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The cross section of a straight beam remains plane when the beam deforms due to bending. This causes () on one side of the beam and () on the other side. The neutral axis is subjected to () .

A、tensile stress; compressive stress; zero stress

B、compressive stress; tensile stress; maximum normal stress

C、shear stress; normal stress; zero stress

D、normal stress; shear stress; zero stress

提问人:网友educity1307 发布时间:2022-01-07
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第4题
Due to the pure bending deformation, the longitudinal ( ) strain varies ( ) from ( ) at the neutral axis to a maximum at the outer fibers of the beam.

A、normal; linearly; zero

B、shear; nonlinearly; zero

C、normal; linearly; maximum

D、shear; nonlinearly; zero

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第5题
Provided the material is ( ) and ( ), due to the pure bending deformation, the stress varies in a ( ) fashion on the cross section.

A、homogeneous; linear elastic; linear

B、nonhomogeneous; linear elastic; linear

C、nonhomogeneous; linear elastic; nonlinear

D、homogeneous; linear elastic; nonlinear

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第6题
For linear-elastic material the neutral axis passes through the ( ) of the cross-sectional area. This conclusion is based on the fact that the resultant ( ) acting on the cross section must be ( ).

A、centroid; axial normal force; zero

B、centroid; shear force; zero

C、centroid; bending moment; zero

D、centroid; axial normal force; maximum

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第7题
The flexure formula is based on the requirement that the ( ) on the cross section is equal to the ( ) produced by the ( ) distribution about the neutral axis.

A、resultant moment; moment; linear normal stress

B、resultant normal force; force; linear normal stress

C、resultant moment; moment; nonlinear normal stress

D、resultant moment; moment; nonlinear shear stress

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第8题
The flexure formula can be applied only when bending occurs about axes that represent the principal axes of inertia for the cross section. These axes have their origin at ( ) and are orientated along ( ), if there is one, and perpendicular to it.

A、the centroid; an axis of symmetry

B、arbitrary point; an axis of symmetry

C、the centroid; an arbitrary axis

D、arbitrary point; an arbitrary axis

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