Enrolment No.
GUJARAT TECHNOLOGICAL UNIVERSITY
BE- SEMESTER-IV (NEW) EXAMINATION - WINTER 2020
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Subject Code:3140603 Date:11/02/2021Subject Name:Structural Analysis-I
Time:02:30 PM TO 04:30 PM Total Marks:56
Instructions:
- Attempt any FOUR questions out of EIGHT questions.
- Make suitable assumptions wherever necessary.
- Figures to the right indicate full marks.
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Q.1
- Differentiate Plane frame and Grid [03]
- State and explain principle of superposition. [04]
- Using Conjugate beam method, find the slope and deflection in terms of EI at free end of the cantilever beam shown in figure. [07]
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Q.2
- Explain Maxwell’s theorem of reciprocal deflections. [03]
- Differentiate Conjugate beam and real beam [04]
- Find slope at point A and B & deflection at point C in terms of EI for the beam shown in figure by Macaulay’s method. [07]
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Q.3
- Differentiate between long and short column [03]
- A masonry wall, 5 m high, is of solid rectangular section, 3 m wide and 1 m thick. A horizontal wind pressure of 1.2 kN/m² acts on the 3 m side. Find the maximum and minimum stress induced on the base, if unit weight of masonry is 22.4 kN/m³. [04]
- A rectangular column section ABCD having AB = CD =400 mm and BC = AD =300 mm carries a compressive load 300 kN at corner B. Find the stress at each corner A, B, C and D and draw stress —distribution diagram for each side. [07]
Q.4
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- Discuss Stability checks for a dam. [03]
- A “T” section is having flange with 100 mm and total depth 80 mm. The thickness of flange and web is 10 mm. The length of column is 3 m and it is hinged at both ends. If E = 2.1 x 105 N/mm², find Euler' buckling load. [04]
- The external and internal diameter of a hollow cast iron column are 200 mm and 150 mm respectively. If column is hinged at both ends having a length of 4 m, determine the crippling load using Rankine formula. Take fc = 550N/mm² and a = 1/1600. [07]
Q.5
- Explain advantages of three hinged arch over beam. [03]
- Derive expression of critical load for column having both ends hinged [04]
- A three hinged parabolic arch has a span of 20 m and a central rise of 5m. It carries a concentrated load of 120 kN at 15 m from left support and a uniformly distributed load 20 kN/m over left half portion. Determine the moment, thrust and radial shear at a section 4 m from left support. [07]
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Q.6
- Define Core of the Section. Derive and locate the same for a Circular cross section [03]
- A thin cylindrical shell of internal diameter d, wall thickness t and length l, is subjected to internal pressure p. Derive the expression for change in volume of the cylinder [04]
- A thin cylindrical shell of 600 mm diameter is 1500 mm long and 10 mm thick. It is subjected to internal pressure of 2 MPa. Calculate the change diameter, length and volume. Take E = 200 GPa and poisson’s ratio = 0.27. [07]
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Q.7
- State basic difference between fixed and simply supported beams. [03]
- A fixed beam of 10 m span carries central point load of 100 kN. Find fixed end moment equation using area moment method. [04]
- Using method of consistent deformation, analyze the propped cantilever beam shown in Figure, and draw shear force and bending moment diagrams. [07]
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Q.8
- Define resilience, proof resilience and modulus of resilience. [03]
- Derive formula for strain energy due to sudden loading. [04]
- A steel bar 1 m length is subjected to a pull such that the maximum stress is equal to 150 N/mm². Its cross section is 200 mm² over length of 950 mm and for the middle 50 mm length the sectional area is 100 mm². If E = 2 x 105 N/mm², Calculate strain energy stored in the bar. [07]
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