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This section includes 11 Mcqs, each offering curated multiple-choice questions to sharpen your Design Steel Structures knowledge and support exam preparation. Choose a topic below to get started.
1. |
The value of φLT in bending stress reduction factor is given by |
A. | φLT = [ 1 – αLT (λLT + 0.2) + λ2LT]. |
B. | φLT = [ 1 + αLT (λLT – 0.2) + λ2LT]. |
C. | φLT = 0.5 [ 1 – αLT (λLT + 0.2) + λ2LT]. |
D. | φLT = 0.5 [ 1 + αLT (λLT – 0.2) + λ2LT]. |
Answer» E. | |
2. |
The value of design bending compressive stress fbd is |
A. | XLT fy |
B. | XLT fy /fy |
C. | XLT fy fy |
D. | XLT /fy |
Answer» C. XLT fy fy | |
3. |
The value of βb in the equation of design bending strength of laterally unsupported beams for semi-compact sections is |
A. | Ze/Zp |
B. | ZeZp |
C. | Zp/Ze |
D. | Zp |
Answer» B. ZeZp | |
4. |
The value of βb in the equation of design bending strength of laterally unsupported beams for plastic sections is |
A. | 0.5 |
B. | 2.5 |
C. | 1.0 |
D. | 1.5 |
Answer» D. 1.5 | |
5. |
The value of φLT in bending stress reduction factor is given b?# |
A. | φ<sub>LT</sub> = [ 1 – α<sub>LT</sub> (λ<sub>LT</sub> + 0.2) + λ<sup>2</sup><sub>LT</sub>]. |
B. | φ<sub>LT</sub> = [ 1 + α<sub>LT</sub> (λ<sub>LT</sub> – 0.2) + λ<sup>2</sup><sub>LT</sub>]. |
C. | φ<sub>LT</sub> = 0.5 [ 1 – α<sub>LT</sub> (λ<sub>LT</sub> + 0.2) + λ<sup>2</sup><sub>LT</sub>]. |
D. | φ<sub>LT</sub> = 0.5 [ 1 + α<sub>LT</sub> (λ<sub>LT</sub> – 0.2) + λ<sup>2</sup><sub>LT</sub>]. |
Answer» E. | |
6. |
The bending stress reduction factor to account for lateral buckling is given by |
A. | X<sub>LT</sub> = 1/{φ<sub>LT</sub> + (φ<sup>2</sup><sub>LT</sub> – λ<sup>2</sup><sub>LT</sub>)} |
B. | X<sub>LT</sub> = 1/{φ<sub>LT</sub> – (φ<sup>2</sup><sub>LT</sub> + λ<sup>2</sup><sub>LT</sub>)} |
C. | X<sub>LT</sub> = 1/{φ<sub>LT</sub> – (φ<sup>2</sup><sub>LT</sub> + λ<sup>2</sup><sub>LT</sub>)0.5} |
D. | X<sub>LT</sub> = 1/{φ<sub>LT</sub> + (φ<sup>2</sup><sub>LT</sub> – λ<sup>2</sup><sub>LT</sub>)0.5} |
Answer» E. | |
7. |
The value of design bending compressive stress fbd is |
A. | X<sub>LT</sub> f<sub>y</sub> |
B. | X<sub>LT</sub> f<sub>y</sub> /f<sub>y</sub> |
C. | X<sub>LT</sub> f<sub>y</sub> f<sub>y</sub> |
D. | X<sub>LT</sub> /f<sub>y</sub> |
Answer» C. X<sub>LT</sub> f<sub>y</sub> f<sub>y</sub> | |
8. |
The value of βb in the equation of design bending strength of laterally unsupported beams for plastic sections is$ |
A. | 0.5 |
B. | 2.5 |
C. | 1.0 |
D. | 1.5 |
Answer» D. 1.5 | |
9. |
The bending strength of laterally unsupported beams is given by |
A. | M<sub>d</sub> = β<sub>b</sub>Z<sub>p</sub> /f<sub>bd</sub> |
B. | M<sub>d</sub> = β<sub>b</sub> /Z<sub>p</sub>f<sub>bd</sub> |
C. | M<sub>d</sub> = β<sub>b</sub>Z<sub>p</sub> |
D. | M<sub>d</sub> = β<sub>b</sub>Z<sub>p</sub>f<sub>bd</sub> |
Answer» E. | |
10. |
The effect of lateral-torsional buckling need not be considered when |
A. | λ<sub>LT</sub> ≤ 0.4 |
B. | λ<sub>LT</sub> ≥0.4 |
C. | λ<sub>LT</sub> > 0.8 |
D. | λ<sub>LT</sub> = 0.8 |
Answer» B. ‚âà√≠¬¨‚Ñ¢<sub>LT</sub> ‚Äö√Ñ√∂‚àö¬¢‚Äö√Ѭ¢0.4 | |
11. |
The design bending strength of laterally unsupported beams is governed by |
A. | torsion |
B. | bending |
C. | lateral torsional buckling |
D. | yield stress |
Answer» D. yield stress | |