A simple beam that is 18 ft long supports a uniform load of intensity q. The beam is constructed of two C8 x 11.5 sections (channel sections or C-shapes) on either side of a 4 × 8 (actual dimensions) wood beam (see the cross section shown in the figure part a). The modulus of elasticity of the steel ( E ; = 30,000 ksi) is 20 times that of the wood (E w ). (a) If the allowable stresses in the steel and wood are 12,000 psi and 900 psi, respectively, what is the allowable load qmax Note: Disregard the weight of the beam, and see Table F-3(a) of Appendix F for the dimensions and properties of the C-shape beam. (b) If the beam is rotated 90° to bend about its v axis (see figure part b) and uniform load q = 250 lb/ft is applied, find the maximum stresses tr s and cr w in the steel and wood, respectively Include the weight of the beam. (Assume weight densities of 35 lb/ft 3 and 490 lb/ft 3 for the wood and steel, respectively.)
A simple beam that is 18 ft long supports a uniform load of intensity q. The beam is constructed of two C8 x 11.5 sections (channel sections or C-shapes) on either side of a 4 × 8 (actual dimensions) wood beam (see the cross section shown in the figure part a). The modulus of elasticity of the steel ( E ; = 30,000 ksi) is 20 times that of the wood (E w ). (a) If the allowable stresses in the steel and wood are 12,000 psi and 900 psi, respectively, what is the allowable load qmax Note: Disregard the weight of the beam, and see Table F-3(a) of Appendix F for the dimensions and properties of the C-shape beam. (b) If the beam is rotated 90° to bend about its v axis (see figure part b) and uniform load q = 250 lb/ft is applied, find the maximum stresses tr s and cr w in the steel and wood, respectively Include the weight of the beam. (Assume weight densities of 35 lb/ft 3 and 490 lb/ft 3 for the wood and steel, respectively.)
Solution Summary: The author explains that the maximum uniformly distributed load is q_all=453lb/ft.
A simple beam that is 18 ft long supports a uniform load of intensity q. The beam is constructed of two C8 x 11.5 sections (channel sections or C-shapes) on either side of a 4 × 8 (actual dimensions) wood beam (see the cross section shown in the figure part a). The modulus of elasticity of the steel (E; = 30,000 ksi) is 20 times that of the wood (Ew).
(a) If the allowable stresses in the steel and wood are 12,000 psi and 900 psi, respectively, what is the allowable load qmax Note: Disregard the weight of the beam, and see Table F-3(a) of Appendix F for the dimensions and properties of the C-shape beam.
(b) If the beam is rotated 90° to bend about its v axis (see figure part b) and uniform load q = 250 lb/ft is applied, find the maximum stresses trs and crw in the steel and wood, respectively Include the weight of the beam. (Assume weight densities of 35 lb/ft3 and 490 lb/ft3 for the wood and steel, respectively.)
Q.1) Block A is connected to block B by a pulley
system as shown. The weights of blocks A and B
are 100 lbs and 70 lbs, respectively. Assume
negligible friction between the rope and all pulleys
as well as between block B and the incline and
neglect the mass of all pulleys and cables.
Determine the angle 0 required to keep the system
in equilibrium. (At least two FBDs must be drawn
for full credit)
B
Ꮎ
000
pls solve
+1.
0,63 fin
r= 0.051
P
The stepped rod in sketch is subjected to a tensile
force that varies between 4000 and 7000 lb. The
rod has a machined surface finish everywhere except
the shoulder area,
where a grinding operation has
been performed to improve the fatigue resistance
of the rod. Using a 99% probability of survival,
determine the safety factor for infinite life if
the rod is made of AISI 1080 steel, quenched
and tempered at 800°c Use the Goodman line.
Does the part fail at the fillet? Explain
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