The assumption in the theory of bending of beams is:
Q.2.
The maximum deflection of a simply supported beam of span L, carrying an isolated load at the centre of the span; flexural rigidity being EI, is
Q.3.
A compound bar consists of two bars of equal length. Steel bar cross -section is 3500 mm²and that of brass bar is 3000 mm². These are subjected to a compressive load 100,000 N. If Eb = 0.2 MN/mm² and Eb = 0.1 MN/mm², the stresses developed are:
Q.4.
Flat spiral springs
Q.5.
The ratio of lateral strain to axial strain of a homogeneous material, is known
Q.6.
A steel rod of sectional area 250 sq. mm connects two parallel walls 5 m apart. The nuts at the ends were tightened when the rod was heated to 100°C. If steel = 0.000012/C°, Esteel = 0.2 MN/mm², the tensile force developed at a temperature of 50°C, is
Q.7.
If a concrete column 200 × 200 mm in cross-section is reinforced with four steel bars of 1200 mm² total cross-sectional area. Calculate the safe load for the column if permissible stress in concrete is 5 N/mm² and Es is 15 Ec
Q.8.
Slenderness ratio of a long column, is
Q.9.
The shape factor of standard rolled beam section varies from
Q.10.
In plastic analysis, the shape factor for a circular section, is
Q.11.
If a three hinged parabolic arch, (span l, rise h) is carrying a uniformly distributed load w/unit length over the entire span,
Q.12.
constant, depth of a cantilever of length of uniform strength loaded with Keeping breadth uniformly distributed load varies from zero at the free end and
Q.13.
Maximum shear stress theory for the failure of a material at the elastic limit, is known
Q.14.
Total strain energy theory for the failure of a material at elastic limit, is known
Q.15.
Maximum principal stress theory for the failure of a material at elastic point, is known
Q.16.
Shear strain energy theory for the failure of a material at elastic limit, is due to
Q.17.
The maximum magnitude of shear stress due to shear force F on a rectangular section of area A at the neutral axis, is
Q.18.
The horizontal thrust on the ends of a two hinged semicircular arch of radius ‘R’ carrying
Q.19.
In case of principal axes of a section
Q.20.
A close coil helical spring when subjected to a moment M having its axis along the axis of the helix
Q.21.
The ratio of the area of cross-section of a circular section to the area of its core, is
Q.22.
A truss containing j joints and m members, will be a simple truss if
Q.23.
The ratio of the maximum deflections of a simply supported beam with a central load W and of a cantilever of same length and with a load W at its free end, is
Q.24.
The ratio of the length and depth of a simply supported rectangular beam which experiences maximum bending stress equal to tensile stress, due to same load at its mid span, is
Q.25.
Maximum strain theory for the failure of a material at the elastic limit, is known as
Q.26.
A simply supported beam A carries a point load at its mid span. Another identical beam B carries the same load but uniformly distributed over the entire span. The ratio of the maximum deflections of the beams A and B, will be
Q.27.
A cantilever of length ‘L’ is subjected to a bending moment ‘M’ at its free end. If EI is the flexural rigidity of the section, the deflection of the free end, is
Q.28.
A cantilever of length 2 cm and depth 10 cm tapers in plan from a width 24 cm to zero at its free end. If the modulus of elasticity of the material is 0.2 × 106 N/mm², the deflection of the free end, is
Q.29.
A simply supported rolled steel joist 8 m long carries a uniformly distributed load over it span so that the maximum bending stress is 75 N/mm². If the slope at the ends is 0.005 radian and the value of E = 0.2 × 106 N/mm², the depth of the joist, is
Q.30.
A short column (30 cm × 20 cm) carries a load P 1 at 4 cm on one side and another load P2at 8 cm on the other side along a principal section parallel to longer dimension. If the extreme intensity on either side is same, the ratio of P1 to P2 will be
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