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                | Maximum Moment of a Double Angle Loaded In The Plane of Symmetry: | 
            
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                | Calculation: |  | 
            
            
                | Designer/Checker: |  | 
            
            
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                | Input: |  | 
            
            
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                | (Note: All input Metric units are converted to English units 
                    for the equations below and then the output English units are converted back to 
                    Metric) | 
            
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                | From AISC F9: | 
            
                | This calculation applies to a double angle loaded in the plane of symmetry. | 
            
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                | Stem in tension or compression? |  |  | 
            
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                | Top flange is C, NC or S? |  |  | 
            
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                | Stem is C, NC or S? |  |  | 
            
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                | Unbraced length (Lb - ft or m) |  | 
            
                | Torsional constant (J - in^4 or mm^4)* |  | 
            
                | Steel yield strength (fy - ksi or MPa) |  | 
            
                | Moment of inertia, y-axis (Iy - in^4 or mm^4) |  | 
            
                | Depth of the beam (d - in or mm) |  | 
            
                | Depth of the area in compression (y - in or mm) |  | 
            
                | Plastic section modulus, x-axis, (Zx - in^3 or mm^3) |  | 
            
                | Elastic section modulus, x-axis (Sx - in^3 or mm^3) |  | 
            
                | Moment of inertia, x-axis (Ix - in^4 or mm^4) |  | 
            
                | Thickness of angle flange (t - in or mm) |  | 
            
                | Width of angle flange (b - in or mm) |  | 
    
    
    
            
                | *For double angles the torsion constant, J, is equal to twice the torsion constant, J, of a single angle leg. | 
            
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                | Output: | 
             
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                | Maximum moment of the beam, Mu = |  | 
            
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