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Question 1:
Name at least four file formats and explain in detail what they mean and how they are use?
Question 2:
What are "Process Colours"? Answer in a single paragraph.
Question 3:
(a) What are "Spot Colours"? Answer in a single paragraph.
(b) Give three advantages of "Spot Colours" and explain your answers?
Question 4:
Describe in detail about your visit at the print shop that was held on week 12. You should talk about the type of instruments used for printing, the type of materials used for printing, type of ink used etc.
Question 5:
As a designer you have been asked to send a project for printing. Describe what are the steps you will follow to do so, also explain what you should include in the electronic package to be sent to the print shop.
Seed fill algorithm A seed fill algorithm starts with a known initial interior point of the polygon and spreads out to determine other interior points to fill the given closed
What you mean by parallel projection? Parallel projection is one in which z coordinates is discarded and parallel lines from every vertex on the object are extended unless the
computer animation Note : This is to be noticed that computer animation can also be produced by changing camera parameters as its position, orientation and focal length, as w
vecgen algorithm
What is meant by scan code? When a key is pressed on the keyboard, the keyboard controller places a code bear to the key pressed into a part of the memory known as the keyboard
In computers, colours are created by blending different combinations of red, green and blue. These colours are normally specified as three two-digit hexadecimal numbers in html, ph
Question 1: (a) Define what you understand by the following terms: i) Pixel ii) Pixel Aspect Ratio iii) Frame rates. iv) Animation In each of the above, use diagr
Explain window to view port transformation
Cases of clip a line segment-pq Case 1: As we determine a new value of t E that is value of parameter t for any potentially entering (PE) point we select t max as: t max
Scale a sphere cantered on the point (1, 2, and 3) with radius 1, so that the new sphere has the same centre with radius 2. Solution: Translate the sphere so that its centre
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