Composite Transformation
If a transformation of the plane P1 is followed by a second
plane transformation P2 then the result itself may be represented by a single
transformation P which is the composition of P1 and P2 taken in that order.
This is written as
P = P1* P2
Composition transformation can be achieved by concatenation
of transformation matrix to obtain a combined transformation Matrix i.e.
[P] [XY] = [XY]*[P1]
[P2][P3].....[Pn]
Where Pi is any combination of translation rotation, reflection,
scaling, sharing and equals to 1, 2, 3......n the changes in order of the
transformation would need to different results as in general matrix
multiplication that is matrix
[M1] *[M2] ≠ P =
P1*P2
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