Problem 2 A rigid bar, hinged at one end, is supported by two identical springs as shown in Fig. P-349. Each spring consists of 20 turns of 10-mm wire having a mean diameter of 150 mm. Compute the maximum shearing stress in the springs. Neglect the mass of the rigid bar. FE 2 m ANS: Tmax1 = 7.744 MPa; τmax2 = 23.232 MPa 2 m 10 kg 2 m
Problem 2 A rigid bar, hinged at one end, is supported by two identical springs as shown in Fig. P-349. Each spring consists of 20 turns of 10-mm wire having a mean diameter of 150 mm. Compute the maximum shearing stress in the springs. Neglect the mass of the rigid bar. FE 2 m ANS: Tmax1 = 7.744 MPa; τmax2 = 23.232 MPa 2 m 10 kg 2 m
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![Problem 2
A rigid bar, hinged at one end, is supported by two identical springs as
shown in Fig. P-349. Each spring consists of 20 turns of 10-mm wire
having a mean diameter of 150 mm. Compute the maximum shearing
stress in the springs. Neglect the mass of the rigid bar.
2 m
IMM
ANS: Tmax1 = 7.744 MPa; tmax2 = 23.232 MPa
2 m
10 kg
2 m](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F67f8eb8d-e344-4ff2-9f2a-10bc328baa50%2F63f4ca0c-48fe-47e1-8f0d-a245f621d750%2Fm2cm8zh_processed.png&w=3840&q=75)
Transcribed Image Text:Problem 2
A rigid bar, hinged at one end, is supported by two identical springs as
shown in Fig. P-349. Each spring consists of 20 turns of 10-mm wire
having a mean diameter of 150 mm. Compute the maximum shearing
stress in the springs. Neglect the mass of the rigid bar.
2 m
IMM
ANS: Tmax1 = 7.744 MPa; tmax2 = 23.232 MPa
2 m
10 kg
2 m
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