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Question 1:
(a) Describe the term Mask Path and give brief steps how you could change a rectangle into a triangle with respect to time in AE CS3.
(b) Expressions are very handy in After Effects CS3. Show how expressions are used.
(c) Describe the following expressions if applied to the position transform property of an object:
a. Wiggle (3, 90)b. thisComp.layer("Shape Layer 1").transform.scale[0], assuming we have applied it in the rotation property of Shape layer 2, where the composition contains only 2 shape layers.
Question 2:
(a) In After Effects CS3, when tracking an object, a Track filter is used. Briefly explain the concept behind tracking using the track filter.
(b) Explain how you would track an object using the track point, and specify how it could be enhanced.
(c) Briefly describe the Wiggler function in Animation help in After Effects CS3.
Explain the 3d transformations
Write a C code for generating concentric circles. Put the circle function circleMidpoint()in a for loop as follows: for( int radius = MinRadius; radius circleMidpoint(i
Describe interactive model of computer graphics and application areas of interactive computer graphics.
2-D and 3-D Transformations Previously, we have presented approaches for the generation of polygonal regions and lines. We identified that once the objects are produced, the v
An object has to be rotated about an axis passing through the points (1,0 ,1), (1,3,1) . What will be the resulting rotation matrix? Solution: The axis is parallel to y axis
Derive the common transformation for parallel projection into a specified view plane, here the direction of projection d=aI+bJ+cK is along the normal N=n1I+n2J+n3K along with the r
Film - Applications for Computer Animation Computer animation has turn into regular and accepted in particular effects. Movies as "Jurassic Park", "Terminator 2: Judgment Day"
QUESTION 1. You are a consultant in the field of video production and video editing. You haven been requested to participate in a debate over analog and digital video. Write
Curve segment - properties of bezier curves Note : 1) The joining point on the curve along w.r.t. the parameter based upon second derivates of Q(t) is the acceleration. Wh
types of attributes
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