Problem 1The 4-in. diameter shaft shown is composed of brass6000 ksi) and steel (G = 12,000 ksi) segments.4 in.BrassSteel(GDetermine the maximum permissible magnitude for thetorque T, applied at C, if the allowable shearing stressesare 5 ksi for the brass and 12 ksi for the steel.24 in.B24 in.24 in.

Given data: Shear modulus for portion AB is GB = 6000 ksi and for portion BC and CD is Gs = 12000…

Answered: Problem 1 The 4-in. diameter shaft…

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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A hollow steel [G = 12,000 ksi] shaft with an outside diameter of 3.50 in. will be subjected to a pure torque of T = 4420 lb-ft. Determine the maximum inside diameter d that can be used if the shear stress must not exceed 8,000 psi and the angle of twist must not exceed 3° in an 8-ft length of shaft. O 3.07 in. O 2.38 in. O 2.75 in. O 2.52 in. O 1.50 in.
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A hollow steel [G= 12,000 ksi] shaft with an outside diameter of 3.50 in. will be subjected to a pure torque of T = 3410 lb-ft. Determine the maximum inside diameter d that can be used if the shear stress must not exceed 8,000 psi and the angle of twist must not exceed 3° in an 8-ft length of shaft. 2.77 in. 3.86 in. 2.32 in. 2.94 in. 2.07 in.
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5-83 The A-36 steel shaft is made from two segments: AC has a diameter of 0.5 in. and CB has a diameter of 1 in. If the shaft is fixed at its ends A and B and subjected to a uni- form distributed torque of 60 lb in./in. along segment CB, determine the absolute maximum shear stress in the shaft. 5 in. 0.5 in. 20 in. 60 lb-in./in. 1 in. B Prob. 5-83
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stion 27 1 points Save Answe A built up l-section is formed from plates welded together as shown in the figure. It is to be used as a column L = 3.5 m long. All elements are A36 steel and connected such the section is fully effective. Using the following properties, calculate the flexural buckling stress, Fer, in MPa using theoretical k. Flanges: b = 150 mm, t = 17 mm Web: h= 310 mm, tw - 7 mm Write your final answer in two decimal places only. I L tw
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