Bearing stress
Working stress
Tensile stress
Compressive stress
B. Working stress
Euler's formula
Rankine formula
Perry Robertson formula
Secant formula
Unstiffened seated connection
Stiffened seated connection
Seated connection
None of these
1.00
0.67
1.67
2.67
Weight of tank
Wind pressure
Water pressure
Earthquake forces
Vertical stiffeners may be placed in pairs one on each side of the web
Single vertical stiffeners may be placed alternately on opposite sides of the web
Horizontal stiffeners may be placed alternately on opposite sides of the web
All the above
fbc = (M/Ixx) × y₁
fbc = (Ixx/M) × y₁
fbc = (Ixx/M) + y₁
fbc = (M/Ixx) + y₁
1.5 d
2.0 d
2.5 d
3.0 d Where d is gross diameter of rivet
d/250 for structural steel
d/225 for high tensile steel
Both (c) and (b)
Neither (a) nor (b)
Equilibrium and mechanism conditions
Equilibrium and plastic moment conditions
Mechanism and plastic moment conditions
Equilibrium condition only
4.5 mm
6 mm
8 mm
10 mm
a - [b/{1 + 0.35 (b/a)}]
a + [b/{1 + 0.35 (b/a)}]
a - [b/{1 + 0.2 (b/a)}]
a + [b/{1 + 0.2 (b/a)}]
Dead load includes self-weight of the structure and super-imposed loads permanently attached to the structure
Dead loads change their positions and vary in magnitude
Dead loads are known in the beginning of the design
None of these
To reduce the compressive stress
To reduce the shear stress
To take the bearing stress
To avoid bulking of web plate
Mainly used to resist bending stress
Used as independent sections to resist compressive stress
Used as independent sections to resist tensile stress
All the above
Rolled steel flats
Rolled angles
Rolled channels
All the above
Two times the weld size
Four times the weld size
Six times the weld size
Weld size
Horizontal shear only
Vertical load only
Both (A) and (B)
None of the above
Lap joint
Butt joint
Chain riveted lap joint
Double cover butt joint
1/10th of clear depth of the girder plus 15 mm
1/20th of clear depth of the girder plus 20 mm
1/25th of clear depth of the girder plus 25 mm
1/30th of clear depth of the girder plus 50 mm
Shear in rivets
Compression in rivets
Tension in rivets
Strength of rivets in bearing
1/30th length between inner end rivets
1/40th length between inner end rivets
1/50th length between inner end rivets
1/60th length between inner end rivets
IS : 875
IS : 800
IS : 456
IS : 1893
Beams are simply supported
All connections of beams, girders and trusses are virtually flexible
Members in compression are subjected to forces applied at appropriate eccentricities
All the above
10 tonnes
12 tonnes
15 tonnes
18 tonnes
Varies in magnitude
Varies in position
Is expressed as uniformly distributed load
All the above
1.5 L
0.67 L
0.85 L
2 L
Ps = N × (π/4) d2 × Ps
Ps = N × (d × t × ps)
Ps = N × (p - d) × t × Ps
Ps = N × (P + d) × t × ps
The effective span
1.25 times the effective span
1.50 times the effective span
2.0 times the effective span
650 mm
810 mm
1250 mm
1680 mm
4
8
12
16