The rigid beam shown here is supported by a pin at D and an A992 steel guy wire AB of length 6 ft. The diameter of the wire is 0.2 in. The beam supports a uniformly distributed load of 200 lb/ft. The beam and the wire remain elastic. LBD = 10 ft, LCD = 2 ft. 1(a) (5%) Neatly sketch the free body diagram and clearly label the external forces and the reactions on the member. 1(b) (10%) Using the symbols prescribed in the figure, resolve the equilibrium equations and determine the reactions at the ends A and D. 1(c) (10%) Section the beam at any arbitrary point, x and express the internal shear, V and moment, M at the point as a function of x. 1(d) (5%) Using the shear and moment equations of 1(c), calculate the internal loadings at C. 1(e) (10%) Draw the shear and moment diagrams.

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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The rigid beam shown here is supported by a pin at D and an
A992 steel guy wire AB of length 6 ft. The diameter of the wire is 0.2 in.
The beam supports a uniformly distributed load of 200 lb/ft. The beam
and the wire remain elastic. LBD = 10 ft, LCD = 2 ft.
1(a) (5%) Neatly sketch the free body diagram and clearly label the
external forces and the reactions on the member.
1(b) (10%) Using the symbols prescribed in the figure, resolve the
equilibrium equations and determine the reactions at the ends A and D.
1(c) (10%) Section the beam at any arbitrary point, x and express the internal shear, V and moment, M
at the point as a function of x.
1(d) (5%) Using the shear and moment equations of 1(c), calculate the internal loadings at C.
1(e) (10%) Draw the shear and moment diagrams.
Transcribed Image Text:The rigid beam shown here is supported by a pin at D and an A992 steel guy wire AB of length 6 ft. The diameter of the wire is 0.2 in. The beam supports a uniformly distributed load of 200 lb/ft. The beam and the wire remain elastic. LBD = 10 ft, LCD = 2 ft. 1(a) (5%) Neatly sketch the free body diagram and clearly label the external forces and the reactions on the member. 1(b) (10%) Using the symbols prescribed in the figure, resolve the equilibrium equations and determine the reactions at the ends A and D. 1(c) (10%) Section the beam at any arbitrary point, x and express the internal shear, V and moment, M at the point as a function of x. 1(d) (5%) Using the shear and moment equations of 1(c), calculate the internal loadings at C. 1(e) (10%) Draw the shear and moment diagrams.
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