Printed Pages: 4 317 EME-701
(Following Paper ID and Roll No. to be filled in your Answer Book)
Paper ID: 140701 Roll No.
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B.Tech. (SEM. VII) THEORY EXAMINATION, 2015-16
COMPUTER AIDED DESIGN
[Time: 3 hours] [Total Marks: 100]
Section-A
Attempt all parts. All parts carry equal marks. Write answer of each part in short. (10×2=20)
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- Differentiate between random and raster scan.
- What do you mean by order of continuity of curves?
- Mention the differences between interpolation and approximation.
- Describe any two differences between Bezier curve and Cubic spline curve.
- Differentiate between plane surface and ruled surface with neat sketch.
- What is Bezier surface?
- Describe the most common primitives used in solid modelling briefly.
- List the differences between CAD/CAM.
- Define Element Stiffness Matrix.
- What are various sweep representations and discuss anyone.
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Section-B
Attempt any five Questions from this section. (10×5=50)
- Explain the method to generate the surface of revolution. Find the point (0.25, 90°) on the surface of revolution of a line segment with endpoints (1, 1, 0) and (5, 2, 0). This line segment is rotated about x axis.
- How the B-spline surface is generated? What are the continuity conditions that are required for a B-spline patch?
- Determine the parametric representation of the line segment between the position vectors P1 [1 1] and P2 [4 5]. What are the slope and tangent vector for this line?
- Explain the Bresenhem's line drawing algorithm and write the steps for line joining points (20, 10) and (30, 18).
- Discuss the RGB and CMY model of colour and explain the importance of colour in CAD/CAM application.
- Derive the mid-point circle algorithm and show various steps for a circle radius r=10 for the first quadrant from x=0 to x=y.
- Explain and derive matrix for the following 2D transformations:
a) Reflection b) Shear c) Scaling d) Rotation - Consider the assemblage of three springs as shown in fig. 1. Calculate the displacement of the nodal points 2 and 3.
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Section-C
Attempt any two questions from this section (2×15=30)
- Derive parametric equation of Bezier curve using Bernestien polynomial. Also find the equation of Bezier Curve and its mid-point using four control points (20, 20), (60, 80), (120, 100) and (150, 30).
- Write parametric equation of Hermite cubic spline curve and derive the basic function matrix for it. Also find the mid-point of a Hermite cubic spline with the two points as (1, 1) (6, 5) and tangent vectors as (0, 4) and (4, 0).
- A tapering round bar is fixed at one end and a tensile load of 1000 N is applied at the other end as shown in fig. 2. Take elastic modulus, E=2×105 MPa. Find the global stiffness matrix and displacements considering it as 4 elements.
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