A beam of the cross section shown is made of a steel that is assumed to be elastoplastic with E= 200 GPa. The bending is about the z axis. A couple of moment equal to the full plastic moment Mp is applied and then removed. Using a yield strength of 234 MPa, determine the residual stress at y = 45 mm. -60 mm- 90 mm The residual stress is MPa.

Structural Analysis
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ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
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A beam of the cross section shown is made of steel that is assumed to be elastoplastic with \( E = 200 \, \text{GPa} \). The bending is about the \( z \) axis. A couple of moment equal to the full plastic moment \( M_p \) is applied and then removed. Using a yield strength of 234 MPa, determine the residual stress at \( y = 45 \, \text{mm} \).

The diagram depicts a rectangular cross-section with the following labels:
- The horizontal axis is marked as \( z \).
- The vertical axis is marked as \( y \).
- The centroid of the section is marked as point \( C \).
- The width of the section is annotated as \( 60 \, \text{mm} \).
- The height of the section is annotated as \( 90 \, \text{mm} \).

The residual stress is \(\_\_\_\_\_\) MPa.
Transcribed Image Text:A beam of the cross section shown is made of steel that is assumed to be elastoplastic with \( E = 200 \, \text{GPa} \). The bending is about the \( z \) axis. A couple of moment equal to the full plastic moment \( M_p \) is applied and then removed. Using a yield strength of 234 MPa, determine the residual stress at \( y = 45 \, \text{mm} \). The diagram depicts a rectangular cross-section with the following labels: - The horizontal axis is marked as \( z \). - The vertical axis is marked as \( y \). - The centroid of the section is marked as point \( C \). - The width of the section is annotated as \( 60 \, \text{mm} \). - The height of the section is annotated as \( 90 \, \text{mm} \). The residual stress is \(\_\_\_\_\_\) MPa.
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