Solve beam problem pictured below. Use a values of E of 210GPa, A=2*10^-2 m^2, l=5*10^-5 m^4, L=2m, and P=100N (downwards). Save the displacements in the vector U, the rotations in the vector th, and the reaction forces in the vector F. Also, save the moments at each node in the variable M. The functions PlaneFrameAssemble and PlaneFrameElementStiffness are provided. P L 2 L 3

Mechanics of Materials (MindTap Course List)
9th Edition
ISBN:9781337093347
Author:Barry J. Goodno, James M. Gere
Publisher:Barry J. Goodno, James M. Gere
Chapter10: Statically Indeterminate Beams
Section: Chapter Questions
Problem 10.3.6P: A cantilever beam of a length L and loaded by a uniform load of intensity q has a fixed support at A...
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Solve beam problem pictured below. Use a values of E of 210GPa, A=2*10^-2 m^2, l=5*10^-5 m^4, L=2m, and P=100N (downwards). Save the displacements in the vector U,
the rotations in the vector th, and the reaction forces in the vector F. Also, save the moments at each node in the variable M. The functions PlaneFrameAssemble and
PlaneFrameElementStiffness are provided.
P
L
2
L
3
Transcribed Image Text:Solve beam problem pictured below. Use a values of E of 210GPa, A=2*10^-2 m^2, l=5*10^-5 m^4, L=2m, and P=100N (downwards). Save the displacements in the vector U, the rotations in the vector th, and the reaction forces in the vector F. Also, save the moments at each node in the variable M. The functions PlaneFrameAssemble and PlaneFrameElementStiffness are provided. P L 2 L 3
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