Consider a thin rectangular cantilever beam of linear elastic and isotropic material in Figure 2. The solution to this two dimensional plane stress problem under point load, F and moment, M is obtained from the Airy's stress function as: i. ii. M 4c3 Determine the stress components. Using boundary conditions, investigate how the load F and M are applied to the beam to satisfy the given Airy function. + Y L J3 F 4c Figure 2 2. X 112€ 2c t=1

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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Question 4
Consider a thin rectangular cantilever beam of linear elastic and isotropic material in
Figure 2. The solution to this two dimensional plane stress problem under point load, F
and moment, M is obtained from the Airy's stress function as:
i.
ii.
Φ
y
M
40313.
F
Figure 2
——▬▬▬▬▬▬▬▬▬▬
y²
Determine the stress components.
Using boundary conditions, investigate how the load F and M are applied to
the beam to satisfy the given Airy function.
4c
X
OL
2c
t=1
Transcribed Image Text:Question 4 Consider a thin rectangular cantilever beam of linear elastic and isotropic material in Figure 2. The solution to this two dimensional plane stress problem under point load, F and moment, M is obtained from the Airy's stress function as: i. ii. Φ y M 40313. F Figure 2 ——▬▬▬▬▬▬▬▬▬▬ y² Determine the stress components. Using boundary conditions, investigate how the load F and M are applied to the beam to satisfy the given Airy function. 4c X OL 2c t=1
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