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Suppose P be the point object along with the coordinate (x,y,z). We want to translate such object point to the new position as, P'(x',y',z') through the translation Vector as V=tx.I+ty.J+tz.K , here tx , ty and tz are the translation factor into the x, y, and z directions correspondingly, as demonstrated in Figure 8. It is, a point (x,y,z) is shifted to (x+ tx,y+ ty,z+ tz). Hence the new coordinates of a point can be written:
In terms of homogeneous coordinates, above equation becomes:
That is: P'h = Ph.Tv
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determine the form of the transformation matrix for a reflection about an arbitrary line with equation y=mx+b.
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