everyhandleistaken
Mechanical
- Mar 24, 2014
- 3
In CMAA 74 Paragraph 3.5.1 Proportions for Welded Box Girders, one of the equations is:
h/t ≤ 1000/sqrt(σy)
where,
h = height of web (in)
t = thickness of web (in)
σy = min. yield strength (ksi)
This formula does not exactly work the way one would expect. Consider this example:
Let's say I have decided I want a web height of 50 and I am using A36 Steel.
50/t ≤ 1000/sqrt(36)
50/t ≤ 166.7
t ≥ .300
Now I decide I want to use A50 Steel instead:
50/t ≤ 1000/sqrt(50)
50/t ≤ 141.4
t ≥ .354
How does it follow that I require a thicker web with a STRONGER steel? Checking the equation's end points confirms something weird is happening. As the strength of steel approaches zero, my required web thickness would approach infinity and vice versa.
Am I missing something or is this a typo in the print? I am using the 2010 edition. I'd appreciate it anyone can shed some light. Thanks!
h/t ≤ 1000/sqrt(σy)
where,
h = height of web (in)
t = thickness of web (in)
σy = min. yield strength (ksi)
This formula does not exactly work the way one would expect. Consider this example:
Let's say I have decided I want a web height of 50 and I am using A36 Steel.
50/t ≤ 1000/sqrt(36)
50/t ≤ 166.7
t ≥ .300
Now I decide I want to use A50 Steel instead:
50/t ≤ 1000/sqrt(50)
50/t ≤ 141.4
t ≥ .354
How does it follow that I require a thicker web with a STRONGER steel? Checking the equation's end points confirms something weird is happening. As the strength of steel approaches zero, my required web thickness would approach infinity and vice versa.
Am I missing something or is this a typo in the print? I am using the 2010 edition. I'd appreciate it anyone can shed some light. Thanks!