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Buckling

1.[3p]

A pin-ended steel strut 3 m long has I=5×106 mm⁴ and E=210 GPa. What is its Euler critical load, in kN?

CorrectNot quite: 1151

2.[3p]

Replacing S275 steel with S355 in a slender pin-ended strut does what to its buckling load?

Correct
The answer is: Nothing, because the Euler load depends on $E$ and the geometry, not on the strength
The answer is: Nothing, because the Euler load depends on $E$ and the geometry, not on the strength
The answer is: Nothing, because the Euler load depends on $E$ and the geometry, not on the strength

3.[2p]

What is the effective length factor for a strut fixed at one end and completely free at the other?

CorrectNot quite: 2

4.[3p]

For S275 steel with E=210 GPa, at what slenderness ratio does the Euler critical stress equal the yield stress?

CorrectNot quite: 87

5.[3p]

A pin-ended column has a slenderness ratio of 120 and E=210 GPa. What is its Euler critical stress, in MPa?

CorrectNot quite: 144

6.[2p]

About which axis does a strut of unequal second moments buckle?

Correct
The answer is: The one with the smaller second moment of area, since that is the easier way to bend
The answer is: The one with the smaller second moment of area, since that is the easier way to bend
The answer is: The one with the smaller second moment of area, since that is the easier way to bend

7.[2p]

At the Euler critical load, the analysis determines how far the strut deflects sideways.

The answer is: False
Correct

8.[3p]

Why do real columns carry less than the lower of the Euler load and the squash load?

Select all that apply

Correct
Correct
Correct
The answer is: They are never perfectly straight, and the load amplifies any initial bow, The load is never applied exactly on the centroid, Rolling and welding leave residual stresses that make part of the section yield early

9.[3p]

What is lateral torsional buckling?

Correct
The answer is: A deep narrow beam moving its compression flange sideways and twisting, below the moment the flexure formula allows
The answer is: A deep narrow beam moving its compression flange sideways and twisting, below the moment the flexure formula allows
The answer is: A deep narrow beam moving its compression flange sideways and twisting, below the moment the flexure formula allows