A simple torsion-bar spring is shown. The shear stress in the steel [G= 11,500 ksi] shaft is not to exceed 10200 psi, and the vertical deflection of joint D is not to exceed 0.550 in. when a load of P = 3700 lb is applied. Neglect the bending of the shaft and assume that the bearing at C allows the shaft to rotate freely. Determine the minimum diameter required for the shaft. Use dimensions of a = 60 in., b = 32 in., and c = 36 in. Answer: d= D B in.
A simple torsion-bar spring is shown. The shear stress in the steel [G= 11,500 ksi] shaft is not to exceed 10200 psi, and the vertical deflection of joint D is not to exceed 0.550 in. when a load of P = 3700 lb is applied. Neglect the bending of the shaft and assume that the bearing at C allows the shaft to rotate freely. Determine the minimum diameter required for the shaft. Use dimensions of a = 60 in., b = 32 in., and c = 36 in. Answer: d= D B in.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![A simple torsion-bar spring is shown. The shear stress in the steel [G= 11,500 ksi] shaft is not to exceed 10200 psi, and the vertical deflection of joint D is not to exceed 0.550 in.
when a load of P = 3700 lb is applied. Neglect the bending of the shaft and assume that the bearing at C allows the shaft to rotate freely. Determine the minimum diameter
required for the shaft. Use dimensions of a = 60 in., b = 32 in., and c = 36 in.
Answer:
d=
B
in.
b](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcbe33b32-26da-4358-822f-a9f9a5a94249%2Fd2b92a01-f061-4531-b683-6392346565aa%2Fzggwtj6_processed.png&w=3840&q=75)
Transcribed Image Text:A simple torsion-bar spring is shown. The shear stress in the steel [G= 11,500 ksi] shaft is not to exceed 10200 psi, and the vertical deflection of joint D is not to exceed 0.550 in.
when a load of P = 3700 lb is applied. Neglect the bending of the shaft and assume that the bearing at C allows the shaft to rotate freely. Determine the minimum diameter
required for the shaft. Use dimensions of a = 60 in., b = 32 in., and c = 36 in.
Answer:
d=
B
in.
b
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