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If you take any point x and repeatedly apply this transformation, the orbit that is produced is a spiral toward the origin Logarithmic spirals whose equations in polar coordinates r= c2 2 =ˇare invariant subsets of this rotary contraction, where cis any constant Transformations of R3 A 3 3 matrix describes a transformation of space, that is, aFind the image of A(4, 2) under the transformation ry=x?When a transformation maps vectors from \(R^n\) to \(R^m\) for some n and m (like the one above, for instance), then we have other methods that we can apply to show that it is linear For example, we can show that T is a matrix transformation, since every matrix transformation is a linear transformation Reflections In Math Formula Examples Practice And Interactive Applet On Common Types Of Reflections Like X Axis Y Axis And Lines After the transformation r y x the image of triangle abc