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What is Transformation Matrix Analysis about?

This document describes scaling a square shape in the x and y directions by factors of 4 and 3 respectively while keeping one point fixed. It provides the matrix representation for translating to the origin, scaling, and translating back, forming a composite matrix. To check if a point is fixed, a homogeneous coordinate is added and multiplied by the composite matrix. This proves one point is fixed while another point is not, and it can also be proved algebraically that the composite matrix keeps one point

Author

mkumbhcar

Language

EN