The cantilever beam is subjected to a concentrated load of P=41 kips. The cross-sectional dimensions of the wide flange shape are shown in the second figure. Assume YH37 in, yK 25 in., d= 14.4 in, tw0.389 in, ty= 0.575 in, by= 7.15 in Determine (a) the maximum horizontal shear stress i max in the wide-flange shape. Answers ksi T max ROUND OFF ANSWER TO 2 DECIMAL PLACES

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A: FBD FOR  AB: CUT AB SUCH THAT FREE END OF A IS THEIR: FROM EQUILIBRIUM  ∑FY=0-F1+15=F1=15…

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Q: The solid 1.25-in.-diameter rod shown in Figure is subjected to a uniform axial distributed loading…

A: For 0≤x≤aAt equilibrium∑Fx=0Wa+b-x+P+Q-F=07501248-x+2000+1000-F=0at x=10 inF=5375…

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A: Here,                M = 7044 lb.ft                 Iz  = 18.3990 in4 For positive bending moment,…

Q: If a moment, M=10 ft-kips, is applied to the cross-section about its strong axis, what is the…

A: solve question part g and h, all require data such as depth of neutral axix and moment of inertia…

Q: A 80 MPa 30° B 30 MPa 40 MPa

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Q: For the truss in figure below, the cross-sectional area of the truss members is A=500 mm² and…

A: A truss is given, we need to find out the strain energy.*Note: As per Bartleby's guidelines we are…

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Q: The cantilevered bar in the figure is made from a ductile material and is statically loaded with Fy=…

A: As the loading in the stalic loading for the ductile materials the stress concentration factor 1 net…

Q: The overhanging beam ABC in Figure supports a concentrated load and a uniformly distributed load.…

A: Point load of 20 kN UDL of 12kN/m for 10m  Applying equilibrium conditions ΣV =0…

Q: The cross-sectional dimensions of a beam are shown. Assume bf=3.375 in., tf=tw=0.3125 in. and d=3…

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Q: Consider a point in a structural member that is subjected to plane stress. Normal and shear stresses…

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Q: A cylindrical pipe is attached to a wall at one end (A) and is loaded at its other end (B) by two…

A: The first step is to calculate the polar moment of inertia (J) of the pipe's cross section. The…

Solid Mechanics

Engineering mechanics is a branch of science that deals with forces causing bulk motion in bodies and the effect that these forces cause on the bodies. Engineering mechanics does not deal with the internal changes that occur on account of these external forces. The internal effects in a body or a material under the action of external forces are studied in a new branch of science called solid mechanics, the strength of materials, or the mechanical behavior of engineering materials.