrong about that too... Also these 2x3x1/8 uprights have a good deal of holes drilled in them.Rack Product Pages:
Titan T-6: https://www.titan.fitness/cages-and-racks/t-6-racks/titan-t-6-series-power-rack-24-x-24.html
Rogue R-8 :http://www.roguefitness.com/r6-power-rack
I feel like the "max weight limit" provided on power racks are bogus and generally on the low end (Specifically from Titan Fitness and Rogue Fitness). Titan states that their T-6 power rack (2''x3''x11gauge with 5/8'' bolted construction) can support ~1000 lbs. Are they pulling these numbers out of their butt? and/or low balling it to cover them with any litigation?
I know I'm simplifying the "problem/math" by assuming a rigid structure with a static load, but I'd like to know the load required to buckle the 2x3x1/8 uprights (putting the load on 2 J-cups 3'' out from the upright). Are there any ballpark equations to figure this out? Also same question for the load being dynamic and impacting the 2 J-cups from a 12'' drop?
I'm assuming the load required to buckle the 2x3x1/8 uprights will be less than the load required to shear the 5/8'' pins on the J-cups... I could be wrong about that too... Also these 2x3x1/8 uprights have a good deal of holes drilled in them.Rack Product Pages:
Titan T-6: https://www.titan.fitness/cages-and-racks/t-6-racks/titan-t-6-series-power-rack-24-x-24.html
Rogue R-8 :http://www.roguefitness.com/r6-power-rack
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