Drive the equation of parallel projection on to the yz plane

Reference no: EM132743127

Assignment 1:

Question 1. Find the workstation transformation that maps the normalized device screen onto a physical device whose x extent is 0 to 29 and y extent is 0 to 39 where the origin is located at the (a) Iower left corner and (b) upper left corner of the data.

Question 2. Use the Sutherland-Hodgman algorithm to clip the line segment joining P1(-2,8) to P2(5,4) against the rotated window in the given figure.

Question 3. Let an axis of rotation L be specified by a direction vector V and a location point P. Find the transformation for a rotation of θ0 about L. Refer to Fig.

Assignment 2:

Question 1. Find the transformation for (?) cavalier with ?=5? and (b) cabinet projections with ?=37?.(c)Draw the projection of the unit cube for each transformation.

Question 2. Drive the equation of parallel projection on to the yz plane in the direction of projection
V= ?I + bJ + cK.

Question 3. Describe how clipping a line against a circular window (or viewport) might proceed. Refer to fig.

Reference no: EM132743127

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