A wide-flange beam (see figure) is subjected to a shear force V. 0 Using the following dimensions of the cross section,

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A wide-flange beam (see figure) is subjected to a shear force V. 0 Using the following dimensions of the cross section,

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A Wide Flange Beam See Figure Is Subjected To A Shear Force V 0 Using The Following Dimensions Of The Cross Section 1
A Wide Flange Beam See Figure Is Subjected To A Shear Force V 0 Using The Following Dimensions Of The Cross Section 1 (27.75 KiB) Viewed 25 times
A wide-flange beam (see figure) is subjected to a shear force V. 0 Using the following dimensions of the cross section, calculate the moment of inertia and then determine the following quantities. b = 180 mm, t = 12 mm, h = 415 mm, h₁ = 390 mm, V = 130 kN Note: Disregard the fillets at the junctions of the web and flanges and determine all quantities, including the moment of inertia, by considering the cross section to consist of three rectangles. (a) the maximum shear stress max (in MPa) in the web MPa (b) the minimum shear stress min (in MPa) in the web MPa Taver = Tmax= aver (c) the average shear stress Taver (obtained by dividing the shear force by the area of the web) and the ratio max (Enter your answer for Taver in MPa.) Taver Th (d) the shear force V Vweb = Vweb = V web MPa (in kN) carried in the web and the ratio web V KN
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