For the simply supported beam and loading shown, a) Evaluate the beam reactions. b) Derive equations...
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For the simply supported beam and loading shown, a) Evaluate the beam reactions. b) Derive equations for the internal shear force, V(x), and the bending moment, M(x), along the length of the beam. [Ans. to Check: V(x) = 6.5-2x (1 ft < x < 5 ft)] c) Plot the shear force and bending moment diagrams using these functions. d) Report the maximum positive and negative shear forces (in kips) and maximum positive and negative bending moments (in k-ft) along with their respective locations. [Ans. to Check: Mmax-negative = -2 k-ft @x=1 ft] 2 kips/ft 2 kips 1 ft B 4 ft X For the simply supported beam and loading shown, a) Evaluate the beam reactions. b) Derive equations for the internal shear force, V(x), and the bending moment, M(x), along the length of the beam. [Ans. to Check: V(x) = 6.5-2x (1 ft < x < 5 ft)] c) Plot the shear force and bending moment diagrams using these functions. d) Report the maximum positive and negative shear forces (in kips) and maximum positive and negative bending moments (in k-ft) along with their respective locations. [Ans. to Check: Mmax-negative = -2 k-ft @x=1 ft] 2 kips/ft 2 kips 1 ft B 4 ft X
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Related Book For
Vector Mechanics for Engineers Statics and Dynamics
ISBN: 978-0073212227
8th Edition
Authors: Ferdinand Beer, E. Russell Johnston, Jr., Elliot Eisenberg, William Clausen, David Mazurek, Phillip Cornwell
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