In Section 2.6, a linear transformation of y1= (3, 10, 20) to x1= (33, 17, −3) and of y2= (6, 14, 21) to x2= (41, 15, 1)’ was made using the matrix A
The vectors of A were then standardized so that A’A = I to produce the orthogonal transformation of y1and y2to
Respectively. Show that the squared distance between y1and y2is unchanged when the orthogonal transformation is made but not when the no northogonal transformation is made. That is, show that
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