$1) The figure shows the stress distribution in the rectangular cross section of a beam. According to this; (a) Write the expression for stress a, taking into account the directions of F, M, and M.. (b) Show that M, is zero for symmetrical normal stress distribution. (c) Using the stress function o, find the axial force F, acting on the rectangular cross section in width b and height h. (d) Obtain the equation of M, bending moment. Hint: In this question, using the stress distribution in the figure, it is aimed to determine the cross-sectional effects of F, My ve M, causing this stress distribution.

Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
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S1) The figure shows the stress distribution in the rectangular cross section of a beam.
According to this;
(a) Write the expression for stress ?x, taking into account the directions of Fx, My and Mz.
(b) Show that My is zero for symmetrical normal stress distribution.
(c) Using the stress function ?x, find the axial force Fx acting on the rectangular cross section
in width b and height h.
(d) Obtain the equation of Mz bending moment.
Hint: In this question, using the stress distribution in the figure, it is aimed to determine the
cross-sectional effects of Fx, My ve Mz causing this stress distribution

$1) The figure shows the stress distribution in the rectangular cross section of a beam.
According to this;
(a) Write the expression for stress a, taking into account the directions of F, M, and M..
(b) Show that M, is zero for symmetrical normal stress distribution.
(c) Using the stress function o, find the axial force F, acting on the rectangular cross section
in width b and height h.
(d) Obtain the equation of M, bending moment.
Hint: In this question, using the stress distribution in the figure, it is aimed to determine the
cross-sectional effects of F, My ve M, causing this stress distribution.
Transcribed Image Text:$1) The figure shows the stress distribution in the rectangular cross section of a beam. According to this; (a) Write the expression for stress a, taking into account the directions of F, M, and M.. (b) Show that M, is zero for symmetrical normal stress distribution. (c) Using the stress function o, find the axial force F, acting on the rectangular cross section in width b and height h. (d) Obtain the equation of M, bending moment. Hint: In this question, using the stress distribution in the figure, it is aimed to determine the cross-sectional effects of F, My ve M, causing this stress distribution.
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