Computer Graphics Sample Question Paper BE Computer Science & Engineering/IT Second Year

Examination NOV/DEC 2018

				H-279
Total No. of Printed Pages:2
			SUBJECT CODE NO:- H-279
			FACULTY OF SCIENCE AND TECHNOLOGY
			S.E. (CSE/IT)
			Computer Graphics
			(REVISED)
[Time: Three Hours]				[Max.Marks: 100]
		Please check whether you have got the right question paper.
N.B		i.	Q.No. from section and Q.No. from section are compulsory.
		ii.	Attempt any two questions from the remaining questions in each section
		iii.	Assume suitable data, if necessary.
		iv.	Figures to the right indicate full marks.
			Section
Q.1	Attempt any five:			10
	1)	Define random scan, raster scan displays.
	2)	What is aspect ratio?
	3)	Distinguish between convex &concave polygon.
	4)	Define frame buffer.
	5)	How to draw parallel lines using OpenGL?
	6)	What is animation?
	7)	Enlist application of computers graphics.
	8)	DefineAPI.
Q.2	a)	What is display list? Give suitable example in OpenGL.		08
	b)	Rasterize the line with end points (2, 3) (12, 8) using DDA line algorithm.		07
Q.3	a)	Write OpenGL code to draw following primitives-		08
		i.	Line loop
		ii.	Polygon
	b)	With neat block diagram explain display processor.		07
Q.4	a)	Write down & explain midpoint circle algorithm.		08
	b)	How to define menu in OpenGL? Give suitable example.		07

QWhere short notes on (any three)

. Logical classification of i/p devices.

. RGB color model.

. Flood fill algorithm.

. GUI in OpenGL.

. Major areas of concern in the application of computer graphics

Q.6

Attempt any five.

10

1)What is GLU & GLUT?

2)What do you mean by co-ordinate system?

3)Define pivot point for rotation.

4)What is viewing?

5)Define composite transformation.

6)What is orthographic projection?

7)What is visible surface determination?

8)Differentiate uniform & differential scaling.

Q.7	a)	With example explain the terms-					08
		i)	Projection
		ii)	Center of projection
		iii)	Direction of projection
	b)	Explain how rotation, translation &scaling is considered in OpenGL.					07
Q.8	a)	Prove that multiplication of transformation matrices for two successive rotations is					08
		commutative.
	b)	Define window and viewport, also derive window to viewport transformation.					07
Q.9	a)	Clip a line between (		)	(	) using Cohen-Sutherland algorithm against a	08
		window with lower left corner (50, 10) and upper right corner (80, 40).
	b)	Explain Z- buffer algorithm.					07
Q.10	Write short note on ( any three)
	1)	Back face removal.
	2)	Viewing in computer graphics.
	3)	Homogenous co-ordinates
	4)	Clipping operations.
	5)	Computer imaging.