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Download GTU BE/B.Tech 2019 Winter 7th Sem New 2172008 Finite Element Analysis Of Mechatronic Systems Question Paper

Download GTU (Gujarat Technological University) BE/BTech (Bachelor of Engineering / Bachelor of Technology) 2019 Winter 7th Sem New 2172008 Finite Element Analysis Of Mechatronic Systems Previous Question Paper

This post was last modified on 20 February 2020

GTU BE/B.Tech 2019 Winter Question Papers || Gujarat Technological University


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GUJARAT TECHNOLOGICAL UNIVERSITY

BE - SEMESTER- VII (New) EXAMINATION — WINTER 2019

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Subject Code: 2172008 Date: 30/11/2019

Subject Name: Finite Element Analysis of Mechatronic Systems

Time: 10:30 AM TO 01:00 PM Total Marks: 70

Instructions:

  1. Attempt all questions.
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  3. Make suitable assumptions wherever necessary.
  4. Figures to the right indicate full marks.

Q.1

(a) Define FEA? List the advantages of using Finite Element Analysis [03]

(b) What do you understand by Discretization? Discuss the factors to be considered for discretizing the domain. [04]

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(c) Discuss the importance of a shape function. Derive the shape function for a spring element highlighting its significance. [07]

Q.2

(a) Discuss the applications of Finite Element Method. [03]

(b) Using potential energy approach find the nodal displacements, forces in each element and the reactions for the spring assemblage shown in below figure [04]

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(c) For the two-bar truss shown in Figure, determine the displacement in the y direction of node 1 and the axial force in each element. Let E = 210 GPa and A =6 x 10-4 m2 for each element: The lengths of the elements are shown in the figure. [07]

OR

(c) For the plane truss shown in Figure, determine the displacements and reactions. Let E=210 GPa, A = 6 x 10-4 m2 for elements 1 and 2, and A = 6v2 x 10-4 m2 for element 3. [07]

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Q.3

(a) Discuss the conditions necessary for solving a problem using Axisymmetric element. [03]

(b) List and explain the rules for selecting a displacement function. [04]

(c) Determine the nodal displacements and rotations and the global and element forces for the beam shown in Figure. The beam is fixed at node 1, has a roller support at node 2, and has an elastic spring support at node 3. A downward vertical force of P = 50 kN is applied at node 3. Let E = 210 GPa and I = 2 x 10-4 m4 throughout the beam, and let k = 200 kN/m. [07]

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OR

(a) “Understanding computer aided design is mandatory for FEA”. Evaluate [03]

(b) Discuss the different types of elements used for discretization with specific examples and applications. [04]

(c) Determine the displacement and rotation at node 2 and the element forces for the uniform beam with an internal hinge at node 2 shown in Figure. Let EI be a constant. [07]

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Q.4

(a) Explain the different types of nonlinearities with appropriate examples. [03]

(b) Discuss the role of dynamics in analyzing structures using FEA. [04]

(c) Compare and Contrast: Plane stress and Plane strain conditions with suitable example. [07]

OR

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(a) State and explain different types of boundary conditions used in FEA [03]

(b) Explain the principle of minimum potential energy with a suitable example. [04]

(c) Discuss the Isoparametric formulation for a bar element [07]

Q.5

(a) Justify your answer [03]

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  • Concentrated load acting point
  • Cross-section changing point
  • Different material intersections

(b) State whether plane stress or plane strain elements can be used to model the following structures. Justify your answer. [04]

  1. A wall subjected to wind load
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  3. A wrench subjected to a force in the plane of the wrench.

(c) Given that E=210 GPa and I=4x10-4 m4, cross section of the beam is constant. Determine the deflection and slope at point B. calculate the reaction forces and moments. [07]

OR

Q.5

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(a) Explain Constant Strain Triangle. [03]

(b) FEA leads to obtaining an approximate solution. Explain. [04]

(c) Discuss the differences between CST and LST with examples. [07]

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