JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD

JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD B.Tech II FUNDAMENTALS OF STRUCTURAL ANALYSIS Previous Question Paper (April - 2018 - R16)

B.Tech | II | II-II | R16 | April - 2018

Answer PaperPaper Code: 134BFMaximum Marks: 75Time: 3 Hours

Note: This question paper contains two parts A and B. Part A is compulsory which carries 25 marks. Answer all questions in Part A. Part B consists of 5 Units. Answer any one full question from each unit. Each question carries 10 marks.

PART- A

125 marks
a

Define Principal plane and Stress with a neat sketch.

2 marks

Answer

A Principal plane is a plane within a stressed body where the shear stress is zero. The normal stresses acting on these planes are called Principal stresses. In a sketch, this is represented by an element where only normal vectors (σ1, σ2) act on the faces, with no tangential components.

b

What are the various notations used for forces and Stresses?

3 marks

Answer

Forces are typically denoted by P (axial), V (shear), and M (bending moment). Stresses are denoted by σ (sigma) for normal stress and τ (tau) for shear stress. Double subscript notation is used for stresses (e.g., σxy), where the first subscript indicates the plane normal and the second indicates the direction of the stress.

c

Define Static Indeterminacy.

2 marks

Answer

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d

Define Order of Redundancy.

3 marks

Answer

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e

What is meant by an elastic foundation?

2 marks

Answer

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f

What are the various types of Bulk Head Segments?

3 marks

Answer

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g

Define Slenderness ratio.

2 marks

Answer

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h

What is Rankine’s and Jhonson’s formulae?

3 marks

Answer

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i

What is theorem of three moments?

2 marks

Answer

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j

Explain Maxwell’s Reciprocal Theorem.

3 marks

Answer

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PART-B

210 marks
a

What is an Airy-stress function in theory of elasticity?

5 marks

Answer

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b

Prove that the following are the airy-stress functions and examine the stress distribution represented by them: i) Ø = Ax2 + By2 ii) Ø = Ax3

5 marks

Answer

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OR
310 marks
a

Explain stress strain relationship for 3D elastic body.

5 marks

Answer

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b

What are the 2D elasticity equations for plane stress and plane strain?

5 marks

Answer

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410 marks
a

What is a beam, frame and truss, explain with neat sketches?

5 marks

Answer

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b

Differentiate between Statically determinate and indeterminate structures.

5 marks

Answer

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OR
510 marks
a

Discuss about application of Claypron’s method for two span continuous beam with one end is fixed.

5 marks

Answer

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b

Find the deflection at the free end of the propped cantilever beam. Assume elastic deflections with E = 2×105 N/mm2; I = 2.75×108mm4. (Figure 1)

5 marks

Answer

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610 marks
a

What do you mean by beams on elastic foundation?

5 marks

Answer

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b

Derive differential equation for the elastic line of a beam resisting on an elastic foundation.

5 marks

Answer

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OR
710 marks
a

Derive Equation of equilibrium for curved beam.

5 marks

Answer

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b

Briefly explain about the various stress and deflections of a typical curved beam.

5 marks

Answer

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810 marks
a

What are the various modes of instability of columns?

5 marks

Answer

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b

Briefly explain about concept of beam-column.

5 marks

Answer

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OR
9

Calculate the vertical deflection of the joint B and the horizontal movement of the support D in the truss shown in figure 2. The cross-sectional area of each member is 1800 mm2 and Young’s modulus (E) for the material of the members is 200000 N/mm2.

10 marks

Answer

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10

Derive Bredt-Batho formula for a single cell thin walled closed section beams subjected to torsion.

10 marks

Answer

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OR
11

Explain Rayleigh-Ritz method and compare this method with any other two methods determining displacement.

10 marks

Answer

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This page contains the question paper of FUNDAMENTALS OF STRUCTURAL ANALYSIS from JAWAHARLAL NEHRU TECHNOLOGICAL UNIVERSITY HYDERABAD for B.Tech AE II II-II, April - 2018, R16.

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