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Transformation for 3-D Rotation
Rotation in 3-dimensions is considerably more complicated then rotation in 2-dimensions. In 2-Dimentional, a rotation is prescribed via an angle of rotation θ and a centre of rotation, as P.
Though, in 3-Dimentional rotations, we require to mention the angle of rotation and the axis of rotation. Because, we have now 3-axes, so the rotation can take place about any one of these axes. Hence, we have rotation about x-axis, y-axis, and z-axis correspondingly.
Derive the common transformation of parallel projection into the xy-plane in the direction of projection d=aI+bJ+cK. Solution: The common transformation of parallel projection
scan conversion of circle
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limitation of vecgen algorithm
Question: (a) Some adverts are set up only with facts and with no use on concepts/emotions. Name and explain two strengths and two weaknesses of "no use of emotions in
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