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Computer Graphics
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Course Name
MCA (Master of Computer Application)
Subject Code MC0072 (Computer Graphics)
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PART - A
PART - B
PART - C
Subject : Computer Graphics
MC0072 : PART - B
| Q. 1 | Consider the line from (0, 0) to (5, 5) then
applying Bresenham’s Algorithm yields dy =
______ and e = _______ |
| | A) | 5, ½ |
| B) | -5, -½ | | C) | 5, -½ | | D) | -5, ½ | | | | | Q. 2 | Find the slop and mid point of the line
P1(-3/2, 1/6) to P2 (1/2, 3/2) |
| | A) | -2/3, (1/2, 5/3) |
| B) | -3/2, (1/2, -5/3) | | C) | -1/2, (1/2 -5/3) | | D) | 2/3, (-1/2, 5/3) | | | | | Q. 3 | Match the following intersections with the
window edges
Set – A
i) y=m(XL-X1)+y1 mK±M
ii) y=X1+(y=X1+(1/m) (yB-y1) mK0
Set – B
1. Right
2. Top
3. Left
4. Bottom |
| | A) | i) -4, ii) -3 |
| B) | i) -3, ii) -4 | | C) | i) -2, ii) -1 | | D) | i) -4, ii) -1 | | | | | Q. 4 | Midpoint of the line having the end points (-
308, 632) and (820, -136) is |
| | A) | (247, 256) |
| B) | (257,243) | | C) | (256, 248) | | D) | (0,0) | | | | | Q. 5 | Choose the oblique projectors from below
i) General
ii) Auxiliary views
iii) Trimetric
iv) One principal vanishing point
v) Cabinet |
| | A) | i), iii) and iv) |
| B) | i), iii) and v) | | C) | i), ii) and iv) | | D) | i) and v) | | | |
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