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· 26-30 · 31-35 · 36-40 · 41-45 · 46-50 · 51-55 · 56-60 · 61-65 · 66-70 · 71-75 · 76-80 ·a) For the cantilever beam and loading shown, determine the slope at point B. Use E = 29,000,000 psi Choose One: .0021rad .0051rad .0175rad .0196rad b) Determine the deflection at point B Choose One: .113in .285in .424in .625in
Subject:
Mechanical and Materials Engineering
Topic:
Materials Engineering
Posting ID:
61979
OTA ID:
104976
The rigid bar ABCD is suspended from three identical wires as shown. The cross-sectional are of each wire is A, the unloaded length of each wire is L, and the elastic modulus is E. Knowing that a = b, Determine the deflection in wire A caused by the load P applied at C. Choose One: (4PL)/(7AE) (3PL)/(7AE) (2PL)/(7AE) (1PL)/(7AE) Determine the deflection in wire B caused by the load P applied at C. Choose One: (4PL)/(7AE) (3PL)/(7AE) (2PL)/(7AE) (1PL)/(7AE) Determine the deflection in wire D caused by the load P applied at C. Choose One: (4PL)/(7AE) (3PL)/(7AE) (2PL)/(7AE) (1PL)/(7AE)
Subject:
Mechanical and Materials Engineering
Topic:
Materials Engineering
Posting ID:
61980
OTA ID:
104976
For the beam and loading shown, determine the reaction force at end A Choose One: 12kN 40kN 36kN 8kN For the beam and loading shown, determine the reaction force at end B Choose One: 12kN 40kN 36kN 8kN (See attached file for full problem description)
Subject:
Mechanical and Materials Engineering
Topic:
Materials Engineering
Posting ID:
61981
OTA ID:
104618
A hollow brass rod is pin jointed and loaded in compression as shown. Knowing that the length L = 3 m, outside diameter D = 60 mm, and the wall thickness t = 10 mm Determine the critical load P. Use E = 105 GPa Choose One: 84.8kN 72.4kN 58.8kN 45.2kN Determine the normal stress at the critical load. Choose One: 32.15 MPa 37.44 MPa 41.87 MPa 47.75 MPa What is the strain energy at the critical load? Choose One: 31.45J 39.75J 44.47J 62.9J
Subject:
Mechanical and Materials Engineering
Topic:
Materials Engineering
Posting ID:
61983
OTA ID:
104618
Given the equation of the elastic curve for a simply supported beam, how would you obtain the slope in the beam, since the equations are related? I was confident that I had to differentiate the elastice curve twice however that answer was wrong!!! My other options are... a) Differentiate the elastic curve b) Integrate the elastic curve c) Differentiate the elastic curve twice XXX d) None of the above
Subject:
Mechanical and Materials Engineering
Topic:
Materials Engineering
Posting ID:
62194
OTA ID:
104380
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