The two cross sections shown below, (a) and (b), are subjected to a vertical shear force...
To analyze two built-up members that have the same geometry but are fastened differently, determine the maximum applicable shear force on each cross section, and determine the adjustment in spacing between the weaker member’s fasteners that would allow the member to support the equivalent maximum shear force of the stronger member. The two cross sections shown below, (a) and (b), are subjected to a vertical shear force as shown. The members are fastened by nails that can support a load...
Learning Goal: To analyze two bullt-up members that have the same geometry but are fastened differently, determine the maximum applicable shear force on each cross section, and determine the adjustment in spacing between the weaker member's fasteners that would allow the member to support the equivalent maximum shear force of the stronger member, The two cross sections shown below, (a) and (b), are subjected to a vertical shear force as shown. The members are fastened by nails that can support...
To analyze two built-up members that have the same geometry but are fastened differently, determine the maximum applicable shear force on each cross section, and determine the adjustment in spacing between the weaker member’s fasteners that would allow the member to support the equivalent maximum shear force of the stronger member. The two cross sections shown below, (a) and (b), are subjected to a vertical shear force as shown. The members are fastened by nails that can support a load...
Learning Goal: To determine the maximum shear force that can be applied to two shafts of varying cross sections: a solid square shaft and a hollow square shaft. The two square cross sections shown below (Figure 1) are each subjected to a vertical shear force, V. The side length of each cross section is s = 6.00 in and the side length of the hollowed- out portion of the second cross section is r = 2.25 in. The maximum allowable...
Please find the maximum applicable shear force on member a and member b. Then the required spacing in the weaker member such that both cross sections can support the same maximum applicable force as defined by the stronger member. Having trouble with the equations and I'm not really sure where I'm going wrong. Work would be appreciated. Thank you!! 5 of 6 Learning Goal: To analyze two built-up members that have the same geometry but are fastened differently, determine the...
Leaming Goal: To determine the shear stresses at specific locations in a beam due to an external loading. Beam ABC is subjected to the loading shown, where PB = 40.0 kN. The measurement corresponding to the half-length of the beam is a = 2.50 m. For the cross section shown, b = 50.0 mm, c= 125.0 mm, d = 125.0 mm, and e = 65.0 mm Point Dis located at the centroid of the cross section and point E is...
Part C - Maximum shear flow in the channel Determine the maximum shear flow, qmax , experienced by the channel. Express your answer to five significant figures and include the appropriate units. Review Learning Goal: To determine the maximum shear flow in a thin-walled member that is subjected to a vertical shear force. As shown, a channel is subjected to a vertical shear force of V = 90.0 kN and has dimensions b = 60.0 mm , e = 300.0...
Learning Goal: To calculate torsional deformation and shear stress due to an applied force in a door handle design. A locked door handle is composed of a solid circular shaft AB with a diameter fb = 105 mm and a flat plate BC with a force P = 76 N applied at point C as shown. Let c = 543 mm, d = 125 mm, and e = 145 mm. (Treat the handle as if it were a cantilever beam.)...
Learning Goal: To calculate torsional deformation and shear stress due to an applied force in a door handle design. A locked door handle is composed of a solid circular shaft AB with a diameter of b = 101 mm and a flat plate BC with a force P = 77 N applied at point C as shown. Let c = 473 mm, d = 126 mm, and e = 148 mm (Treat the handle as if it were a cantilever...
Learning Goal: To calculate torsional deformation and shear stress due to an applied force in a door handle design. A locked door handle is composed of a solid circular shaft AB with a diameter fb = 105 mm and a flat plate BC with a force P = 76 N applied at point C as shown. Let c = 543 mm, d = 125 mm, and e = 145 mm. (Treat the handle as if it were a cantilever beam.)...